From 4766e7b369320da965f4e41518a1404858cf2dfe Mon Sep 17 00:00:00 2001
From: Markus Quaritsch <markus.quaritsch@tugraz.at>
Date: Mon, 29 Nov 2021 19:35:18 +0100
Subject: [PATCH] addin missing files for user manual

---
 Documentation/User Manual/help.html           | 763 ++++++++++++++++--
 .../User Manual/pics/BusAux_PS_kAir.png       | Bin 0 -> 35723 bytes
 .../User Manual/pics/EcoRollActivation.svg    | 227 ++++++
 .../User Manual/pics/FC_Correction.PNG        | Bin 0 -> 26180 bytes
 .../PredictiveCruiseControlActivation.svg     | 371 +++++++++
 5 files changed, 1276 insertions(+), 85 deletions(-)
 create mode 100644 Documentation/User Manual/pics/BusAux_PS_kAir.png
 create mode 100644 Documentation/User Manual/pics/EcoRollActivation.svg
 create mode 100644 Documentation/User Manual/pics/FC_Correction.PNG
 create mode 100644 Documentation/User Manual/pics/PredictiveCruiseControlActivation.svg

diff --git a/Documentation/User Manual/help.html b/Documentation/User Manual/help.html
index e26c0abb56..e21c110433 100644
--- a/Documentation/User Manual/help.html	
+++ b/Documentation/User Manual/help.html	
@@ -182,19 +182,26 @@ code > span.in { color: #60a0b0; font-weight: bold; font-style: italic; } /* Inf
 <li><a href="#driver-acceleration-limiting">Driver: Acceleration Limiting</a></li>
 <li><a href="#driver-look-ahead-coasting">Driver: Look-Ahead Coasting</a></li>
 <li><a href="#driver-overspeed">Driver: Overspeed</a></li>
+<li><a href="#advanced-driver-assistant-systems-engine-stopstart">Advanced Driver Assistant Systems: Engine Stop/Start</a></li>
+<li><a href="#advanced-driver-assistant-systems-eco-roll">Advanced Driver Assistant Systems: Eco-Roll</a></li>
+<li><a href="#advanced-driver-assistant-systems-predictive-cruise-control">Advanced Driver Assistant Systems: Predictive Cruise Control</a></li>
 <li><a href="#vehicle-cross-wind-correction">Vehicle: Cross Wind Correction</a></li>
 <li><a href="#vehicle-adas-technologies">Vehicle: ADAS Technologies</a></li>
 <li><a href="#vehicle-rolling-resistance-coefficient">Vehicle: Rolling Resistance Coefficient</a></li>
 <li><a href="#engine-fuel-consumption-calculation">Engine: Fuel Consumption Calculation</a></li>
 <li><a href="#engine-transient-full-load">Engine: Transient Full Load</a></li>
 <li><a href="#engine-correction-factors">Engine: Correction Factors</a></li>
+<li><a href="#dual-fuel-engine">Dual Fuel Engine</a></li>
 <li><a href="#engine-torque-and-engine-speed-limitations">Engine Torque and Engine Speed Limitations</a></li>
+<li><a href="#engine-fuel-consumption-correction">Engine Fuel Consumption Correction</a></li>
+<li><a href="#engine-waste-heat-recovery-systems">Engine Waste Heat Recovery Systems</a></li>
 <li><a href="#fuel-properties">Fuel Properties</a></li>
 <li><a href="#transmission-losses">Transmission Losses</a></li>
 <li><a href="#gearbox-at-gearbox-model">Gearbox: AT Gearbox Model</a></li>
 <li><a href="#gearbox-gear-shift-model">Gearbox: Gear Shift Model</a></li>
-<li><a href="#gearbox-mt-and-amt-gearshift-rules">Gearbox: MT and AMT Gearshift Rules</a></li>
+<li><a href="#shift-strategy-amt-gearshift-rules">Shift Strategy: AMT Gearshift Rules</a></li>
 <li><a href="#gearbox-at-gearshift-rules">Gearbox: AT Gearshift Rules</a></li>
+<li><a href="#gearbox-mt-and-amt-gearshift-rules">Gearbox: MT and AMT Gearshift Rules</a></li>
 <li><a href="#torque-converter-model">Torque Converter Model</a></li>
 <li><a href="#auxiliaries">Auxiliaries</a></li>
 <li><a href="#pwheel-input-sico-mode">P<sub>wheel</sub>-Input (SiCo Mode)</a></li>
@@ -3023,9 +3030,167 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 </dd>
 </dl>
 </div>
-<div id="advanced-driver-assistant-systems-and-eco-roll" class="section level3">
-<h3>Advanced Driver Assistant Systems and Eco-Roll</h3>
-<p>Advanced Driver Assistant Systems (ADAS) and Eco-Roll are considred only in Declaration mode. Depending on the vehicle group and mission profiile a benefit is applied to the fuel consumption calculated by VECTO (see <a href="#vehicle-adas-technologies">ADAS Technologies</a>). The ADAS technology and Eco-Roll option can be selected in the Vehicle editor.</p>
+</div>
+<div id="advanced-driver-assistant-systems-engine-stopstart" class="section level2">
+<h2>Advanced Driver Assistant Systems: Engine Stop/Start</h2>
+<div id="description-13" class="section level3">
+<h3>Description</h3>
+<p>If engine stop/start is enabled in the Vehicle, the engine is turned off during vehicle stops to reduce the fuel consumption. During vehicle stops the energy demand for certain auxiliaires and for starting the engine is accumulated. In a post-processing step the final <a href="#engine-fuel-consumption-correction">fuel consumption is corrected</a> to consider the energy demand for the auxiliaries and engine start.</p>
+</div>
+<div id="model-parameters" class="section level3">
+<h3>Model Parameters</h3>
+<ul>
+<li><strong>Delay engine-off:</strong> if the vehicle stops, the engine is switched off after this timespan</li>
+<li><strong>Max engine-off timespan:</strong> if the enine is switched off at a vehicle stand, the engine is turned on again after this timespan. This basically limits the max. time the engine is switched off at a single engine-off event.</li>
+<li><strong>Engine stop/start utility factor:</strong> In practice, the engine is not switched off at every vehicle stop. This is considered with this utility factor (0…1). Further details are provided below.</li>
+</ul>
+<div class="declaration">
+<ul>
+<li>delay engine-off: 2 s</li>
+<li>Max engine-off timespan: 120 s</li>
+<li>Engine stop/start utility factor: 0.8</li>
+</ul>
+</div>
+</div>
+<div id="engine-start-up-energy-demand" class="section level3">
+<h3>Engine Start-Up Energy Demand</h3>
+<p>The energy demand to ramp-up the engine depends on the engine’s inertia and the engine’s drag torque and is computed according to the following equation:</p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="E_{ICE,rampUp} = 0.5 * I_{ICE} * n_{idle}^2 + T_{drag}(n_{idle}) * n_{idle} / 2 * t_{ICE,start}" title="E_{ICE,rampUp} = 0.5 * I_{ICE} * n_{idle}^2 + T_{drag}(n_{idle}) * n_{idle} / 2 * t_{ICE,start}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="E_{ICE,start} = E_{ICE,rampUp} / \eta_{alternator}^2" title="E_{ICE,start} = E_{ICE,rampUp} / \eta_{alternator}^2" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="E_{ICE,start}" title="E_{ICE,start}" /> is the amount of energy the combustion engine needs to provide to compensate the start up is the ramp-up energy multiplied by the efficiency of the alternator. <img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_{ICE,start}" title="t_{ICE,start}" /> is assumed to be 1 second and <img style="vertical-align:middle" src="data:image/png;base64,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" alt="\eta_{alternator}" title="\eta_{alternator}" /> is 0.7.</p>
+</div>
+<div id="auxiliaries-and-utility-factor" class="section level3">
+<h3>Auxiliaries and Utility Factor</h3>
+<p>During ICE-off phases the ICE is fully shut of in the simulation (.vmod data). However, in reality the ICE is not always switched off due to certain boundary conditions (e.g. power demand from an auxiliary, temperature, etc.). This is considered in the <a href="#engine-fuel-consumption-correction">post-processing</a>. Therefore, the demand for different auxiliaries is balanced in separate columns in the <a href="#modal-results-.vmod">.vmod</a> file for the two cases a) ICE is really off, and b) ICE would be on. This is done for the mechanical auxiliaries, bus-aux electric demand (all different cases like ES connected to the REESS, smart ES, conventional ES, and combinations thereof), bus-aux pneumatic system. A detailed description which auxiliary power demand is balanced in which columns can be found in <a href="BusAuxCases%20with%20ESS_Formatted.xlsx">this spreadsheet</a> for all combinations of conventional vehicles, bus auxiliaries, and hybrid vehicles.</p>
+<div class="declaration">
+<p><strong>Auxiliary energy demand</strong></p>
+<p>In Declaration Mode the energy demand of all auxiliaries except the engine cooling fan and the steering pump is considered during vehicle stops.</p>
+</div>
+<div class="engineering">
+<p><strong>Auxiliary energy demand</strong></p>
+<p>In Engineering Mode the energy demand of the auxiliaries can be specified for the cases: - ICE on - ICE off, vehicle standstill - ICE off, vehicle driving</p>
+</div>
+</div>
+</div>
+<div id="advanced-driver-assistant-systems-eco-roll" class="section level2">
+<h2>Advanced Driver Assistant Systems: Eco-Roll</h2>
+<div id="description-14" class="section level3">
+<h3>Description</h3>
+<p>Eco-roll is a driver assistant system that automatically decouples the internal combustion engine from the power train during specific downhill driving conditions with low negative slopes. The aim is to save fuel during such phases. VECTO supports eco-roll without engine stop/start and eco-roll with engine stop/start. In the former case, the combustion engine is idling during eco-roll phases while in the latter case the combustion engine is turned off during eco-roll events. For vehicles having eco-roll with engine stop/start the fuel consumption is corrected for the engine stop/start events and the auxiliary power demand during engine-off phases.</p>
+<p>In case of AT gearboxes eco-roll can either be performed by shifting to neutral, i.e., disengaging the gearbox, or opening the torque converter lockup clutch. Which option is supported by the transmission needs to be specified in the vehicle configuration.</p>
+<div class="declaration">
+<p><strong>Auxiliary energy demand</strong></p>
+<p>In Declaration Mode the energy demand of all auxiliaries is applied in the fuel consumption correction during engine-off periods</p>
+</div>
+<div class="engineering">
+<p><strong>Auxiliary energy demand</strong></p>
+<p>In Engineering Mode the energy demand of all auxiliaries is assumed to be drawn also during engine-off periods and the fuel consumption is corrected in a post-processing step.</p>
+</div>
+</div>
+<div id="model-parameters-1" class="section level3">
+<h3>Model Parameters</h3>
+<ul>
+<li><strong>Minimum speed:</strong> minimum vehicle speed to allow eco-roll to be activated</li>
+<li><strong>Activation delay:</strong> delay between the point in time when all conditions for an eco-roll event are fulfilled until eco-roll is activated</li>
+<li><strong>Underspeed threshold:</strong> Threshold below the target speed to disable eco-roll</li>
+<li><strong>AT EcoRoll Release Lockup Clutch:</strong> Required only for AT transmissions. If set to true, the lockup clutch is released during eco-roll events and the gear is engaged. If set to false, the gearbox switches to neutral.</li>
+</ul>
+<div class="declaration">
+<ul>
+<li>Minimum speed: 60 km/h</li>
+<li>Activation delay: 2s</li>
+<li>Underspeed threshold: 0 km/h</li>
+</ul>
+</div>
+</div>
+<div id="eco-roll-model" class="section level3">
+<h3>Eco-Roll Model</h3>
+<p><strong>Calulations during simulation</strong></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="a_{veh,est} = \frac{F_{grad}(x) + F_{roll}(x) + F_{aero}(v_{veh})}{m_{veh}}" title="a_{veh,est} = \frac{F_{grad}(x) + F_{roll}(x) + F_{aero}(v_{veh})}{m_{veh}}" /></p>
+<p><strong>Eco-Roll State Diagram</strong></p>
+<p>The following state diagram depicts when eco-roll is activated during the simulation.</p>
+<div class="figure">
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      ><text x="5" xml:space="preserve" y="102" clip-path="url(#clipPath20)" stroke="none"
      >P_brake = 0 &amp;&amp;</text
      ><text x="5" xml:space="preserve" y="117" clip-path="url(#clipPath20)" stroke="none"
      >P_ice_out = P_ice_drag</text
    ></g
    ></g
></svg
>
" />
+
+</div>
+</div>
+</div>
+<div id="advanced-driver-assistant-systems-predictive-cruise-control" class="section level2">
+<h2>Advanced Driver Assistant Systems: Predictive Cruise Control</h2>
+<div id="description-15" class="section level3">
+<h3>Description</h3>
+<p>Predictive cruise control (PCC): systems which optimise the usage of potential energy during a driving cycle based on an available preview of road gradient data and the use of a GPS system. A PCC system declared in the input to the simulation tool shall have a gradient preview distance longer than 1000 meters and cover all following use cases:</p>
+<p><strong>Use Case 1: Crest Coasting</strong></p>
+<p>Approaching a crest the vehicle velocity is reduced before the point where the vehicle starts accelerating by gravity alone compared to the set speed of the cruise control so that the braking during the following downhill phase can be reduced.</p>
+<p><strong>Use Case 2: Accelerating without Engine Power</strong></p>
+<p>During downhill driving with a low vehicle velocity and a high negative slope the vehicle acceleration is performed without any engine power usage so that the downhill braking can be reduced.</p>
+<p><strong>Use Case 3: Dip Coasting</strong></p>
+<p>During downhill driving when the vehicle is braking at the overspeed velocity, PCC increases the overspeed for a short period of time to end the downhill event with a higher vehicle velocity. Overspeed is a higher vehicle speed than the set speed of the cruise control system.</p>
+<p>In VECTO a vehicle may either support use cases 1 and 2 or all three use cases.</p>
+<p>Predictive cruise control is only considered on highway sections of the simulated driving cycle (see <a href="#engineering-mode-target-speed-distance-based-cycle">sistance-based driving cycle</a>.</p>
+<div class="declaration">
+<p>In declaration mode, the whole long-haul cycle is considered as highway. Moreover, the section from 29760m to 96753m of the regional delivery cycle is considered as highway.</p>
+</div>
+</div>
+<div id="model-parameters-2" class="section level3">
+<h3>Model Parameters</h3>
+<ul>
+<li><strong>Allowed underspeed:</strong> Threshold below the target speed the vehicle’s velocity may be reduced to during a PCC event (use-case 1 &amp; 2, <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB4AAAAOBAMAAADKyLEKAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAMlSZEO8izUR2iatm3bsfPVmmAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAAiklEQVQIHWNgVGZwTWBAACdWAfYGBJehQZ6BMwGJz7CagQeZy3ADjf+FQYxlVpMJA6emA9MZAwaGLwwHePgFFjHs4GhoZglgYNDSYWCQY9jI9kmToZDxAcSomQwBTEClHzgnQPgbObY1bmAQCIC55AHLHoY1Ogwnz6PYzMDgjsJnEpiJwuc6s4ABAJKCHOwJh0vcAAAAAElFTkSuQmCC" alt="v_{neg}" title="v_{neg}" />)</li>
+<li><strong>Allowed overspeed:</strong> Threshold above the target speed the vehicle’s velocity may reach during a PCC event (use-cae 3)</li>
+<li><strong>PCC enabling velocity:</strong> Only highway sections of the driving cycle with a target velocity greater than or equal to the enabling velocity are considered for PCC events.</li>
+<li><strong>Minimum speed:</strong> Minimum vehicle speed for allowing PCC use-case 2</li>
+<li><strong>Preview distance use case 1:</strong> Preview distance for use-case 1 PCC events. After this distance (estimated) after starting the PCC event the vehicle shall reach the target speed again.</li>
+<li><strong>Preview distance use case 2:</strong> Preview distance for use-case 2 PCC events. After this distance (estimated) after starting the PCC event the vehicle shall reach the target speed again. This distance is typically shorter than the preview distance for use-case 1 as only the acceleration phase is considered.</li>
+</ul>
+<div class="declaration">
+<ul>
+<li>Allowed underspeed: 8 km/h</li>
+<li>Allowed overspeed: 5 km/h</li>
+<li>PCC enabling velocity: 80 km/h</li>
+<li>Minimum speed: 50 km/h</li>
+<li>Preview distance use case 1: 1500 m</li>
+<li>Preview distance use case 2: 1000 m</li>
+</ul>
+</div>
+</div>
+<div id="predictive-cruise-control-model-use-cases-1-and-2" class="section level3">
+<h3>Predictive Cruise Control Model Use-cases 1 and 2</h3>
+<p><strong>Pre-Processing</strong></p>
+<ol style="list-style-type: decimal">
+<li>In a preprocessing step the road gradient where the vehicle would accelerate on its own is computed for certain velocities. If the vehicle is equipped with eco-roll the powertrain is declutched, otherwise the engine is in full drag. The slope is calculated for every simulated cycle as this values vary with the vehicle’s payload, rolling resistance and air drag.</li>
+<li>All positions in the driving cycle where the slope is lower than the road gradient required that the vehicle accelerates on its own are marked as potential candidates for PCC events. At this distance the vehicle’s velocity shall be a minimum. Denoted as <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACIAAAANBAMAAAA+k6ESAAAALVBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADAOrOgAAAADnRSTlMARFSZImYQMrvddqvNiR1MEkMAAAAJcEhZcwAADsQAAA7EAZUrDhsAAACFSURBVAgdY2AQMhE1Y0AG7AoVARORBRi4GOoSAlBEGBhWo/EZGA6hiTCyPGNYwLohEyEcyTqN1SFgGg/TBpiYr4qsOgPLAVbGBTARMM21gIm3AEWEV0GMg4F94YJUgxApiASLqQAHQwbDNheDBla40toCWYYDrAIHSuAivgK8Ug4si4wEAObGF0JnApkOAAAAAElFTkSuQmCC" alt="x_{v_{low}}" title="x_{v_{low}}" />.</li>
+<li>For every potential PCC event, the end position is marked in the driving cycle. This is the first position in the driving cycle after <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACIAAAANBAMAAAA+k6ESAAAALVBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADAOrOgAAAADnRSTlMARFSZImYQMrvddqvNiR1MEkMAAAAJcEhZcwAADsQAAA7EAZUrDhsAAACFSURBVAgdY2AQMhE1Y0AG7AoVARORBRi4GOoSAlBEGBhWo/EZGA6hiTCyPGNYwLohEyEcyTqN1SFgGg/TBpiYr4qsOgPLAVbGBTARMM21gIm3AEWEV0GMg4F94YJUgxApiASLqQAHQwbDNheDBla40toCWYYDrAIHSuAivgK8Ug4si4wEAObGF0JnApkOAAAAAElFTkSuQmCC" alt="x_{v_{low}}" title="x_{v_{low}}" /> where the slope is greater than the road gradient required that the vehicle accelerates on its own. Latest at this position the vehicle shall reach the target velocity again. Denoted as <img style="vertical-align:middle" src="data:image/png;base64,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" alt="x_{end, max}" title="x_{end, max}" /></li>
+<li>For every potential PCC event, the earliest start position is marked. This is calculated as <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK8AAAATBAMAAAAUtEBIAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMARFSZImYQMrvddqvNie8Nf0xcAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAB+ElEQVQ4Ea1TPWjUYBh+cpfPpKmJUWiRQuH84+AEOY7WxeWGWxxKY20RBSGIBxVuCOhwUEoj9MexDt78eYKLy7koWIQguIeC+0127VBcXHzvyw9fk0aQ+A55nvf5eQPhDig5/ZOSB4rqyrjIKakbo5IHiuq6U+SU1C+0iw5cWpi5XeRN9L/6xvBWUVer9Z3XefPOAc1X0gv8uLGDg3w3UgxsueIzuUkiJUJI/cSWkfn4Iu/ADWn9EPHtREpJLMR+YhNefkWzQ8RycCTpGfot2seJnJJYiP3ElnG5rR3Lu8wV9Rc4Vpzn32E2HOPwHhGa9BsLn42eyZ2Ub8HwZ9+thVTD8D2l2Ehg9WmAh2zA2lr4wODYM8LaUYOIPMJ3BucrZ/0RLPTCNcv9TLVp+yKlnIFACz6Wrs/Xof32dE/br9odH7on3418NWAKPyVHi9KqL7p9vOz4WL7KKaUGAvsQvwcKbY4tsOaUyzgsWrNj8Ip5+n1S4hF+Mo5rwCTlEDL+GLUosIFRj1XCu0+mbfRYpMlPszarQ3vLu83VOVkX/CMLqbYBjVJTXYE/Km4U68541TpaN7kOEMmNumjrWMenTtPPv/ZNA1QzVxxKVVcneHj/Su5EobDpzSNgdvAimzi3n1X+bV+yzbm2OmzZ2ZrSzCr/aV/fPfPQHyiVdoxIrrOxAAAAAElFTkSuQmCC" alt="x_{start} = x_{v_{low}} - d_{preview}" title="x_{start} = x_{v_{low}} - d_{preview}" />.</li>
+<li>For every potential PCC event, the vehicle’s energy is calculated: <img style="vertical-align:middle" src="data:image/png;base64,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" alt="E(x_{v_{low}}) = m \cdot g \cdot h(x_{v{low}}) + \frac{m \cdot (v_{target}(x_{v_{low}}) - v_{neg})^2}{2}" title="E(x_{v_{low}}) = m \cdot g \cdot h(x_{v{low}}) + \frac{m \cdot (v_{target}(x_{v_{low}}) - v_{neg})^2}{2}" /> <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAa0AAAApBAMAAAB0Lmt+AAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAid3vmau7RHYyVGYizRAHtTi9AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAE5klEQVRoBd1YT2gjVRz+krTJJDOZpOoitAdz81ZyWARZkCjoSmGXKJRuUSEncVmFWVZY7F7S05Yt4qhQoYg7haxWw8K4VFjULmFBexBpPIiioEN7qRU0h72sLqm/mc6b5GWaeVPa2DTvkPf79773+/Jm8j4CDN6oPjJ4nIiRUh7OHjtiW4KOJSBZl0uCqv5LFwUtqQUqiBy785I0AS9UqWDDElX1Wz4tbMiumBZW9VuBfRrBI2JA0mvBNf2XfV3YUqKIyygLy/6/gtt3vprevqG7GyYr2Kz5N88DicraiuXPeJG8srPTR78byluncNNIldz+tmN6WlO9Zh2D3BywmLwQ9X491Nf4EvIavsiRBlJyDrcgFamJuzqgXYdUi9fIa414TakD5WRTbsWmWqZrPeWLHG1gKItziJepifc1+jgBGTG+oxhduRRxuLNMnhnePO5Z/WHENDyJv2usmcchJ8+YGJ3HbFWrrkBa/uOMqeYonTaI2/JfszNnEVkmoluPVr5bItNMVGZMwM+UQR7NvA6lgdUE27yJDzGHuD6bii1eLWxiKqHNOU1r65ZE3pWMPorzUhYw70ulqG3+OXyV3E5eWwyxyyx1iXcL7xdvFXIJz3uvThMmzuM9nFa+RVpfUP5ZJhe/Qc7dsr62vQVMJ3NDGunB0rC2YZtWukaqt8QaeujkyImTQJH5XWZHeXXJ8eGFpu3vF28edKVeNBjUEl3BeaxgHLeRwVyq4JzENSija6O67c0hLxeiFj2T5ahVccwNWJBNhhAvAW8inPJiawLnRJ7Sh4Cn1s0lZdyYot+Pn5JFfFQ38c3uxuTp04mXZ7J3txUM6xuY+pLMax+naohbrLdMmbpAOOXF1gTOEfuoQuN1XFLtyBP60GfnUII838BYFRO61zV5JfUlTNwox8txvIs5ncwrFz8BY04w13Ug5ejgdky/TY9JuJG2HwV6jATDxZM1QR2l1bpboxR8xQYfOeu579BNAYRSXt6aQCNT2w9eCF6fSmW24Qwz2KzyX4usswRedc4uH0J5eUtsg9dzUMfuWG7+0uIXzksuVHJOfQheY5+7yPRz51mukeIDbfknRn6gXK5DefHljtegz6FJe2RpA17P4Xtr03TXPKzHzbB4QAhee/QiDin38QG1We9QXnsoSk55deg5/AL78bOlHX5G1AiP1ytecgM6DL/y8itKXnnxei7RwCWi5Ei7B8hYYfGenXzlx8kXaGVm5zBHAximk1IMT3nRFrsjzwxv5iO8npPqpFR3B11fqwiP16vzimXprXHec0d5CRSl936B13NDBfzq8qLr60LKlmlh8Hr3fq1rwIinvAIUZUt5OQR4PZcqyg9cXmkTzTWm5MR4PTqvyO9Pj7xIgs5VXgGKsqW8HAIdem5smT2mpNlGjfB4PeLlfslMfwQoypbyYmu4mR6/9uEqOTFej3m5XQcoSrfT9ubb7ajR7jElJ8ZTLW5dsDP7nBFc4Msy5dVdUbaUl28x8DZu8tED4vFgzIvU1H+ZHXb2KS8Y3NI25cXFd51KNdsRPRheB5jrRnU8s3eme7RNWe0WdShKX747lJPx1R8QzwaNmXhMsK043aEoxQsEFYeD94Zgl2OaJjU7kIMu/YEcYwPJqu3fpsHiN+P8ZzFYnIhN8vTlysCRIkKxnZ174Xj9B2SE78DX2vz0AAAAAElFTkSuQmCC" alt="E(x_{end, max}) = m \cdot g \cdot h(x_{end, max}) + \frac{m \cdot v_{target}(x_{end, max})^2}{2}" title="E(x_{end, max}) = m \cdot g \cdot h(x_{end, max}) + \frac{m \cdot v_{target}(x_{end, max})^2}{2}" /></li>
+</ol>
+<p><strong>Calulations during simulation</strong></p>
+<p>If the vehicle enters a potential PCC section, the following calculations are performed to decide on starting a PCC event:</p>
+<ol style="list-style-type: decimal">
+<li>Current vehicle position: <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAIBAMAAAAy1HOFAAAALVBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADAOrOgAAAADnRSTlMARFSZImYQMrvddqvNiR1MEkMAAAAJcEhZcwAADsQAAA7EAZUrDhsAAAA1SURBVAgdY2AQMhE1Y2BXqAiYyMDFUJcQwMDAsBqIGRgOATEjyzOGBQyRrNNYHRh8VWTVGQC/jQgwYH9M7AAAAABJRU5ErkJggg==" alt="x" title="x" /></li>
+<li>Position in the cycle where the PCC event shall be finished: <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQEAAAAUBAMAAAB/rpVSAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMARFSZImYQMrvddqvNie8Nf0xcAAAACXBIWXMAAA7EAAAOxAGVKw4bAAADVElEQVRIDaWTS2gTURSG/0nmkcw06VjtSpQxsSpVQUXdiJAigqLSa+urSuGiVqxuhgpS8ZWND9wYN1mPgiLVQgpKwQcEtyLUke7rQt2KiG49d2YyucEJJngXud/85z/nntw5A3S1dK8r+z/N3ZezEmoa90sJamfSmc5sgFKJnA+TMlYniZ1pKdaZD6odGevNBD3GZzF1D/UuU+SWtUZXuNVlFdnuyw8dcKbUNDU7+NkUu6aVlNG3vX9nm0Tt8cSpy4V5GEWkCF3kJX+jg5nCUpv0QFaKQ6O8vYEqGs40e9Dq2PWa1lvShm6w1DtswOm8K7CMrOSPOsgwq9aa3vo0ZdzKxu+rNSSeegETNzmLI+e9GAmcMWgVPIM9LNCs4aDkjzo4AaslBxiQS8AzfmmxoN+LMYI8J5BH2Wptd7coT1mfgACvibzAv+v1m/fBPX1B3hVq20WNN9dcE0PKctrfSap40dL6TOV1GrRvwGf0ljApYpE/vAP1J25KCQnY40jiksQB0oGK+gseHj258LHI4T8XcjwH6ncMQ6vbqYpNuEkRkxj6yRV2YHzHU+XCjnHMDtjmID+lV7QaVdNq6bN1UYveIDdhDp6b7duJ3CBpdNDezYRMKfYxUXFMq2oly17GfuecjDsbZDV+tDpOIO2x3AIj3K2hh4d+YYjmYEn/oLGv1lR+yptT+rO8zqqiWjWPMg5wmqMxfgQU6XV93DEXAPbbLGcFTlgPF7APOLR21XoMFzyjbLlXsLVxeLCbDD4UH4bPCa+vg+mEfqmD5YVLx4xyZsU+qD8GaVSZWqdqan0aDDcYVH/Id0VkGvNGJW3Tx1S27EmBvKcEHI0OLNKMe3mMohoJbTZVmqroDoRT8/L8JFJbgBk4OUbVNG8cDn1MCFYYWdK2iLkzvSwvBjgJjtuhA1dhWO7Koc1q1YmUNlsjgcI6jz2WPY45GDW4vsKzE1Qt5yymKO6EFhGZV170Lew/rcJyJzE3QvhoQ6oU/6XcCMvgIksXXsVVk2FPopwd8eitY3EAew4jfYSqqf7oGiDVcFOkrL/Eto1exsvgOmZcwv5Va5DmDUunu+IkOYOPNCEQdyDFWgsclyIdYinJtzxJTNZ0mkVplST+D9Tv8o6z/76WP/zUxf4/xWLlAAAAAElFTkSuQmCC" alt="x_{end} = min(x + d_{preview}, x_{end, max})" title="x_{end} = min(x + d_{preview}, x_{end, max})" /></li>
+<li>Estimation of coasting resistance force:<br />
+<img style="vertical-align:middle" src="data:image/png;base64,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" alt="F_{coast}(x) = \frac{P_{roll}(x) + P_{aero}(x, v_{target}) + P_{ice, drag}}{v_{target}}" title="F_{coast}(x) = \frac{P_{roll}(x) + P_{aero}(x, v_{target}) + P_{ice, drag}}{v_{target}}" /><br />
+<img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAADoAAAATBAMAAAAzNgPlAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAid2ZuzKrVCJmEO9Eds0xWRQzAAAACXBIWXMAAA7EAAAOxAGVKw4bAAABEElEQVQoFWNgYBD6LOwSwIALsCQwsP/AJcnAP4GB6ydO2fgABtbvOGXnMzAw78Ipm8LAcBq3q7bMvCuFUyvHH5BUJUJ+yQUEm4HzAxIHxGQ7ACRggO0BjAWluZH5TAJAHmcCw81ZDNdvAZni9xguVh4Qv8nAPtOAgaG/ACg0QYutQIbtwBkGBpaAi+zc4VcCLjIc5trAwOifDpTleBAEVFd+gYEhiMGGowVEMjxldQDKgADjhMkMDMUg1mQGLYa5YPIDL1AxGDCtLGZYE8bAysFQyKFVkAMmN/AdgMoyz2CcXsA4fQLLBebyXAYHBhA5FxjEaADkRBhYB2PAaK4DMBYDe8BdOBvKYEcIMM4UYAAATuI/X2CgqhUAAAAASUVORK5CYII=" alt="P_{ice, drag}" title="P_{ice, drag}" /> is set to 0 in case the vehicle is equipped with eco-roll</li>
+<li>Energy demand/gain for coasting from the vehicle’s current position to the point with the minimum velocity <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACIAAAANBAMAAAA+k6ESAAAALVBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADAOrOgAAAADnRSTlMARFSZImYQMrvddqvNiR1MEkMAAAAJcEhZcwAADsQAAA7EAZUrDhsAAACFSURBVAgdY2AQMhE1Y0AG7AoVARORBRi4GOoSAlBEGBhWo/EZGA6hiTCyPGNYwLohEyEcyTqN1SFgGg/TBpiYr4qsOgPLAVbGBTARMM21gIm3AEWEV0GMg4F94YJUgxApiASLqQAHQwbDNheDBla40toCWYYDrAIHSuAivgK8Ug4si4wEAObGF0JnApkOAAAAAElFTkSuQmCC" alt="x_{v_{low}}" title="x_{v_{low}}" />:<br />
+<img style="vertical-align:middle" src="data:image/png;base64,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" alt="E_{coast, v_{low}} = F_{coast} \cdot (x_{v_{low}} - x)" title="E_{coast, v_{low}} = F_{coast} \cdot (x_{v_{low}} - x)" /></li>
+<li>Energy demand/gain for coasting from the vehicle’s current position to the end of the PCC event <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB8AAAALBAMAAAB1x0uHAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMARFSZImYQMrvddqvNie8Nf0xcAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAAiklEQVQIHWNgEDIRNWNAAuwKFQETkfgMXAz1CQFwgYwFQOZqOJeBgVsAyDmEJMDHwMDI8o1hAcOiZVkXlRMYLq1hYIhkncbqwC0gGPCdV4GjYC0Dg6+KrDqDv9IC9gbugkoGQ6h2ZQYGrgV8DMEM06AC1Qzs3AXSjros0xQgIrxBARwM2QHMSrsYACQiGc33j0S9AAAAAElFTkSuQmCC" alt="x_{end}" title="x_{end}" />:<br />
+<img style="vertical-align:middle" src="data:image/png;base64,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" alt="E_{coast, x_{end}} = F_{coast} \cdot (x_{end} - x)" title="E_{coast, x_{end}} = F_{coast} \cdot (x_{end} - x)" /></li>
+<li>Vehicle’s current energy:<br />
+<img style="vertical-align:middle" src="data:image/png;base64,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" alt="E_{veh}(x) = m \cdot g \cdot h(x) + \frac{m \cdot v_{veh}^2}{2}" title="E_{veh}(x) = m \cdot g \cdot h(x) + \frac{m \cdot v_{veh}^2}{2}" /></li>
+<li>Vehicle’s energy at the end of a PCC event:<br />
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+</ol>
+<p><strong>PCC State Diagram</strong></p>
+<p>The following state diagram depicts when a PCC event is activated during the simulation.</p>
+<div class="figure">
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      >    body = Move to next PCC Section</text
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      >entry / </text
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" />
+
+</div>
+<p>The fuel consumption of vehicles equipped with PCC option 1 &amp; 2 and eco-roll with engine stop/start will be corrected for engine stop/start as described in <a href="#engine-fuel-consumption-correction">engine stop/start correction</a>.</p>
+</div>
+<div id="predictive-cruise-control-model-use-case-3" class="section level3">
+<h3>Predictive Cruise Control Model Use-case 3</h3>
+<p>To consider predictive cruise control use-case 3, the driver model’s allowed overspeed is set to the model parameter <em>allowed overspeed</em> in highway sections if the vehicle supports PCC use-case 3.</p>
 </div>
 </div>
 <div id="vehicle-cross-wind-correction" class="section level2">
@@ -4104,6 +4269,13 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
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 </div>
 </div>
+<div id="dual-fuel-engine" class="section level2">
+<h2>Dual Fuel Engine</h2>
+<div class="engineering">
+<p>VECTO supports to simulate vehicles equipped with dual-fuel engines, i.e. two different fuels are used simulateously. Therefore, the engine model contains a second fuel comsumption map and VECTO interpolates the fuel consumtion from both consumption maps. In the .vmod and .vsum files the consumption of every fuel is reported. The CO2 emissions are te sum of CO2 emissions from both fuels.</p>
+<p>In case a WHR system is used with a dual-fuel vehicle the WHR map shall be provided in the fuel consumption map of the primary fuel.</p>
+</div>
+</div>
 <div id="engine-torque-and-engine-speed-limitations" class="section level2">
 <h2>Engine Torque and Engine Speed Limitations</h2>
 <p>The engine’s maximum speed and maximum torque may be limited by either the gearbox (due to mechanical constraints) or the vehicle control. Engine torque limitations are modeled by limiting the engine full-load curve to the defined maximum torque, i.e., the original engine full-load curve is cropped at the defined maximum torque for a certain gear. Limits regarding the gearbox’ maximum input speed are modeled by intersecting (and limiting) the upshift line with the max. input speed. In the last gear, where no upshifts are possible, the engine speed is limited to the gearbox’ maximum input speed.</p>
@@ -4143,6 +4315,184 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 </ul>
 </div>
 </div>
+<div id="engine-fuel-consumption-correction" class="section level2">
+<h2>Engine Fuel Consumption Correction</h2>
+<p>The final fuel consumption is corrected in a post-processing to reflect systems not directly modeled in VECTO (e.g. electric waste heat recovery sysmtes) or to account for systems not active all the time for different reasons (e.g., engine stop-start).</p>
+<div id="engine-stopstart-correction" class="section level3">
+<h3>Engine Stop/Start Correction</h3>
+<p>As the energy demand of auxiliaries is modeled as an average power demand over the whole simulated cycle, the demand of certain auxiliaries during engine-off periods needs to be compensated during engine-on periods. This is done using the <a href="#engine-line-approach">Engine-Line approach</a>.</p>
+<p>During the simulation the combustion engine is allways off. In this phases the “missing” auxiliary demand is balanced in separate colums for the cases a) the ICE is really off, and b) the ICE would be on. This allows for an accurate correction of the fuel consumption taking into account that ESS is in reality not active in all possible cases due to e.g. auxiliary power demand, environmental conditions, etc.</p>
+<p>A general goal is that the actual auxiliary demand matches the target auxiliary demand over the cycle. So in case the ICE is off, some systems still consume electric energy but no electric energy is created during ICE-off phases. Or in case of bus auxiliaries the total air demand is pre-calculated and thus leading to an average air demand over the cycle. During ICE-off phases, however, no compressed air is generated. This ‘missing’ compressed air is corrected in the post-processing.</p>
+<p>A utility factor (UF) considers that the ICE is not off in all cases. Therefore the fuel consumption for compensating the missing auxiliary demand consists of two parts. The first part considers the fuel consumption required for the ‘missing’ auxiliary demand if the ICE is really off. Here the according auxiliary energy demand is multiplied by the utility factor and the engine line. The second part considers the fuel consumption in case the ICE would not be switched off. Here the ‘missing’ auxiliary energy demand is multiplied by (1 - utility factor) and the engine line and the idle fuel consumption is added for time periods the ICE would be on.</p>
+<p>For the post-processing two different utility factors are considered. One for ICE-off phases during vehicle standstill and one for ICE-off phases during driving.</p>
+<div id="ice-start" class="section level4">
+<h4>ICE Start</h4>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_ICE\_start} = \sum{\textrm{P\_ICE\_start} \cdot dt}" title="\textrm{E\_ICE\_start} = \sum{\textrm{P\_ICE\_start} \cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{FC\_ICE\_start} = \textrm{E\_ICE\_start} \cdot k_\textrm{engline}" title="\textrm{FC\_ICE\_start} = \textrm{E\_ICE\_start} \cdot k_\textrm{engline}" /></p>
+</div>
+<div id="mechanical-auxiliaries" class="section level4">
+<h4>Mechanical Auxiliaries</h4>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_aux\_ESS\_mech\_ICEoff\_standstill} = \sum_{\forall \textrm{v\_act}_i = 0}{\textrm{P\_aux\_ESS\_mech\_ICE\_off} \cdot dt}" title="\textrm{E\_aux\_ESS\_mech\_ICEoff\_standstill} = \sum_{\forall \textrm{v\_act}_i = 0}{\textrm{P\_aux\_ESS\_mech\_ICE\_off} \cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_aux\_ESS\_mech\_ICEoff\_driving} = \sum_{\forall \textrm{v\_act}_i &gt; 0}{\textrm{P\_aux\_ESS\_mech\_ICE\_off} \cdot dt}" title="\textrm{E\_aux\_ESS\_mech\_ICEoff\_driving} = \sum_{\forall \textrm{v\_act}_i &gt; 0}{\textrm{P\_aux\_ESS\_mech\_ICE\_off} \cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_aux\_ESS\_mech\_ICEon\_standstill} = \sum_{\forall \textrm{v\_act}_i = 0}{\textrm{P\_aux\_ESS\_mech\_ICE\_on} \cdot dt}" title="\textrm{E\_aux\_ESS\_mech\_ICEon\_standstill} = \sum_{\forall \textrm{v\_act}_i = 0}{\textrm{P\_aux\_ESS\_mech\_ICE\_on} \cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_aux\_ESS\_mech\_ICEon\_driving} = \sum_{\forall \textrm{v\_act}_i &gt; 0}{\textrm{P\_aux\_ESS\_mech\_ICE\_on} \cdot dt}" title="\textrm{E\_aux\_ESS\_mech\_ICEon\_driving} = \sum_{\forall \textrm{v\_act}_i &gt; 0}{\textrm{P\_aux\_ESS\_mech\_ICE\_on} \cdot dt}" /></p>
+<p><br /><img style="vertical-align:middle" src="data:image/png;base64,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" alt="
+\begin{align*}
+\textbf{\textrm{FC\_ESS}} =\, &amp;  \textrm{FC\_ICE\_start} + \\
+     &amp;  \textrm{E\_aux\_ESS\_mech\_ICEoff\_standstill} \cdot k_\textrm{engline} \cdot \textrm{UF}_\textrm{standstill}  + \\
+     &amp;  (\textrm{E\_aux\_ESS\_mech\_ICEon\_standstill} \cdot k_\textrm{engline} + \textrm{FC}(n_\textrm{idle}, 0) \cdot \textrm{t\_ICEoff\_standstill}) \cdot (1 - \textrm{UF}_\textrm{standstill}) \\
+     &amp;   \textrm{E\_aux\_ESS\_mech\_ICEoff\_driving} \cdot k_\textrm{engline} \cdot \textrm{UF}_\textrm{driving} + \\
+     &amp;  (\textrm{E\_aux\_ESS\_mech\_ICEon\_driving} \cdot k_\textrm{engline} + \textrm{FC}(n_\textrm{idle}, 0) \cdot \textrm{t\_ICEoff\_driving}) \cdot (1 - \textrm{UF}_\textrm{driving})
+\end{align*}
+" title="
+\begin{align*}
+\textbf{\textrm{FC\_ESS}} =\, &amp;  \textrm{FC\_ICE\_start} + \\
+     &amp;  \textrm{E\_aux\_ESS\_mech\_ICEoff\_standstill} \cdot k_\textrm{engline} \cdot \textrm{UF}_\textrm{standstill}  + \\
+     &amp;  (\textrm{E\_aux\_ESS\_mech\_ICEon\_standstill} \cdot k_\textrm{engline} + \textrm{FC}(n_\textrm{idle}, 0) \cdot \textrm{t\_ICEoff\_standstill}) \cdot (1 - \textrm{UF}_\textrm{standstill}) \\
+     &amp;   \textrm{E\_aux\_ESS\_mech\_ICEoff\_driving} \cdot k_\textrm{engline} \cdot \textrm{UF}_\textrm{driving} + \\
+     &amp;  (\textrm{E\_aux\_ESS\_mech\_ICEon\_driving} \cdot k_\textrm{engline} + \textrm{FC}(n_\textrm{idle}, 0) \cdot \textrm{t\_ICEoff\_driving}) \cdot (1 - \textrm{UF}_\textrm{driving})
+\end{align*}
+" /><br /></p>
+</div>
+<div id="bus-auxiliaries-correction-electric-system" class="section level4">
+<h4>Bus Auxiliaries Correction – Electric System</h4>
+<p>The bus auxiliaries electric system correction is used for conventional vehicles with ESS and buses with smart electric system in the same way.</p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAdMAAAAaBAMAAAAeQKtWAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAIondmbvvMs0QZnarVESUG+88AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAEUklEQVRYCd1XbWhbVRh+btr09uY2H0zwh6C5hPqBDLL9EEHEhuqQTUqDoOAEFxUmAzHBrRNhkKi/9M8uZYzNP7ktK2I/aJnij2lZ/eNnWaMbKttag4jK/ixRuxLW7vq+5+Tkoy30jzeBvKU573PyvPc5zznn3nMDtDLStw5zpF3XLbZStw1as6tSVJt2k22Qb6Wk33WqcqfKrdRtg5aRrjm80nr5XQOD/c/zbjIe+De2r9A4gD67EVFe5f7YP9bE28RqhH+VGhFw8x+FfTZG04P9XzP2XHpEznAc0HMs6EtBu82JivycylQruEELRx3Vs0OrbbLqcxMNFXS5bJGx19KhFM6SDOnBon+YKWCYExUTe1SmWsHtsuFzVM8O7WarOLnRUPEZ0Jdi7LW0uYAXSSYOAx8rvbjNWTXmazeW6hHccASao3p2aLdYPe1G6iVktbvCkK16Ke13sEYycZgQBlnvEepQoRVeUalqBbf3BaBhvOq7bdstVoNurk5sWlUvpcMRPUWycZyR4mR1JIGRcuiQHVieoKnGk5BwYlV71WKS4Orud3Ltf5vK4NpUUT90z/UiZq4mRelIeWbow+kiApP7EXp4piSvXf8c/ruek9VogaG30ub8T6GH3nVo+LElKW5uLI87MMqI2m+ij61mMxLiWXwrOJJ7whXDDSaRMy0cQH5OT+kWFkSpcRvHHXoMxHAU0wiw1e5FDkuqdDW8J12c/Fw8geGZtNA8iEX4HUrj8NEnBW/gb4AywvYvER14Cz0JCXH6hlzHKlcfdojfU9SO5G1EES4aleA7yIhS3EGeMNnuensNWzYwNPcI1cq4qBLPpO/KAIEkvgc9YNhqkP4oWC/riPH23foSOB+7n3rYOUJvMKHK1WidcgSyZP9XkFG6TAVLr0cklwoiZH1j+fJKZRurmF2nWhlNVj2RPl6kJXHwGv5gRT5AApyw1XCCxktLde+SjTnod9gqQe05JlS5Jh3EewjcbLKqXa9ILs+NUeGdGyptZ7Wvftw0WfVMOhrRS9ithr/CSW1Vo/YYuguhDPA4W43aMHvnmCGmZaWXTCwQyNOdTN9lbV7VQARDkiutanSInC1Lq033KnotqpXRZFWs6v8tzTpZmMniB0ZBDN/Yy130yoL3gCcwmzkHX8ZPXbTiDJEw5A4mbOwNW/DTNMCXxJjPwjO8YcuBBB6UXNoGtIExiGDkC5ji2CRyPRbrKW8oEZ5K9+CM5TxKe3FXejD2VSnsuhV+B7aA3yezL03NzIROvo/AwEEBP1nTD++n35iS6xs9/zSooDQ+mcHUeEEfvnRs/caFqwXBPbb+5/ClE+uZwIWPEJhfXuVJaQwzV0OjA0Oc04U9lQ4N/XzAvvZDTbZlyWW7ZVJtFtJfbvMAWid/d7F1Wm1WekzpV99bFOy81m8pT+dU0qntPmXsFL2ddHRUTxrjvgk31dFG6V2SztBqWB1u9dOnatH64/U/IbZOnS+GAp0AAAAASUVORK5CYII=" alt="\textrm{E\_BusAux\_ES\_consumed} = \sum{\textrm{P\_BusAux\_ES\_consumed} \cdot dt}" title="\textrm{E\_BusAux\_ES\_consumed} = \sum{\textrm{P\_BusAux\_ES\_consumed} \cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_BusAux\_ES\_gen} = \sum{\textrm{P\_BusAux\_ES\_gen} \cdot dt}" title="\textrm{E\_BusAux\_ES\_gen} = \sum{\textrm{P\_BusAux\_ES\_gen} \cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\Delta\textrm{E\_BusAux\_ES\_mech} = (\textrm{E\_BusAux\_ES\_consumed} - \textrm{E\_BusAux\_ES\_gen}) / \textrm{AlternatorEfficiency} / \textrm{AlternatorGearEfficiency}" title="\Delta\textrm{E\_BusAux\_ES\_mech} = (\textrm{E\_BusAux\_ES\_consumed} - \textrm{E\_BusAux\_ES\_gen}) / \textrm{AlternatorEfficiency} / \textrm{AlternatorGearEfficiency}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textbf{\textrm{FC\_BusAux\_ES}} = \textrm{E\_BusAux\_ES} \cdot k_\textrm{engline}" title="\textbf{\textrm{FC\_BusAux\_ES}} = \textrm{E\_BusAux\_ES} \cdot k_\textrm{engline}" /></p>
+</div>
+<div id="bus-auxiliaries-correction-electric-system-supply-from-reess" class="section level4">
+<h4>Bus Auxiliaries Correction – Electric System Supply from REESS</h4>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_DCDC\_missing} = \textrm{P\_DCDC\_missing} \cdot dt" title="\textrm{E\_DCDC\_missing} = \textrm{P\_DCDC\_missing} \cdot dt" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_DCDC\_missing\_mech} = \textrm{E\_DCDC\_missing} / \textrm{DCDC\_ConverterEfficiency} / \eta_{\textrm{EM}_\textrm{chg}}" title="\textrm{E\_DCDC\_missing\_mech} = \textrm{E\_DCDC\_missing} / \textrm{DCDC\_ConverterEfficiency} / \eta_{\textrm{EM}_\textrm{chg}}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textbf{\textrm{FC\_DCDCMissing}} = \textrm{E\_DCDC\_missing\_mech} \cdot k_\textrm{engline}" title="\textbf{\textrm{FC\_DCDCMissing}} = \textrm{E\_DCDC\_missing\_mech} \cdot k_\textrm{engline}" /></p>
+</div>
+<div id="bus-auxiliaries-correction-pneumatic-system" class="section level4">
+<h4>Bus Auxiliaries Correction – Pneumatic System</h4>
+<p>For the pneumatic system the goal of the post-processing correction is that the correct amount of compressed air is generated, even when the ICE is off. As the average air demand is calculated with an estimated cycle driving time, the first step is to correct the air demand using the actual cycle driving time. The missing (or excessive) amout of air is transferred into mechanical energy demand using <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABsAAAAQBAMAAAAVPRmlAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAMrsQRO+Jq81mdlTdmSINXOHXAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAAj0lEQVQIHWNg1DdgQAauyBwGhnRUbicq9yMKl+UD4ywkATYFQVEkLkeigzUDQyIDA4cASJRfBUSeZWBgBNEM/mIKDAwsU8FsIJHEcISRgYvVgUHGwWfbAoZOhoPcDJxsBQy8DuyLBRgOM+zawLCP8QOIuwGqJXPmSRAXbDYDA/MGhklIXI8ChvzFEgUy9xgAHxcaMf0UT3UAAAAASUVORK5CYII=" alt="k_\textrm{Air}" title="k_\textrm{Air}" />. This value depicts the delta energy demand for a certain delta compressed air. <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABsAAAAQBAMAAAAVPRmlAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAMrsQRO+Jq81mdlTdmSINXOHXAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAAj0lEQVQIHWNg1DdgQAauyBwGhnRUbicq9yMKl+UD4ywkATYFQVEkLkeigzUDQyIDA4cASJRfBUSeZWBgBNEM/mIKDAwsU8FsIJHEcISRgYvVgUHGwWfbAoZOhoPcDJxsBQy8DuyLBRgOM+zawLCP8QOIuwGqJXPmSRAXbDYDA/MGhklIXI8ChvzFEgUy9xgAHxcaMf0UT3UAAAAASUVORK5CYII=" alt="k_\textrm{Air}" title="k_\textrm{Air}" /> is derived from two points. on the one hand the compressor runs in idle mode, applying only the drag load and producing no compressed air and the second point is that the compressor is always on, applying the always-on mechanical power demand and generating the maximum possible amount of compressed air. The mechanical energy is then corrected using the engineline.</p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAkIAAAAqBAMAAACtsSktAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAIondmbvvMs0QZnarVESUG+88AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAHcklEQVRoBe1ab2wURRT/7fXa7e71tocRQ5rgXU6UFIRWvxiN2guagChSNf5rjD0V/WAMLPJHYtC2JhqNGhc0BDHYBSRItXpWJKalofpBgxq7qdEYtLKKIkGCV0MpB+L6Zuf2CutdetwWOfRe09l5M+/95r3fzsxudwoUiVRYD9liWdZfRRJSkYUhW408opr+4SILrVjCaT6WjkSaHyqWmIorjjWWQ0wwVlSRndcwa8odbIIrL7ni2uXSpUsOR29SEYzOncx79iddFp5Uxap3/Gudymlc09GRhzusKs0Fs3rRrCmfAgNTNhi8x+3h2IvNIVatA8RWVgmzYlSk46N1XvMlIf6FAYhXcV1Iui086XWHPbnz6AjCHVZ7wo1LKbeYwQiW6LzH7ZGx3wdJsxlChLW1ZzrsinzbqToQiAOf4EpgGu/JCex2zE+vtIz8DLNb8eioT3LduM31boftQFW8TINP5z05E9mB8gRjSMJWZuliKLAnxP0zJYthvjYE1PCmnMAZj9OqSIsIunDh0ZG/m6Hef8ASQ/5UdQiCzofLmUgTqlXGUAAas3QxNLkiwv0zJb9LT2sQeNOpwDZGxraQyp6jhXg5PrnmkGDc75g4V3sOVd4NpOdAzkSGsJx86rCWe7Y/PmDS3vRLCp27G4GEvx62Kjc3XnA5M6EYhBNo+dOecVCmdSaVZ2ra0NEF+HqmD3AUD6Xfinjw5tERgDTSORPLhpRmTR7cTFHjOnB187DwgD0CMRQ2ROszflNzJtIzGP/pWdpR6qL9PK52Ay+iPSSkxAj6iCFxhOYVqSiP8MdB4NhbO1SI/TyRtyEnEdZnB4xAI6L4nIHc9AXJxxyugLLBy9s0j45GlU6g0pCGENYeRRVjqEWFreJW8Ofzzo4eepattP6wY8yWCOso16v60ESVOviYTmxo2AdanalgG4gIFQtgq5AW8lkTSHLDpezdThphD412Fb4+MYlr8CHv81SGj/C7WhCIEx2kFJQ4hlCtfRsSgcdQEYOtYs0Bjr+TDyDO16mSLRHhCurYjKoE+TGGgvRDQgyFQ4wh9D8SQiAavSPNEPaZrB88hhAwhxQlZTPEhqxJ0gy6lFl4FNnqKxzhZIaEIZuSqiMfAV3Ri+NphpSFHN5miDZTfyvp2RIRmeHDqFCJasYQINOvwxDdAuH7FE1OemegOUQqJjay/jRDCWAJKUrSZohePz5enMTeCc/ZJh6LfqNwgH8wRHd8cr+GBHuJI8JIFW7n8DZDlKBYT3quRIjlFlogZMEY+oF+GcQ3RImQkkOYh1+Bsj5bpS3pedafZqgVOEgKrWy2yoAKXUiqCRvB6z6Ep9gwBcrJDAXZKgtrG+A3FBW4mjEU1hCopNtLYjNUSeT0kZI1EWqnveMDpVJfbzMkXUYtsHfqMlMekWOYikZ6QCXBVPixxmQGpJPQ9nYnu+5AIMVYbVeDKX0qa/EstDMWLjw68rd3alyLd9U34FPLqYUmAVMRk/gyY5MC1RGUE3u5E4lLT8llagLnLZoV/SRZbVnJdU9sNKHM3TJ8oHu3sf+ohk3DOlN/a1CXL9Dou81Fhw0CrJ0+RQVpcu/g8JP9n0Ge++M2M2w9aLLRvImX3V7i0VEiqS27ZwI/d7Tc+1Znp/LSc5Abmmz1/RHxoRvI4I+GeRSnb3XXbLC8cyXy8+DSrcHekLeUHG/pFmnyfY5S8DVIf9CcZRmfRLIkEdBBW5dXWT5O98tDHOOTSJYAxEagLUv7aTUJC0/L/IwYj0siWSN7tGOj5wlQpjvQEafy71/HI5EzFvWtDjI9S0uShQE/rVRbpPlmula6nMJA+lG/6kDzkVPaS0qaAYVesdLC/+QuMeNiIHB9Rm5wdZXUEgMlBkoMlBg4AwwsHcJXkSUmsFfNoPtGq5m2LJU5TpsHDAeiiK/iHPpI6Tfp5G6UlrJYXgGvdaw8YDgQRXwVJyZkN0MH4nkFPMpQ4Rh5DXR2jcQJ96UZmtEtvuirrxkwkVgIVv02dk+IvnFOiwQ7E3s75wqdM1cYFylXDfzwtRbs0JUZmc9oY2IEerrWd+iEcXZzLWx0MfRmmiHDb85DfKpkQqfjEKoKrQnCfBltK7HUH1nrU1/3GxWYhaGAvgy7JmES9a6ORqO1Y2NIreRBGIXFeHa9xFBlN19lptxHtCxvQjDUYjOEN1lo24DpqCZuxAd1xtA8JOXEpYe+7GInwIxCmmZjYayV6smDeZ+DIoaEBScz9OrXuq9jk87mEPablFDUYUha38QZisuJG+l0yzkjZwyNgVG1USUPmyHO6blEFJ3BbOcMGVVmrxKvlWLrITeCqsJW9jl6BVatxEHKzqe9EjD2MerkyDJMmESHceti9iobE4NOvMjjHJ1Dyz6iI/MVuyzLN9iN8w8d6/nuwhfgO65RdZN5l2lZwRl6sLt2xa6d3/W+J9z8+5YXXjsxsY019u40JsTsyTAmRvmzn5IHYRjruIft9n8ofIvzy3I3zUQuaU7zc/sPWPn5P1KMmclUsONCJvlyyq3/P6Wv9510svlyWgg3fwMews4Inpl5EgAAAABJRU5ErkJggg==" alt="\textrm{E\_busAux\_PS\_drag} = \sum_{\textrm{Nl\_busAux\_consumed}_i = \textrm{Nl\_busAux\_gen}_i}{\textrm{P\_busAux\_PS\_drag}\cdot dt}" title="\textrm{E\_busAux\_PS\_drag} = \sum_{\textrm{Nl\_busAux\_consumed}_i = \textrm{Nl\_busAux\_gen}_i}{\textrm{P\_busAux\_PS\_drag}\cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_busAux\_PS\_alwaysOn} = \sum_{\textrm{Nl\_busAux\_consumed}_i = \textrm{Nl\_busAux\_gen}_i}{\textrm{P\_busAux\_PS\_alwaysOn} \cdot dt}" title="\textrm{E\_busAux\_PS\_alwaysOn} = \sum_{\textrm{Nl\_busAux\_consumed}_i = \textrm{Nl\_busAux\_gen}_i}{\textrm{P\_busAux\_PS\_alwaysOn} \cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{Nl\_alwaysOn} = \sum_{\textrm{Nl\_busAux\_consumed}_i = \textrm{Nl\_busAux\_gen}_i}{\textrm{Nl\_busAux\_gen\_max}}" title="\textrm{Nl\_alwaysOn} = \sum_{\textrm{Nl\_busAux\_consumed}_i = \textrm{Nl\_busAux\_gen}_i}{\textrm{Nl\_busAux\_gen\_max}}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="k_\textrm{Air} = \frac{\textrm{E\_busAux\_PS\_alwaysOn} - \textrm{E\_busAuxPS\_drag}}{\textrm{Nl\_alwaysOn} - 0}" title="k_\textrm{Air} = \frac{\textrm{E\_busAux\_PS\_alwaysOn} - \textrm{E\_busAuxPS\_drag}}{\textrm{Nl\_alwaysOn} - 0}" /></p>
+<div class="figure">
+<img 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" />
+
+</div>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{CorrectedAirDemand} = \textrm{[Calculate Air demand with actual cycle time]}" title="\textrm{CorrectedAirDemand} = \textrm{[Calculate Air demand with actual cycle time]}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{AirGenerated} = \sum{\textrm{Nl\_busAux\_PS\_gen}}" title="\textrm{AirGenerated} = \sum{\textrm{Nl\_busAux\_PS\_gen}}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\Delta\textrm{Air} = \textrm{CorrectedAirDemand} - \textrm{AirGenerated}" title="\Delta\textrm{Air} = \textrm{CorrectedAirDemand} - \textrm{AirGenerated}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_busAux\_PS\_corr} = \Delta\textrm{Air} \cdot k_\textrm{Air}" title="\textrm{E\_busAux\_PS\_corr} = \Delta\textrm{Air} \cdot k_\textrm{Air}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{FC\_BusAux\_PS\_AirDemand} = \textrm{E\_busAux\_PS\_corr} \cdot k_\textrm{engline}" title="\textrm{FC\_BusAux\_PS\_AirDemand} = \textrm{E\_busAux\_PS\_corr} \cdot k_\textrm{engline}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{FC\_BusAux\_PS\_Drag\_ICEoff\_driving} = \textrm{P\_PS\_drag}(n_\textrm{idle}) \cdot k_\textrm{engline} \cdot \textrm{t\_ICEoff\_driving} \cdot (1 - \textrm{UF}_\textrm{driving})" title="\textrm{FC\_BusAux\_PS\_Drag\_ICEoff\_driving} = \textrm{P\_PS\_drag}(n_\textrm{idle}) \cdot k_\textrm{engline} \cdot \textrm{t\_ICEoff\_driving} \cdot (1 - \textrm{UF}_\textrm{driving})" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{FC\_BusAux\_PS\_Drag\_ICEoff\_standstill} = \textrm{P\_PS\_drag}(n_\textrm{idle}) \cdot k_\textrm{engline} \cdot \textrm{t\_ICEoff\_standstill} \cdot (1 - \textrm{UF}_\textrm{standstill})" title="\textrm{FC\_BusAux\_PS\_Drag\_ICEoff\_standstill} = \textrm{P\_PS\_drag}(n_\textrm{idle}) \cdot k_\textrm{engline} \cdot \textrm{t\_ICEoff\_standstill} \cdot (1 - \textrm{UF}_\textrm{standstill})" /></p>
+<p><br /><img style="vertical-align:middle" src="data:image/png;base64,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" alt="
+\begin{align*}
+\textbf{\textrm{FC\_BusAux\_PS}} =\, &amp;   \textrm{FC\_BusAux\_PS\_AirDemand}  + \\
+ &amp; \textrm{FC\_BusAux\_PS\_Drag\_ICEoff\_driving} + \\
+ &amp; \textrm{FC\_busAux\_PS\_Drag\_ICEoff\_standstill} \\
+\end{align*}
+" title="
+\begin{align*}
+\textbf{\textrm{FC\_BusAux\_PS}} =\, &amp;   \textrm{FC\_BusAux\_PS\_AirDemand}  + \\
+ &amp; \textrm{FC\_BusAux\_PS\_Drag\_ICEoff\_driving} + \\
+ &amp; \textrm{FC\_busAux\_PS\_Drag\_ICEoff\_standstill} \\
+\end{align*}
+" /><br /></p>
+</div>
+<div id="bus-auxiliaries-correction-aux-heater" class="section level4">
+<h4>Bus Auxiliaries Correction – Aux Heater</h4>
+<p>The power demand for an additional fuel-fired heater is calculated in the post-processing. The HVAC steaty state model calculates the heating demand (weighted sum of different climatic conditions) and based on the engine’s average waste heat over the cycle the power demand for the aux heater is calculated. The fuel consumption for the aux heater is only added for the main fuel:</p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="E_\textrm{ice,waste heat} = \sum_\textrm{fuels} FC_\textrm{final,sum}(fuel) * NCV_\textrm{fuel}" title="E_\textrm{ice,waste heat} = \sum_\textrm{fuels} FC_\textrm{final,sum}(fuel) * NCV_\textrm{fuel}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\overline{P}_\textrm{ice,waste heat} = E_\textrm{ice, waste heat} / t_\textrm{cycle}" title="\overline{P}_\textrm{ice,waste heat} = E_\textrm{ice, waste heat} / t_\textrm{cycle}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_auxHeater} = \textrm{HVACSSM}_\textrm{AuxHtr}(\overline{P}_\textrm{ice,waste heat}) * t_\textrm{cycle}" title="\textrm{E\_auxHeater} = \textrm{HVACSSM}_\textrm{AuxHtr}(\overline{P}_\textrm{ice,waste heat}) * t_\textrm{cycle}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textbf{\textrm{FC\_BusAux\_AuxHeater}} = \textrm{E\_auxHeater} \cdot \textrm{NCV}_\textrm{main fuel}" title="\textbf{\textrm{FC\_BusAux\_AuxHeater}} = \textrm{E\_auxHeater} \cdot \textrm{NCV}_\textrm{main fuel}" /></p>
+</div>
+<div id="waste-heat-recovery-systems" class="section level4">
+<h4>Waste Heat Recovery Systems</h4>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_WHR\_mech} = \sum{\textrm{P\_WHR\_mech} \cdot dt}" title="\textrm{E\_WHR\_mech} = \sum{\textrm{P\_WHR\_mech} \cdot dt}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textrm{E\_WHR\_el} = \sum{\textrm{P\_WHR\_el} \cdot dt}" title="\textrm{E\_WHR\_el} = \sum{\textrm{P\_WHR\_el} \cdot dt}" /></p>
+<p><br /><img style="vertical-align:middle" src="data:image/png;base64,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" alt="
+\textrm{E\_WHR\_el\_mech} = \begin{cases}
+\textrm{E\_WHR\_el} / \textrm{AlternatorEfficiency} &amp; if conventional truck \\
+\textrm{E\_WHR\_el} / \eta_{\textrm{EM}_\textrm{chg}} &amp; if bus with ES connected to REES and smart alternator \\
+\textrm{E\_WHR\_el} / \textrm{BusAlternatorEfficiency} &amp; otherwise
+\end{cases}
+" title="
+\textrm{E\_WHR\_el\_mech} = \begin{cases}
+\textrm{E\_WHR\_el} / \textrm{AlternatorEfficiency} &amp; if conventional truck \\
+\textrm{E\_WHR\_el} / \eta_{\textrm{EM}_\textrm{chg}} &amp; if bus with ES connected to REES and smart alternator \\
+\textrm{E\_WHR\_el} / \textrm{BusAlternatorEfficiency} &amp; otherwise
+\end{cases}
+" /><br /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\textbf{\textrm{FC\_WHR}} = - (\textrm{E\_WHR\_mech} + \textrm{E\_WHR\_el\_mech}) \cdot k_\textrm{engline}" title="\textbf{\textrm{FC\_WHR}} = - (\textrm{E\_WHR\_mech} + \textrm{E\_WHR\_el\_mech}) \cdot k_\textrm{engline}" /></p>
+</div>
+<div id="hybrid-vehicles-reess-soc-correction" class="section level4">
+<h4>Hybrid Vehicles: REESS SoC Correction</h4>
+<p>If the REESS Soc at the end of the simulation is higher than the initial SoC the correction is done according to:</p>
+<p><br /><img style="vertical-align:middle" src="data:image/png;base64,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" alt="
+\textbf{\textrm{FC\_SoC}} = -\frac{\Delta\textrm{E\_REESS} \cdot k_\textrm{engline}}{\eta_{\textrm{EM}_\textrm{chg}} \cdot \eta_{\textrm{REESS}_\textrm{chg}}} 
+" title="
+\textbf{\textrm{FC\_SoC}} = -\frac{\Delta\textrm{E\_REESS} \cdot k_\textrm{engline}}{\eta_{\textrm{EM}_\textrm{chg}} \cdot \eta_{\textrm{REESS}_\textrm{chg}}} 
+" /><br /></p>
+<p>If the REESS Soc at the end of the simulation is lower than the initial SoC the correction is done according to:</p>
+<p><br /><img style="vertical-align:middle" src="data:image/png;base64,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" alt="
+\textbf{\textrm{FC\_SoC}} = - \Delta\textrm{E\_REESS} \cdot k_\textrm{engline} \cdot \eta_{\textrm{EM}_\textrm{dischg}} \cdot \eta_{\textrm{REESS}_\textrm{dischg}} 
+" title="
+\textbf{\textrm{FC\_SoC}} = - \Delta\textrm{E\_REESS} \cdot k_\textrm{engline} \cdot \eta_{\textrm{EM}_\textrm{dischg}} \cdot \eta_{\textrm{REESS}_\textrm{dischg}} 
+" /><br /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\eta_{\textrm{REESS}_\textrm{chg}} = \frac{\textrm{E\_REESS\_INT\_CHG}}{\textrm{E\_REEES\_T\_CHG}}" title="\eta_{\textrm{REESS}_\textrm{chg}} = \frac{\textrm{E\_REESS\_INT\_CHG}}{\textrm{E\_REEES\_T\_CHG}}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\eta_{\textrm{REESS}_\textrm{dischg}} = \frac{\textrm{E\_REESS\_INT\_DISCHG}}{\textrm{E\_REEES\_T\_DISCHG}}" title="\eta_{\textrm{REESS}_\textrm{dischg}} = \frac{\textrm{E\_REESS\_INT\_DISCHG}}{\textrm{E\_REEES\_T\_DISCHG}}" /></p>
+</div>
+</div>
+<div id="corrected-total-fuel-consumption" class="section level3">
+<h3>Corrected Total Fuel Consumption</h3>
+<p>The final fuel consumption after all corrections are applied is calcualted as follows:</p>
+<p><br /><img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATkAAADHCAMAAABV0NQeAAAAM1BMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADxgEwMAAAAEHRSTlMAIondmbt2ZlSrEEQy780wPgUmdwAAAAlwSFlzAAAOxAAADsQBlSsOGwAADoVJREFUeAHtnemCqyoMgNGquPb6/k97s7JYtHOm09PxGH5UKyjwyaIkJq6qb2tT1027dg7CNDR1N7sG9zGk0bTv8XfCmGG995TGDSNtMWaoeZ8jHn/T60HsJrsRrjDLSfe1wWzSMN1X/NtDcX0leafxf3u/oeI4j7QagjA1SyxEGl1T0q69UfQgiUaGDv84Pp5b2kuv95hd18pNmwfOJLtEhfn3NfzMN5/FfOSPVhcK1LRcgi4hl0QLma5asfBOy+6F5NfIJdcrZOd7vo/A5/5Ig8jdqFXXmvtjqvTIcQ9IU35jX6vi3Ry6SnK/Y7SS6Vy3VpCRlr3r6S8c0bRHpdA05ey8W7gb7pPjzCrN/SgvKOO2xx8n/7NYqgoUt3Kxk4ZxTmhQtJKBAfGGDULKDiPOQm1Q44+zP87OS7uf3G6bu7fUkPDePQ/vJ0dVJx7b0lBNMzJAbl4Bm5CDv420UW1P22uk/+P1StlhS0QwvZDrO99xs5lqz115XtfBY5q5heY3tZAe93zf9KP3Q97I3kyurnk4XmWYSysKPVCjtU3hJNxAeSM57eZbcs0QgrDHa+j1StnBNXHsH6XNdXhagxl5nI88DYLzsK400o7YcSskTZPUvEDCKRmi8YwcJBz5wYDVrYjZUhiUaezi6JScWwYhN+NjxMLde0uuVMrj7KDu2E1hdMDNSO0P54WRhmCaIfCic4ON3tGQR2nwQWnkH+rLmvPbyTGFIdyv5E4RDSwmBCaDbc7168QHuxpCy2cqueR0TJuFeL1SdnDNCngIOZlogcgUGMJ4jKHBu5yQw6P4l2FTCmzv9zv+hgaPx38uaHVx9NLHUILDWcTojJxrF05EvzM9HAtZNz8lR5cuZYd3417PgICaHj+iEDk8hdocZzvj0BpRBYaRHJ7w/t5KucCNlIEurfoeuXGlaWFi2Dd6LJa0HTcLuB7ecA7htifXK2SH5Dw9mCA5GsNozqAhjclhY8O3D/hBXpzm0+TkHSJ7VkpqKm1K3h089VBhzan4l2dHql/hJ70ev0Ok2TU03CO/Gm9MTTMEtrIOc+2wz/JjeIt37AaN21NH4daX9VaIf2ub27xsTvDa6mGUgQJSSKPpndPH91WoC7xJ3nFE9re1hTfaBV+BYebD88shvR6k2GbXrHegBvgwXY1cOl9TcWCv7/sVgNVj3dUNNfWp8X5e2wkmjEF+hnXQIQdL8NYZolzFf+SokfvujRyzZ5TvXsXOMwJGwAgYASNgBIyAETACRsAIGIGrEKD1ll2VghC74OJVlOXHvatwKtXzWMYvq3czLF9GWX7cK13wMsd0ZRPWLHVNOFEpSGKjLD/uJZSutwiibMoyfooFKCBQpQVyhwvGcS8hd72VN2IDy7xllQKKhdVzgBdl+XHPyJE8pyTjR3Ijy2iCLB9EOCLVT8BdcJ38WMZPsSLHCLJ8F/ciu2v21n2VAuqtQcKosnzgJVL9q5PbVynQURCk/Cy0RVl+3GNwJMZ9q/Q+3qBftEdsqDwlGX+I9S7K8uNeUo9r9lYBoM9ziUqBkusnF2X5cc/IKTpSS05l/EJuvFWJLD+R6kd0V2tzT2T8rCVQDwtMr1GWH/ciuAs+lSSVf2n3am3uJVjZySa9z3DYHyNgBIyAETACRsAIGAEjYASMgBEwAh8lEPQfigYXRl5latrw4VgwkXAYdWg34aP1/cnMv6IdMd5FiJOaSOBFz2LUxm6Clw+Vk2IXDiWx59jV9fKydoQoSow3+mRJl9vp6EHUxm4CfU2X0ygcyhOgbPyXByVX1o5QFRPaRhEPNqKDqGO7CV8D8vtXSoncrnaE4qnwg9ncIsNB1LHdhF1yWTM7Cbld7QjF43AGydUnDqJyuwlkGcH5vveghccbOsR2EthEQt11dUfaZcr1DOSOLCBEPGAZIDeRcBAF+k6p3QRUfprx5gy6YX0osZMAEfjd7MBi3DORA6E9fU9cMrigeEaUFOYJDqKAXGI3gTD1d9AMmJ1sRJMMhwD6XB0noI7FuOcit68doXiqFeqWm0g4iAJyid0ExjSsywDwZMM6eKSIh99lY3ur5dtw+Wj+92tb6NxaNrigePwC9YtzK3asgyggl9hNkAZW9QNCkg1DQw0VPDjdqoo+BtcWd4avryO5oO2aaEcoHjb1pc9zlOAgCslFuwlEziOkppeNwAxtrnOgfpGHM8wQscSPFhCEq9pSSxMcRG3sJmDXJKNw9SybhBxZoajTb/25PL+d3Je0I4aB3iCwRsFEgry3FqM2dhPQHsIMphN6MOUgGzoU7STAqLiuS3w7xpx+Ozks4+fD2FZurPoFe7QGI6ckjrYdDow4DCaJTNsigbG7O7N9Gnzks/BnBGYwZudrA/dn1Cy1ETACRsAIGAEjYASMgBH4AIEvyvjTF8pNKcWlwuZo8le1Adhq5D9kPOGJjJ/MnlbBb0JChHejS4WHqHCAV/LIUu+/ZDxB14RBQqNLvrraC1WXXcEbWMSd6FIhHtvuyUVQjFEyngCr6acMSu5Qxl+jsKAYokuFYjQdDPhTMwox+VlX4ogcjGNlCwhS6RsvA8Xa6l7iUkEPPW6TNlcynnBqcihG3ojwGQBVeiYxBMnlyYmByushCQjB2KVCjPUtSLSr5UbXpKswORI8lownnJfcoYx/BXvLnl21BCcGIq9HKkBOZIkh1rkWoKVTbrd633U8txaMJ5yX3Bdk/APJ31XIFwT1LnWpoLEgtl8mcrVBDQ7x5ka0t8YTzkzuqYyffJ6IXB7mChXUu9SlQiQH7jQy6WlCjpd9ySUCcj217QSdW0O3w0aCtaIgg7tb0VUHshHnGiyv54TiUiHGgp5KNqMk5PjK5BJBcjivfDCSC89zjzL+2ObQiUEQ1GcuFZAcuzgAoPcIP+utJeMJp+6tcv9TET4fqtm5yZ00fdWJQRDUS8ti+BoLfZCGutCm1MEHHigZTzgnuS/J+BucLCGoEwMR1GcuFWJsh5rp87KAigR7ZgAHCUGSWjKecE5yROTDP0buuzfApPnfJWfnGQEjYASMgBEwAkbACBgBI2AEjIAR2CPwF7QjQhYbJxN7RTrN8b+mHeFyJxOnAbRbUF1Nh8XLd2lHJFmYdkS4EV/RjiByIDLLnEyEK5z2Cy+q1nu1IygLEOkAPNOOIGsG0GyAx3PtCCT34GTiX2hzb9eOKDuZCOjOKofABvHUAsJr2hHUW6OCjmlHYGetIbQsk93XjiByqDCbOpmgJmfaEYhhXzuCyGGS1MkE/udw5t4qVdDnuZ/WjlBymZMJ5fZP6JWAahEqtWb+IX5QOyJ3MnF2cn9FO2JZGxgON04mzk4ulv9ze2cd5z5HTHM27QglYVsjYASMgBEwAkbACBgBI2AEjIARMAI/RSCoLhT9Q/j7egdzhPARDdronu5gEZg/qOGNWoWocVXveuFQO0IsQ/QkY3AVSmFkgZetz/OfLjOQeRmEutRd1o5o6eNAsbrRY9vKyMlHnLlBdRJJX4CfkivbjvBkNKK/E0CyI1oid9s4HbnGWiWR2NWOGFeyR+2pu+6Re7D2ciFyJEbO3T9Id7vjN6w9sZnoU/KHNjdObfoZMJ53FXJH2hFkvQDGN+yu1ORgnEPpdH0noVgHpiU6nH7zcBVyR9oR8H05mOwGavgROuF5aHNg6CRqPjDB65BjKLn7B21FtwFjYbyb2e5DgVxi4eDc1iC0zl/bCglInLt/0LPrtUdk91b6ZJEcQ9VTLjPOhQoXtCOQJ/kK6dSQWoGcR68sabhQb5VqP2pHQMRCM2cFZg0oZOT4BQQflLPp9QrknmhHICsxZ84WNsJ7K2g89FXdNGQVom/B9UMSrkAuqe4P7hq578I0fYfvkrPzjIARMAJGwAgYASNgBIyAETACRiAnQGsfdd20RRm/CvHbbCUkv0JqrDqPyf7tJwvLL4k5zuzU3/rnUMbv2Lbri/4hoOoPgsUUR7bkl0bQ/ma9+SH+Ywek2K4s4xchvuAtFPIr/iHgtMNkx+SyNdNCCT6m1KLkyjJ+Ifeafwio7qGhhGNymTnsArmPLQZSsXdl/ELuNf8QIJbs3bIVLUYIh+T63Fx9PEv3PktuV8ZP5F71D/HMUEJGDtyRoptrB44RsFRTA5JxnKD4OGiiVT738/pBckcyfhTiv+wfgsgduJFI1QZqwIUG6Tug1WFHHbnN6fEKFF2azB/4B8kdyfilt75mAeGZG4mkzZF/DnebXQ2yyhmhMblwfFQZHERx+Ci5fRm/kIu2+h2qhf2hf4hnhhIScj228f5Gz4+Vj+TCcfayINA+a0BBig1lKcn4hdxr/iGeuZFIyBEs5FIN9VwpuQr0WgSWdF75h5vPtjkuSEHG/9DmvuMf4pkbiYScOJgY3QLKGEBuht6KukDh+O8k9y4LCPJExoAKbiQScq7BCbWvaDjr1xH4gdIj/MpxAsn3WX8/1OaeyPhrMl7won8IUHCnx4zbilo96mQiuJH4T9XdUW0AOl/nPcydvvFT1TWgsNIP+F+OT8M6wEXS8CFyaRFOum/kvnvjTKHgu+TsPCNgBIyAETACRsAIGAEjYASMgBH4hwkca0fAEg9oTniQ+WVhGpq6m9FN66XDoXZEj+uM8y1fEeNvnCa2gXBhdrIgW9aOKLlz0DV3FVFclp2SK2pHiLWNtM1FOc/G7MHlCBI5GMgqF7tfGMEK7hwKqS7HjCtM5HA4cwULCPMKy/6sLNR3vsPPWAup+EKX+yXnDdTxtvZaEMU8gJdu5EpKHg1021Kqy0GjCmOb2/cPgfAaUOVg0TqKjhcy+nJNVnmtqbfSFFCwgMD6ks3diS4WfHZeSJVf8DL/iBzVNs6aQU2Sd0C3KJIrpLoMq7yikVzw9xX9Q3DPnAbRTphRHUef52Kq/IKX+ZeQe9SOoMnBtSBjR/0111AbLNpJuAwvregz7Yix7mpW9AOtBdKdhDMneG3NTR7o5T64/R//M5UAyXlowwAAAABJRU5ErkJggg==" alt="
+\begin{align*} 
+\textrm{FC\_FINAL} =\;&amp;  \textrm{FC\_ModSum} \;+ \\
+                      &amp;  \textrm{FC\_ESS} \;+ \\
+                      &amp;  \textrm{FC\_DCDCMissing} \;+ \\
+                      &amp;  \textrm{FC\_BusAux\_PS} \;+ \\
+                      &amp;  \textrm{FC\_BusAux\_ES} \;+ \\
+                      &amp;  \textrm{FC\_WHR} \;+ \\
+                      &amp;  \textrm{FC\_BusAux\_AuxHeater} \;+ \\
+                      &amp;  \textrm{FC\_SoC} \\
+\end{align*}
+" title="
+\begin{align*} 
+\textrm{FC\_FINAL} =\;&amp;  \textrm{FC\_ModSum} \;+ \\
+                      &amp;  \textrm{FC\_ESS} \;+ \\
+                      &amp;  \textrm{FC\_DCDCMissing} \;+ \\
+                      &amp;  \textrm{FC\_BusAux\_PS} \;+ \\
+                      &amp;  \textrm{FC\_BusAux\_ES} \;+ \\
+                      &amp;  \textrm{FC\_WHR} \;+ \\
+                      &amp;  \textrm{FC\_BusAux\_AuxHeater} \;+ \\
+                      &amp;  \textrm{FC\_SoC} \\
+\end{align*}
+" /><br /></p>
+</div>
+<div id="engine-line-approach" class="section level3">
+<h3>Engine-Line Approach</h3>
+<p>The total fuel consumption is corrected in a post-processing step according to the <em>engine-line</em> approach. Therefore, for every engine operating point where the engine is on and has a positive fuel consumption the fuel consumption is plotted over the engine power. The slope (k) of the linear regression of the fuel consumption is used to compute the additional fuel that is needed for the energy demand during engine-off periods and engine starts.</p>
+<div class="figure">
+<img 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YA7BDYAhsp2K7CytlJVh4ajyrpTq9KS5qmelT1+VcawVXaOu+furkyDWWXhzNNzZfcHAK4IbAAAAEGOwAYAABDkCGwAAABBjsAGAAAQ5AhsAAAAQY7ABgAAEOQIbAAAAEGOwAYAABDkCGwAAABBjsAGAAAQ5AhsAAAAQY7ABgAAEOQIbAAAAEGOwAYAABDkCGwAAABBjsAWhiZMmCAFBQVOZdOmTZPOnTs73TZ+/HhJSUkpdx9vygEAgO8R2MLQnDlzHJczMzNl5syZRlhLT0+Xjh07ysSJEyUjI0MWLFhgBC1flQMAAP8gsIW5pUuXSq9evYzLmzZtklGjRhmXNWBp0NJA56tyDYUAAMD3CGxhbvPmzTJ//nzH9aSkJMflhIQEyc3N9Vk5gQ0AAP8gsIUx7brs2bNnbVcDAAB4qdYCW35+vnHAfz777DO5+uqrZceOHcb1kpIS+eqrr6S0tNS4npeXJ0VFRT4rNz9PVRQWFkqDBg18+XQBAAhKiYmJxuGNWgtsvqg8PFuyZIk0a9ZMRowY4ShLTk6WrKwso0wnC8TExMjAgQON8OWL8upYs2aNXH755b5+2gAAhCW6RMOUjl1z7Q7VWZ2pqanGoXSpD1+WAwAA/yCwham0tDS35dYJCP4oBwAAvkdgAwAACHIENgAAgCBHYAMAAAhyBDYAAIAgR2ADAAAIcgQ2AACAIEdgAwAACHIENgAAgCBHYAMAAAhyBDYAAIAgR2ADAAAIcgQ2AACAIEdgAwAACHIENgAAgCBHYAMAAAhyBDYAAIAgR2ADAAAIcgQ2AACAIEdgAwAACHIENgAAgCBHYAMAAAhyBDYAAIAgR2ADAAAIcgQ2AACAIEdgAwAACHIENgAAgCBHYAMAAAhyBDYAAIAgR2ADAAAIcgQ2AACAIEdgAwAACHIENgAAgCBHYAMAAAhyBDYAAIAgR2ADAABhZfehk/Lm+hzj8qjeSZLcPL6Wa+Q9AhsAAAgrGtZ25p00Ls/bkCtpw9rXco28R2ADAAAIcgQ2AAAQVrQbVFvW1MhezWq5Nr5BYAMAACFLx6vNWb1f8o4VS0y0zQhrV1+YEBbdoFYEtjC1ZMkSWbhwoXG5cePGMmfOHOPyhAkTpKCgwLg8fvx4SUlJ8Wk5AACB9MJH++TQ8RLj8umSUpn///KMwBZuCGxhKCMjwwhr8+fPdypPT0+Xjh07ysSJE41zFixYYAQtX5UDABAoc9cdkFXfHi1XXnKmtBZq438EtjC0ceNGGTlyZLnyTZs2yahRo4zLGrA0aGVmZvqsvHPnzgF6hgCASKVdoM98sFcKT511e3uj+PCMNuH5rCKcdlVqC5vZJdqzZ0+jNUwlJSU5zktISJDc3FyflRPYAAD+9OT7u+WbAyc93GqTBnHRcle/lgGtU6AQ2MKUdVxZamqq0QIGAEAo0lY161i18mzSo3V9efCaNgGtVyDVWmDLz883DvhebGysbN++XZo1s09lbtWqlXz11VdSUlJifCwttffv5+XlSVFRkc/Kd+zYUa16Vvd8AEDk+W/eWVn83VlxPzLNZvz/0uY2ub7DyaD9vZKYmGgc3qi1wOaLysO9tm3byuHDh6VLly5Gy9qBAwdkxIgRkpWVZRx6WScLxMTEyMCBA43w5Yvy6sjOzjbqBwCAO4u35Mm/vjgkpW6Tmj2o9U9uJOP6tghovWoLXaJhaMyYMcayG9oVqrR7VOk4Ni0zy6dNm+bTcgAAfMVzWBOJKstrb43tFtgK1TICW5gy111z5brUh6/LAQDwho5Xm/nRPjdhzd6qZiv7cFPP8Ni9oDoIbAAAIChoWJu+fK+cKnZdssMWUd2f7hDYAABArTJb1fLdzgK1ySPXtpXurc4LeL2CCYENAADUmnU7j8gra7PlrIcuUG1Zi/SwpghsAAAg4LRV7c31OfL9DyfdhjWvW9V0R566dUXmzvWmmkGDwAYAAAJKw9q0pXvc7Pvpw1a1nTvLUk74xJzweSYAACAkzFm93+0m7QnxMTIrtYbbHB45IvLAAyJjx+pG17qBtpe1DC4ENgAA4Hfaqjb74/3yQ2Gx2y7Q9k3qysheXizXsXWrSHq6SPPm9sAWZghsAADAbzSovfpJtuwvKPK4a0GNl+zQbs+PPhIZN84e0r79VqRdOy9rHJwIbAAAwG80rO07XOTmFpvUibHJ8EubypAeNdyq8umnRV5/XaRnT/vRtatXdQ1mBDYAAOAX2rp2oMB9WLu5V7OaBbXvvhOpX1+kdWuRqVNF+vWzh7UwR2ADAAA+U9lYtZgom4y43ItWtb59RRo1EsnMtIe20aO9rXJIILABAELWlClT5PDhw479k5csWSILFy50Oqdnz54yceJEx/XU1FTp2LGjpKWlOZ2XkZEhL730klOZ63n6+Xbt2uXT/ZSfe+452bx5s3F50KBBMmbMmHLPxVoPT+XW+rk+ViD9dWWWHDlxplx5nZgomXh1m5ot16EzQDWkKW1Va9LEy1qGHgIbACAkTZgwwQglK1eudJQNHTrUOEwahjTUmNLT040AV1BQUO7xUlJSjMN6rpUGusaNG/vwGWgjUabxUQOgXp5aFkauvPJK6dy5sxHKpk2bZlzWIKZBTZ+bp3J9rlo/X4bJmnAX1mxl/2oc1tasEfnFL0RefFHknnvsRwQisAEAAkqDRUJCgqP1R0PH4MGDncJSVWirmoYca2Cz0tu05cpsXdPr2vqkn2vFihWVPr4+rgYj04IFC4zPqS105uNpwDIDkpabQcq1Hm+99Va5Fj2l55r108tmINQQpkHTfCwNmVp3T+VKn2tthTXdXmruuhwpLTcN1CbRUSK/vrxZzRfC7dRJ5Jprwnb2Z1UR2AAAAdW7d2+nwKSBwxrWqtI1WRXr1q0zWuBMGpo0rFWFBiMNQ2Yw0ta2Xr16OZ2jt+njmwFUL7uGterQ520+7rZt25xa8xITEx3dpu7KzZY6M0yq8ePHVzsEV5e5ZIenWaA9WteXB69pU/0HnjlT5M03RT780D5O7f33va5rqCOwAQACSkOEtlZpyNBg0tNlhp9r12RNWVvINIBp0NHHNYNRZfcdpXtRir2FbNOmTY5xclbaSqghSR/b9XbX4GmGKU+tYPo1MT9nTVjroM9XQ7E/A5uGtSeW7pFiNzsWKF0It0ZhTemYtf37RU6d8qKG4YXABgAIOG2t0hYwnTCgLW5Wvmhhc+061FY8bYmytkDpGDh3IcwMdGbY0VCpY96s93Xt/qxoTFxFXaIm7RbWFjprwLI+Zn5+vqNlzV251sNafuGFF3rsKvaWBrWZH+2T/OMlbm61GdtLnV92VHvXgscft7em6SK4elkPOBDYAAAB16lTJ6MFSAObdQan8kULm7WFTFk/hwYy/dyeApTeZu1KdZ3IoGHNbCXT7tCRI0caYUkvuz6XqtCwpuHS+jk0cOnkAg17GsY0bGpLpKdypcFNn5t+7TQMWydb+NKb63M8hrVHrm1bs7FqJSX2RXC7d7cHNpRDYAMABJzZLepNqHBt8dLgpKHHtYWsMuZsU72vOTGhKq15+nn0XDOkaR3MwGSlwcrT42lLoD6GHmaLmLkch37USQ1KQ5kZ6DyVa0DVlkk93HXRektb1jSs7a9gIdxqhTXt7vzb30SGDbNPKNBtpcylO1AOgQ0AUCt0oL5rd2h1eBoLVlkLnevt1mCj4aqymZbm7a6PU5MZmq6td1Ya2tyto+ap3Fdj/9zRWaCvrM22LIRrKztKHZdrtGvBBx+IPPCAyPHjIn/6U8TPAq0MgQ0AEHDaEqXdof6exQjvmK1q3/9w0mnXgsTzYqSwyL7eWrX2As3JsR+XXCIyZIjIP/9pX7IDlSKwAQACzp+tQfANDWvTl++VU8Vnncp1Edw7ft6yZmPVpkyxb9au3Z+6UfuIET6qbfgjsAEAACflu0BNNmP2Z7XHqqm6dUVuu82+rZQuhotqIbABAAAHbVn7W1lYK7dpgeh+oLbqj1XTpU909qcufqutqrSs1giBDQAAOM0CdRfWtCtUx6tV21VX6UJ63lcwwhHYAACAxy2moqOipG1CXNW7Qr/8UuTXvxZ5+WV7WJs71w+1jTwENgBAyLKuxWZde0wXo9W1zWq6HpnuHWqui6ZrnblbENfTObq2mi5uq6w7NOh6b9bdCMydElx3dgjEHqAmHav2RsZBY3up8q1qNmnesI6MubJ59cas6SK4urWUHvAZAhsAIKRZdx3QEKVrlJkhyRroqkoXz9UgZj6uBi3XBXHdnaNBTddU07BmhjENjmadlHU7K5MuIGyGtEDsAWqlYe10ifu9QHW82rM3VbEr8513RJYvF3ntNU2vIj/84MNaQhHYAABhQVuztFXNZN1Cqjp0WyfrhvS67+nOnTudQpTrpvV6jraeabCz7mGq51jr5I4uIGxl7hnqLzpWbc7q/ZJ3rNjNLFBLveJjq/6gZSFTFi0Sef55+2xQ+ByBDQAQFqz7amqLl9LQZu1i1JYxc1snk7tuU2uI0ttdQ1diYqLT5urmOUlJSU7n6nlaL5P5ua2f89ZbbzXKtVu0upvc14ROLMg5WuzmFpvx//px0dK0QWzlm7frtlK6llr//vaWtSeftC/ZAb8gsAEAQprZ7WnuB6o8jVurytZTVaEBULsurV2uGhb18fWjtdzcL9VaJ2tXqbbWKQ2WGtrMrlVfM2eB7jt8qtxtdWKiZOLVbao+Vk3Hqf3udyJ9+oh89llZmiiLE82b+7jGsCKwAQBCmgYws+XM3R6bVlVtYdNts0za1enabamsLWEavsyuTOsEBQ1f1okGJmtXqY55M0OkttBp/XwZ2MwuUPetanatGsVVHtY0pGVk2NdR04C2ejUhLYAIbACAkGe2bFkH+Hs6r7IWtk6dOjnN2ty0aZOMGjXK4/muExCszAkIrszuW72v+Rhat9zcXJ+OYfO8Y4Gdrq2W1LBO5d2fSseo6dfhxRdF7rnH3hWKgCGwAQDCwvXXX1+lVrbKaHfnxo0bnbpazTFw5pg4syXMZA1l1u5QPVeDmGvLnoY1sxVNH996m97HV/6ecdBjWKtyN6guz9Gokb1l7ZFH2P+zlhDYAAAhy9qq5avxacrdumuun8/T53JXXlHdNGB6GzJdacva3HU5UlRuyQ6bREeJNK1fxfXVbrlFZPFikX37RFq3tk8sQK0gsAEAEEY0rL28Jtvtbbq22t/HdK36gw0ebP/IUh21jsAGAECIm7vugKz69mil51W6ttqpUyJ9+9rHp82YITJ6tP1ArSOwAQAQonQG6LMrsuToyTOVnGmTxvExRjdopQ4d8knd4FsENgAAQtDiLXmy6PPKwpU9qN3Vr6Xn8WrffSfyxz/aW9Q6dSpLgbt9Xld4j8AWhqwbEiudgWQOaLVuPmxd/dtX5QAA/6tqF6hu3l7pfqAa2HRiwa9+ZQ9sCEoEtjBlDWkmDXK64rbOftL97nTDYQ1avioHAPiXdoHO/ni/5B7zvAhulC1KmjWIlXp1ojyvr7ZmjcjOnSLjxokMG3ZuFiiCFoEtglgXf9SApUFL1wbyVbm52TEAwLeqEtRMFyTGSdqw9hWfNGWKyIYN9jXVdI01wlrQI7CFKe0SNbtFrV2WutijSbda0VW1fVVOYAMA39NlOv62NltKPSyAa2eTerFR0vz8CnYt0FY17fLUcPb22yL799vDGkICgS0MWRdh1H3s6LIEgNDks7FqulvBL34hMmSIyNKlIu3a2Q+EjFoLbPn5+cYB/+rWrZuxl92OHTukpKREvvrqq7K/0ux/puXl5UlRUZHPyvVzVEd1zweASPHfvLOydMdZKTnr6Qxb2XGuyc129nS591TbmTMS/cMPUvLTBu3n//nPUnzBBXKC996AS0xMNA5v1Fpg80XlUTltYdMJAl26dJHk5GTJysqSESNGGJMFYmJiZODAgUb48kV5dWRnZxt1AgA4M1rVvqu8VW3KkHYyb4N9mIp2g3ZxXbbj9ddF7rhD5N//tk8smDzZH9VFgNAlGoamTJkiu3btclw396/TWZ26KbG5MbG5WbGvygEANVe17k+b8f8eretLcvP4iicX9Oxp7wK95BLfVRK1hsAWhtLS0jzeVp3NimtSDgCoPl0Etypj1WKibJL+2wr2Ar33XpEvvxT59FN7UNPxaggLBDYAAGqBLtUx86N9kn+8pMr3aVK/kr1AS0rs+4EePy5Sv76XNUQwIbABABBgVVuqw2STaJtNmjaILb8XqAY0Hac2eLDIzTeLvPyyP6qLIEBgAwAggKq6VIepwm5Q3aj9nXfswU0DG8IWgQ0AgADQVrU3MrLldNV7QMVW9m/E5U2dC/fsEZk3T+See0R0yQ7dVoruz7BHYAMAwI90rNqc1fsl52jl20pZaVh7+Nq20t11uQ7dqF23lura1b61VJMmPqwtghWBDQAAP6neWDWTzegG1ZY1R1j77jv7bgV9+ojcfbd9lwJdsgMRg8AGAICPaavaq59ky77DRdW+r9ttpm65xb5cR3GxSN269oVwEVEIbAAA+NizK7Lk6Mkz1byXTerHRZ+bCaqbs+sYtZiyX9VPPmm/johFYAMAwEd0Adx3vzgkZ6vVBapscnOvZjKkx09bNubkiLRvLzJ6tMjcuSJXXeXrqiLEENgAAPBSTScWaFDTLlBtVXOaXKCzPjWs6fpqgBDYAADwioa16cv3yqnis9W8p036JzeScX1b2K8uWiTyu9+JfPihfVspbVkDfkJgAwCgBnQG6OufHpTiM9Xt//TQqqZbSumEghh+NaM8XhUAAFSTtqq9sja72mPVyq2t9uyzItu3i7z2mr0LVA/ADQIbAABVVPOxasomI3s1c25VW75cZOdOn9UP4YvABgBAFb25Pse7iQVJcSJPPWWf9dmzp8j779v3AQUqQWADAKAKtHVtf0F1F8J1Wa5DF7/94x9F9u61BzYdswZUAYENAIAK6OSCuety5HTJWZcxa7ayo+JBbNqyNuSCaJFly0SuucY++9OcBQpUA4ENAAA3tEVNu0C//+Gkh8kFnsKafceCpg1ijTFrMvt5+2bt//63fUspFsFFDRDYAABwQ8PazryT1bzXT12g2qqmy3PUP+/czE+CGrxAYAMAwEVNx6s9Yi7ZcemlIocOiezbJ9Kuncif/uSPaiKCENgAAHChrWvWnQtsNpHSCoer2VvWHEt2DB0q8uOPfq0jIguBDQAQ0bQ17dVPsiX32GnjeqN6MXLkpPNSG+7Dms2YdpDUsI7c2bZIulzVVeThh0UmTRJ5/HF/VxsRhsAGAIho2pq27/C57s+8wqqts9Y4PkZeTO1sv6Ldn61bs0wH/IbABgBADVzx349Frp8o8vLL9rC2ZUttVwlhjMAGAIhoo3onyVPv763iJu42o2WtUdkxcMcB+/pq2g2qgQ3wIwIbACCi1YmxVfFMm9z5/Qr5ecuyX52p94gMe0Lk0YkijRr5tX6AIrABAMKeuQiu0ha15ObxjvJpy3ZLyZnKH0Nb1n6+4AWRU6dE7rnHXkhYQ4AQ2AAAYc+6CO68DbmSNqy9cfmFj/ZVsve6Ta749hM5clkfGdrvApGlS5lYgFpBYAMARJQDR07JuDe/k4Z1o+XQcU9pzSbRNpvcWWevXPnc3fYWtd+8KNKqe0DrCpgIbACAsKfdoNqyln2kSIpKdEHcUqeFca1ii4ukUdGP8vzvU0SOtxaZMcO+ByhQiwhsAICwp2PWruneWF5Zm13JmTa5eeXrMnjxSyIpm0R69rQvhAvUMgIbACDkeZpUsG7nEZm7zl6uy3acrcL2UoM7/Vqk7mGRTp38XGug6ghsAICQZ51U8PeMg1KvTpRxeU/+KSmpdH01m6Q9nSrNmjaQ88Z9Una9f9l//f1ZXaDaCGwAgLCSfbSoko3anTVvWEfaX9LJvlwHEKQIbACAkKfdoE9/sFdOl5RWKaydfzRffvfGw7Jm2F3Sf8IIkZv+6f9KAl4gsAEAQp6OWYuy6Y4FVWtaa3u6QLpnbpLudQaJtDrPv5UDfIDABgAIC7HRNjlV7Pn29nu+kd5ffCirR94n1906UOTeApH69QNXQcALBDYAQEixzgjtn9xIVnxzWHKPnTa6Qysy8JN/SP9PF8n1fxlPqxpCDoENABC03C3XYZ0Ruu+wuRCue922b5JTcfGS0/liafb6HJG8+0UuuSQgdQd8icAWxtLT02XlypUyfvx4SUlJMcomTJggBQUFxmV/lAOAL3naA9R0+oznsKYeeOle+bFBgjTN2WMv6NLMH9UE/I7AFsY2bdokHTt2dFzXAKfXJ06cKBkZGbJgwQIjaPmqHAACwdxmSvcEddcNesG+72R/q85yJipGtk2fIz0vaVMLtQR8i8AWpp577jkZNWqUrFixwlGmAU7LlAYsDVqZmZk+K+/cuXOAnyWAcGeGM+321OPx93YbZdrSNmbutnLn68SCtOk3yaJh98p/bhgvPX9/Sy3UGvA9AlsY0lYv7a7UMGUNbCopKclxOSEhQXJzc31WTmAD4CvWsWuj+yRJ+vqDxng1lbZsj8f7HW6cJOv63CCHr+gvEwfRsobwUWuBLT8/3zjge2+//bbcdNNNsmPHDjl16pTk5OQYl0tKSiQrK0tKf1pV0rzNV+X6OaqjuucDiBx///KM7D9mf495fc1eyT/peQboNR+9Jdd/8IZMmfwPOdm0uRTOfEb6N7aJ/HhAeJtBMEhMTDQOb9QosI0bN07eeOONKp+vLS+uv5x9UXmUp12ThYWFTt+fd999V2JjYyUmJkbi4uKkS5cuRvmJEyekR48esnr1ap+UV6eFLTs723F/AHBV97vdIsfskw1yfiytcD1cHaumLWvnNTxPZo3pFqAaAoFVo8B2+PBhoxWnW7eq/WD07NmzJp8GNaChaf78+Y7rU6ZMkcGDBxvdo7t27ZKNGzcal7Xb1DxfJxD4ohwAfEXHqT3zQZYxbs3dVlPj3poqhxs1k3dvuEc+HPAb+e+w22XMlc0DX1EgQGoU2MaMGSO9evWSFi1aVOn82bNn1+TTwMd0VmdqaqpxqGnTpvm0HACqwt3aaq7qxFS8zVS37RvlSMMmsmv8I/LgNYxVQ/irUWC74YYbypVpl6d2xVm1bNnSCHW6ZhdqR1pamtN1a+ubP8oBwJVrQFuwMdft2mp63qufZEue7lpwxnkT9/gThTJ86Uvy6c+Gyt42XWXyY/+Ss/H15e+ENUQIrycdHD9+XK699lpH15iVtqwR1gAgsrkufhsd5f48DWvmTFBXyTu/MCYXFDRKkrwOF0nzJokysheL4CJyeB3YFi9ebCzpoIPIq9pFCgCIXNrK9kbGQck/XmyMUduec8LoFtX9QK1a5uyWpLws2XJxP+N4/I8LJLtVF3nttuRaqjlQe7wObEePHpX777+fsAYAcLB2g17Z6Xwxd5DSVjENZ/F1oiS7LKxlHymSpz/YK2dLRUrOOI9ZG/L+6/Lz9YvlkccXGzsXZHW+RP5+e9dAPxUgKHgd2IYPHy79+vWT2267TerXr++LOgEAQpQZ1PYXFMmpYntK07Dm5Y+VgQAAIABJREFUugeodcN26/ZSCQW5UhxbRwrrN5Zl146TXR0uLgtrXaR+XLTcM6BVYJ4EEIRqFNjWrFkj33zzjeO6rnqv49huvvlmp/P69Okjl19+uXc1BACEBA1r05fvdQQ1T+dooHPt/jQ99fhQyW7eQR7/43zjox4tGsbJjJs6+KvaQEioUWBbv369bN682XG9adOmxsdVq1Y5ndemTRsCGwCEOXetaspmE0k8L9ZpD9DXPj0gOUeLPT7WBwNvkUNNtCXNRlADLKod2HRW6H333Uf3JwDAYJ0FaqXLchSeOlMW2OwBTWeI5h1zDms6+3PK07fIrLufl42XDzIWwlU392omQ3qwGw5gqnZg2759u7FzwaRJk+S6666T/v37+6FaAIBgZ21ZM9WJiRJd8tY6Rs207/ApY3KBlY5V0wkFJ+IbiLaqdWhST54Y1s6v9QZCUbUDm3ZxamhbtGiR3HnnncbeldOnT5cRI0awNyQARAB3XaAa1Fo1ijNmgcZG2xzLdtSLjTJCWvGZs1LyU1obuHahXPzNOnl57FOS3by9MQtUw9oj17aV7q3Oq8VnBgSvGo1h02D26KOPGodOQFi+fLkkJycb+0k+9thjMnDgQJb5AIAw5a4LVFvVRvc5t82UuWyHu5a29nu3GVtLRZ05Y9zTnAFKWAM883pZD+0S1WPq1Kny8ccfS3p6utxyyy1y4403GnuODhgwgPFuABCmbGX/Ssv+aTDTzdrbJMQZkwsKTjiPVbtuxVw5nJAkn/X6pcwd/Zi8OepRKY6tSxcoUEVeBzaThjLdY1SPgwcPGjNGdZybdpkuWbLE7f6jAIDgZu7vaSzDUSrStEEduerCxo6FcIt+WvzWvKwtbzq54PCPJU6Pc9O7z8vODj2MwHYmKrrsiKELFKgGnwU2K+0OHT16tHG42xQeABD8NKylLdvjtLDtgbJw9smOo46FcHVbKQ1oGtrM7k+9X2xxkVyx6X3ZfMlAY0LBQ2nLHBMLYqJsMmlwG8IaUA1+CWxWTEQAgNBinVRgDWvu6Jg1DW+LPs+VxVvyHeUa1u6cO1niRx6TD666VXKbtRXWVgNqzuvANmfOHOPjhAkTnMq1ZU0nIqi3337baG0DAAS3ynYriIm2OS2EWyfGJs9/uM/oAq1bdELOP3rICGfashY36oRs6H2t2KcksLYa4A2ftLC98MILcs899sUOzfFqzzzzjBHUhg0bJpdddpn07t2b1jYACFLrdh6RuetyjDBWamlU04B25oxOKxCJjrJJo3oxjjFrf162R6ztb9qidvmWVfK759cZ3Z8fDkgVDWs9WteXB69pE8inA4QdnwS27t27yxdffCHZ2dlGq1pp2U+7rtU2c+ZMYzLC/fffLx9++CGBDQCClIY111Y1nQFaltHEnD5w5mypsXOBybWzdE3Kr+Rw4+ZSVDdezFa1/smNZFxflnkCvOWTwKbrrmkw00Cmy3mojIwMlvMAgCBntqy56wLV1rXTLuuonS37gzw2OspYCFe7QJ9/ZJBsubifvHr7dPm6e4pxqMbxMfJiaueAPAcgEngd2C666CKZNWuW3HbbbUYL27///W9jv1H13nvvGd2jusSH7j8KAAgO5sSC7384WW67KG0da9+krtOSHUZrW1RpWVDTk+13KI6Nk/2tOsmBlp2c7qsL4d7Vr2UgngYQMXyycO769eulQYMGxnVde00vjx07VrZu3SpDhw41Wt3YcxQAgoeurbbvcJHb23QiwW9Tmsvf1mQbrWnaqna2LNXp2mvt93wj4956zGhR29umq0yflP7TvWzGGLdfX96UiQWAH9QosGnLmXUHA3ObKtOMGTMcl7V83rx5XlYTAOAL7rtANWyd+9i/SyOPM0XPO3lMWh/IlCaHDhiBzS5KHrmWddUAf6pRYNPtp1q1amVsBF8VulUVy3oAQO0xdyxw16qmY9XSb+/q6Cb9JPOIU1i7YtN/pNWBXbJo2L2ytdsVctsrX1vubSOsAQFQ4y7Rnj17+rIeAAA/qWxttYZ1o42Wt1fWZrsZzyYyYO0/pNP3X8t/Bo35abcCZZOE+Bi5s19LwhoQADUKbO+++66v6wEA8APPYU2X3bCnszrRUUY3qTWs6XpqB1t0kOzm7WXW3c9L/IlCx9ZS0Tabsa4aQQ0IHL9vTQUAqB2ewppODkhqWMcxAzQqSpyW79Bw9sBL9xnLdfz13peksH5j42ARXKD2ENgAIAxV1A2qgW1sSgtj03b1w/EisZ05IxccyDQmEmhL2stjn7JMKlA6Vq0trWpALSGwAUAY0gkG1rCm66iV/tQF2jAuWl779IDkHSv+aXHcUhn46SK5fd4TRlBb1+d64zh3T5GRvZoR1oBaRGADgDBizvQ8UGCdDWqTqy5sLN9k/yj5x4vlyMkSKflpwJqGNaWzP3XvT/1oiir79xAzQIGg4HVg010NdKFc3TvU3Cv04MGD0rJlSyksLGR7KgAIADOo7S8LauW7QUtl64Ef5by4KMm2jFW7728PSLftm+S+Z1ZJbrO28uaoyT/dYjO2lrqLGaBA0PA6sC1evNjY3cC6sXuLFi2MMr2N9dcAwP8q2rlA5Rw9LS0b1XEq29+yk7Ef6Dk2qRcbJfdf1ZqgBgQZrwPb0aNHa3QbAMB3figsdlzWUWctysJZ3rHTjq5PHb/247HjMvnZO2TjZYOM7s93b5hgeYSy+zSMkxk3dQhwzQFUhdeBbfjw4Ub3Z7t27aRPnz5G2YYNG+TZZ581ukkBAP6XeF6sHPhpmQ5dsiO+TpQjrJnOlAW21gd2yv5WnV3ubZObezVjD1AgiHkd2LT7c/PmzfL73/9e7rnnHqMsJSVFVq9e7dRNCgDwn9+mtJC/ZxyUvMLTkltYJDnH7OW67+c1q+bJkuvulB8SW8nvns+w3IsuUCBUeBXYdHKB0j1FP/3003LlAIDAqBNjk/wfi6X4jHOrmk4q6P/pItnyPz83Ats5tKoBoaTGgU1nh2pXqHZ7aiublc4OTU5OZpYoAPiYORtUjeqdJMnN442ytGV7HEt0JO/8Qs4/ekg2Xm4fq7aj82WWRXBtxv/7JzcirAEhpMaB7eOPP5axY8e67fbUMr1Nz7nhhhu8qiAAwP2yHbpTwW9TmjuFNXXr/OlGV+jGV742rlvDGltLAaGpxoFt3759cumll3q8XW/TcwAANWNtTTt5+qxjUoHpyIkSmbJ4t3G50/dfSXbzDo5tpRodO2Q50yZRZcdNvZrSqgaEqBoHtjZt2sh7773n8fYtW7ZI//79a/rwABDxNKztzDtpXI6LiSp3e8EJ+1IeCQW58viTqUYX6Ky7nzdmgZ6bCWqThPhYmZXaKVDVBuAHNQ5sAwYMkKFDhxpdnq7dnhrk3njjDUlLS/O6ggAAkbOlpRITLVJypvxthfUbyfLBt8uX/9PPUmofq0YXKBAeahzYdDLBkiVLjNCmy3jcfPPNRvk777wjGRkZMnv27HKTERA4qampjsvTpk2Tzp3tf21PmDBBCgoKjMvjx483vne+LAfgHWs36JWdzjd2LygqOWvM/oyO0hBmH6vW/6fN2v/yYLps73SZLBgxyfIoNnnk2rYs1QGEEa+W9dCWtezsbJk7d66sWrXKKNPFc2fOnGks9YHakZ6e7ghRennp0qUyceJE43LHjh2NyxqqFyxY4DjHF+UAvGftBtWwZrOdu+2MZSHco+c3lay2XaWwfmPLvW0SXXaHX/dsSlgDwkyNA9ucOXOMVhZtRXv00Ud9WSd4acyYMY7Lhw8floSEBOPypk2bZNSoUcZlDVgatDIzM31WbrbiAfCNohLnTdxHL3zamP351MTXZcvF/YzjHGaAAuGsxoFNdzXQwIbgZHaJmi1hpqSkJMdlDXK5ubk+KyewAd7TtdV0uY7sI0XlAltCQY7L7E8Ti+AC4c7rralqKj8/3zjgH48//rjx8T//+Y88+OCDcscdd0hJSYlkZWVJaam9W+XUqVOSk5Pjs/IdO3ZUq47VPR+IBNoDWs9WUhbWRGKLi4xWtc8vGSBfd08xZoCWP1vk0uY26VIvv+xnivdUIBglJiYahze8CmzaLVoRHc/maSybLyqPyukixtraph9jYmIkLi7OsdjxiRMnpEePHsa+r74or04Lm459ZK9ZRDp3uxaobZ9sMz4m5WXJwLULpW7RCSOwObNJnego+fvtyYGsMoBa4lVgMycaeKJrtTH5IPCmTJniWFJFZ/I2bmwflKzdoxs3bjTGnelkAaUhy1flAKrHOsFAu0HThrWXDz7aKld//I58euUwYy21h9KWyeHGSZZ72SQ2yiZ/GNyGiQVABPEqsL377ru+qgd8qGfPnk7LesyfP9/4qGPZtNy8TZf78GU5gKqxbjNl2ldwUka/vk2GLX9Vblv8ohxq0sqYVJDdvL3lnkwsACJVrY1hg//o2nh6uGOGN3+VA6ictWVNl+3Qrs8zUdHyQ2IrWfmL3xgfnbtA7WPVmFgARK4aB7Ybb7zRl/UAgLDmtC9o8bnZnzp3Z+Ks8cbszztf2GDsBbquz/WWe9qkXmy0vHYbYz6BSObVOmyff/55hee0bNmS3Q4AoMyrn2QbC+Gq+nWjJf5EoRHO1H8GjZHY4tMu97AZ/x6+lrFqALwIbDp+Tddiq4huT8VabQAikesM0B8Kix23nZe1W56ZMkT+M/h2WTj8AVnTd4TLvVlXDYCzGgc2DWLWMDZ8+HCZPHkys0IBQJzHqb2y9oDTIri6ndTODj0kq43rkhy0qgFwj0kHAOBneYXFxmbt16yaJ8+PnyW5zdpK2sNvW86wTypIiI+VWamdaqeSAIIagQ0A/EC7QZ/+YK+cLrHvCKJj1JocOmCMXXPGUh0AKkdgAwAfMMesadfn2bKMlnusSH7x4Xxjl4Kl146TDwekGsc59la1/smNZFxfJmcBqFiNA5vOEN2wYYPj+tatW+Wdd95xKqtoayoACCdzVu+XnKPFTmXXrHrb2A9UA5szmzSIi5GXb2GHEABVU+PAduDAAaetqbp37y67du0yDhNbUwGIFHnHiiX67BkZsGahfNmjn7H47RMPvS3FsXEuZ9poVQNQbTUObDfccINxAECk0e5PXVdNl+poWDdaYqOjjG7Q5O+/ktsWTJfW2Ttl7ujH5Oj5TSz3skn7JnVlZK9mzAAFUG1eLZyr67BNmjRJrrvuOmP/yvr16/uybgAQlKyL4EYdPWpsLSXtLjKW6ph19/Oyu+zyOWwrBcB7NQ5st912m1x00UWyfPlyufPOOyUzM1PGjh1rtLr16tWLHQ4AhCVtXTtg2bR96H9eketWzDWW6dje6TLZePkgy9l0fwLwjRoHNm1N69+/v3HMmDFDduzYIRs3bpT09HRj4/GUlBSZOXMmY9gAhA0Na08s2y3Rp4skuuy6jk9b/79DjNu+v8C5Va1OtE0mDmIBXAC+4bNlPbp06WIc3bp1M7pHddcDnTFKYAMQDjSsTV++V4pLRNKeucUomzL5H7K3TVfjOIdtpQD4nteB7eDBg7Jp0yZ577335I033jDKtGt0yZIlMmDAAK8rCADB4Kn398ipYvsiuFu7XWGsr+bs3LpqhDUAvlbjwLZmzRqZMmWKZGRkSOfOnWXMmDGyefNmWtQAhCzXDduTm8cbl5/+2xp5YuptsmjYvfJZr18aG7Y7Y7cCAP5V48B27Ngxp7D2s5/9jLAGIKRZN2x/5oMsqVfHJkdOnJGWh340WtTqFx5xcy8mFgDwP6/WYSstLTVa2tavX+9obbvxxhtl+PDh0rt3b2NMGwCEouQvP5G+65fIG7dNk+zm7WXCs2vLnRMdZZMHB7dlYgEAv/N6DJs5U/TRRx91jGf79NNP5ZZbbpHZs2fLhAkTfFFPAPA77QadvXq/FPxYIt12bJIrNv1Hllx3p+xv5bqFlE0S4mPkzn4tCWsAAsJns0TdTT7QrakAIJhZN21vtW6ltCsWKbi4nywadp98+rNhRuuaVbQtyhirRlADEEheBTbdAH7FihXy/vvvO41nW716tdHqBgDBzjpubcrfHpYjDZvIlrLAdiYq2iWs2aR5wzoy5srmhDUAAef11lS6QO5dd91ltKoxZg1AqDBb1uqt/0RiL7jYWAT3mftfkVNx8S5n2pfrYBYogNpU48CmEwv0sG5B9Ze//EVGjBhBcAMQtMyglnX4pLT/7gt5+OkxsvTaccZSHboXqDMWwQUQHGoc2NztFarrsA0ePNirCgGAP2lYy96TJ6fjG8i+lp1l8XV3y/o+Q1zOsreqNYiLIawBCAo+m3QAAMFuTPo2GbboRZm8cq488vhiyW3W1lgM15lNHrmWpToABBcCG4CIcP8726WkRORAq46ytVsfKazf2HKrzXGpQ5N6hDUAQcenge2pp56Sli1b+vIhAcAr2qo26ZlxckOztjJ39GPG1lJ6nGMzjnnjunp6CACodV4Ftr59+0paWppjCQ9zsoG5z6guoAsAtUEnF0xbtttoVdNtpRocL3Bzli6AGyuzUjsFvH4AUB1ebf6u3K23ZpbpOazHBiDQVnzwpTR5dJK0u2asMfPz8T/OdznD9tP/bYQ1ACGhxoHtm2++kZtvvtnj7XqbnkNgAxBIOlat2edfyeQtq2Rr1z5ul+qgCxRAqKlxYDv//PPlq6++8nj7nj17pF27djV9eAColLmmmmqXuUViNm2UIwN+I/nJvYzN2o83cJ1YoDNA2VYKQOipcWAbOHCgscH7HXfcUW6h3B07dsizzz4r27dv97qCAOCJdVupqxely5UblsrX3fsaW0odPb+J5Uxa1QCENq8Wzp0+fbokJycbH80Fc3Vv0cmTJ8uNN97IjgcA/Cr+6y+kpdQ1Atq8kQ/Luv8dUm7/T6UL4L58S+faqSQA+IBXs0QfffRR6d69u8yYMcMIaUo3gJ89e7ZMmDDBJxUEAJPZBXrkRLHk/1gif3/iN7K/VSeZMvkfxrpqX3dPsZxtkxYN42TGTR1qrb4A4Cter8N2ww03GAcA+Ju5rdSJ+AbG9UVD75V9rVxbzuytav2TG8m4vuW30AOAUFTjwPb555/L5Zdf7su6AIBHi7fkSd21H8urz42T12+dJmv6jpDlg293OYtWNQDhqcaBrWfPnlJaWuq4Pnz4cKNblBAHwNc0rC36/JAkNO8gWy7uJ3vbdHM5w96q1qN1fXnwmjaBryAA+Bl7iQIIasuH3yOXbl4l/5mULocbJ8lf733J5QybxETZJP23zAAFEL4IbAACyrp22qjeSZLcPN7teet2HpG/rc2Wm04VGVtLnY2OdjmDsWoAIodXgW3OnDmOy1u3bpV33nlHNmzY4Cjr06cPXaS1JDU11XF52rRpxuxdpbN3CwrseyqOHz9eUlJSfFoOVMa6dtq8DbmSNqx9uXM+uuo3ktOkjZRedassHP6AcTiz0f0JIKLUOLCNHTtWVq1a5biuy3vs2rXLOExt2rQhsNWC9PR0R4jSy2+99ZakpaUZlzt27CgTJ06UjIwMWbBggeMcX5QD3jLHqr362VLZ26arfFAW2JzZW9U6NKlHWAMQUWoc2F5//XVf1gM+NGbMGMflTp06OUL0pk2bZNSoUcZlDVgatDIzM31WbrbiARXRblBtWVMjezWzFx45Ih/c/bh82Gu4yPlN5PdPfui2C5QZoAAiFWPYwtzGjRuN1jBTUlKS43JCQoLk5ub6rJzAhqrQMWvWbtBZq7Ik/q10GbfwBcmNqi8fDkh1rLNmZ29Vu7ks3A3pkRjg2gJAcKi1wJafn28c8J+vv/7a2M/1D3/4g7G/a0lJiWRlZTmWYzl16pTk5OT4rFw/R3VU93yEj4PHS2XtZ9lSb8/38lXyFRJ95Y1y9Pym8m1yL5czbXJpc5tc3yWq7HJ+2WuG9wwAoScxMdE4vFFrgc0XlYdn2kX57rvvyvz58x1lMTExEhcX59jj9cSJE9KjRw9ZvXq1T8qr08KWnZ3NXrMR7NV/ZsqoN6bL5VtWyX3PfGws16Hrq51j36z95l5NaVUDAKFLNCxpWJs6daoxO9RKu0a1i1THnelkAaUhy1flQKVycuRPaw9JTmGULP7lXfJtl55GWDuHpToAwB0CWxjSWaFKQ5tJw5vO6tTlPswlP8xA56tyoCL/74u90uNnF8qNF14hz4+fJbvbXWQcVrayf2+PYwFcAHBFYAtDuoSHJ9YuUn+UA+7oIrgvf/Gj/O7SgfJNtz4ut9pb1aJtNpbqAAAPCGwA/ObgkhVyfuqvZd0dz4p0T5GXxz7lcoZNosqOt2hVA4AKEdgA+IUugvtNRo7cExvncVuphPhYmZXaKfCVA4AQQ2AD4BPmHqEXr1kszTZ9Iotumy6S3EsmPLvWzdk2mUerGgBUGYENgE+Ye4Rev2a5dNu+UeJ//YjLArjK3gX60LWMVQOA6iCwAfBa/vQZEl+QINL1Cpl9xwyJPntGTsXFW844twfoE8Pa1UodASCUEdgAeOXJBVvkj396SK7pniJflwW24tg4KXY6gz1AAcBbBDYA1Xf8uMhHH8l9hZ3lcFGcTJ+ULrnN2ro50cYeoADgAwQ2ANWikws2T3pGfv1mmlx86zRZ03eE2z1Ale5YQFgDAO8R2ABUzZEjxoe0ZdlS73+uEtuwI7Ll4v4uJ9mDWoO4GHn5FrYrAwBfIbABqJLDw2+W+PWfStRf18rR85vI4uvudjnDvmE7y3UAgO8R2ABU6o63tsnPWv2vtO3TyJhU4IxFcAHA3whsANw7flyKul4kKy8eJCeHPyCr+o10cxKtagAQCAQ2AG4t/+KgXBjruvCtlY111QAgQAhsAM7JyJDsBx6VWUP+IPtbdRaZ/A83J9m7QFmuAwACh8AGwOGfC9fJrzd/Ko1+fps9sJVDFygA1AYCGxDpli2TLRsz5a9tB4v0uF4+fj5FCus3djnp3Lpq4/q2CHwdASDCEdiACJdz30Ny8d4dEju7vzED1Dms2YNaTJRN0n9LqxoA1BYCGxCJ1qyRfQmt5S9fl0iD386Q2OIiN8t1KLo/ASAYENiACJO1bY+0/cUvJO/SgVI4fpYUNm/v5iz7WLVHrm0T6OoBANwgsAGRoKREJCdHdtdNlD+vL5Sfj5rsZv9PExMLACDYENiASDB7tsgDD8g/739FirqnyIcDUt2cxHIdABCsCGxAmNt96KQs+KGJDL50oBxs4a77U9mMf2/TqgYAQYnABoSrUaPk2OYvZcrD/xJpf5lsG3+Zm5PsrWotGsbJjJs6BLZ+AIAqI7ABYUhb1XYW1JHW0RVvLcVYNQAIDQQ2IFwcOWK0qn1w+XUyr90AkREPV3AyYQ0AQgmBDQgT/1rxjdywarXU/bG+iAY2t+xB7eZeTZlYAAAhhMAGhLKdO0VeeUUe7fIrybI1lhXPrpUT8e66QW2Oj7SqAUDoIbABIezjx1+SAf/3vDS6v7NkdU+pIKwR1AAglBHYgFCzYYMs+/oHeSeqo0T//HZZ1/oy2d7J8wzQOtFR8vfbkwNbRwCATxHYgBCTNfJ2uSo3S96ZvUnOREVXENZoVQOAcEFgA0LB/v3y9Jen5L85p6X7iEkSf6LQw4n2VrWE+FiZldopcPUDAPgVgQ0Icl+s3CQ9rr1CLus/Uv47arJs7XaFhzNpVQOAcEVgA4LY1Pd2yYF9Nrm99y/l80sqWqpDpEOTevLEsHYBqxsAIHAIbEAQmn/fs3L93L9IycTX5VSbrvLy2Kc8nMkeoAAQCQhsQJDQ7aTmrN4vuceK5bIzcXL0/CZSHBvn4Wx7q1qP1vXlwWvaBK6SAIBaQWADatm6nUfk9YxsGfHOszK4uEjeHDVZPr90oHG4Z5OYKJuk/5ZWNQCIFAQ2oBZpq9rf1mZLaanIhds3Sv3CI0Zg88wmj1zbVrq3Oi9gdQQA1D4CG1ALNKj935q9ctnrz0jb/x0ie9t0lSceelvORnv6kbRJ4/gYuatfS8IaAEQgAluYyszMlKlTp8qgQYNkzJgxjvIJEyZIQUGBcXn8+PGSkpLi03JUTsPaY4t3S6sDmfLLFXMl6swZ2Tuyq4fxavaxav2TG8m4vi0CW1EAQNAgsIWhjIwMWbBggRHWrNLT06Vjx44yceJExzkatHxVDs80pL25PkeO7dwj7TK/kqhLB8r+Vp1l8mP/ksONk9zcwx7U6sVGy2u3dQlsZQEAQYfAFoY0PJnBymrTpk0yatQoxzkatLQlzlflnTt3DtyTDDGzP7bP/hz9frpc89Fbkvbw28aWUtoV6oz9PwEA5RHYIkxS0rnWnISEBMnNzfVZOYGtvMVb8mT1R99ISVS0yPlNZMVVoyW3aRvZ2aGHm7Nt0qJhnMy4qUPA6wkACG4ENsAPtAv0z8t3S1GxyFMv3CWxxUXyh+nvyw+JreTDAalu7mHfVoqwBgBwp9YCW35+vnHAf44cOWJ83LFjh/GxpKREvvrqKynVNSTK5OXlSVFRkc/Kzc9TVdU9P1Q8s75ETpWcu77q5zdJnbLA5kmUzSap3aOkQ2Nb2H5NACCSJSYmGoc3ai2w+aLyqNj69euNj1262AetJycnS1ZWlowYMcKYLBATEyMDBw40wpcvyqsjOzvbUa9goovYzl2XY1we2auZXH1hQpXvq/t+7sorkpY5u+XJqUNl3shHjNY09y1qiqU6AABVQ5doGFqyZIksXLjQcX3lypUyf/58Y1Znamqqcahp06YZH31VHuq0G/OVtdly1t5wKAs25lUpsI1J3yYllha1M1HRxgzQ4w0aebgHS3UAAKqHwBaGhg4dahzuaHDzZ3ko02U3zLBWFXPXHZBV3x41Lvf+fKX0Xb9YXr19uuQ2a2ss11GReeO6eVNVAECEIbABbtjK/g2/tKnH283uT1PLnO/l4q0Z0uD4ESms39jjoyptWQMAoDoIbMBPRvVOknkb7MuW6Pg1d+PKfjfvWyk8ZW+GG7jW3u28qt9sa8a1AAAbm0lEQVRIWXzd3fLBVbfKqbh4t48dExUlkwa3YawaAKBGCGzAT5Kbx0vasPZub9PJCOYm7aYRi1+Uo+c3MQKbcg5rNkk4L0aOF52RhPhYGXNlc8IaAKDGCGxABTSomRMRos+ekSs3LJUtF/czuj0f+9NCYx/Q8mzSo3V9efCaNgGvLwAgPBHYAA9cx6l1yfxC7pw7WZYPvl0WjJhkLIJbns1oUSOsAQB8icAGWGiL2hsZB+V0ib3vU3coaJqfLdnN28vODhfL3NGPydfd3W10z1IdAAD/IbABYg9qr31yUEpc1vUY+e5MY7P2h9KWGaHNHK/mzCbRNpu8OdZ1I3cAAHyDwIaIpovlzv54v+QeK3Z7+5cX/1yiz5bID4kt3dxqb1VjvBoAwN8IbIhoacv2OLo/TX+dfK3RmvbXe1+Srd2uMI7y7Ju1zxtHqxoAwP8IbIgo2qL215VZcuSEu9mddt9f0N1YrsM9e6uaTiyYldrJDzUEAKA8Ahsiiruwppu1T3h1kiwc/oAxoWDOnTPc3JOgBgCoPQQ2RIwn39/ttmWtwfECaX0gUxodO+Thnjbp0KSePDGsnV/rBwCAJwQ2hL1Zq7Jk4+7jTmXJO7+QS75eK+9eP162d7pM7pq1wc22UjajXU23qRrSIzFg9QUAwBWBDWFLW9S+OXDS7W191y+R/p8ukjUpv5LcZm3dhjVa1QAAwYLAhrDzyLuZsv9w+WU6un/7mfxYr6HsbneRzBv5sHwwcLQR1spjaykAQHAhsCEs2Be+zZaSs+5v131AH5x5l+xv1VkmP/Yvo0VNL5fH1lIAgOBDYEPIW7wlTxZ97n7CwAX7vjOC2ZmoaJlz57MeWtSUTerHRcs9A1pJ91bn+a+yAADUAIENIWtM+jYpKfF8+6Vfr5U/vDheFg27VxZfd7dsvHyQm7Psy3W0aBgnM27q4J+KAgDgJQIbQo62qP3ri0NSWlrxebpZu+79ueXi/h7OsEmDuBh5+RZ3XaMAAAQPAhtChu5SMPOjfZJ/3HOz2u3znpDen6+Uh9KWSmH9xjJ39GMuZ9gcHx+5tg3dnwCAkEBgQ9CrbIN2q4PN28n+Vp3cLNOhbFInOkr+fnuy7ysJAIAfEdgQtKqy76fScWo6sUC3lvrgqluNozzCGgAgdBHYEJQqmvnpqvWBnR5usXd/RpV9fIjuTwBACCOwIajMXXdAVn17tMJzEgpyZfjSl2TpNWONZToeeGqlm7Ns0j+5kYzr28I/FQUAIIAIbAga7vb8dKfb9o3GtlK7L7jQ404FuvgtYQ0AEC4IbKhVukPBK2uz5WwlS3ToArjt92yVNX1HyLo+18veNl3lYAt366bZl+qYldrJL/UFAKA2ENhQKw4Vxcg987dXOqHApF2gl29ZJV937yuHGye52VbKPl6NPUABAOGIwIaAm/reLtmVl1B2qeKwlpSXZayldiK+gbx7/XjZ0OsaI6yVZ5MOTerJE8Pa+aO6AADUOgIbAubJ93fLNwdOVunc+BOF8tTjw4yuz8f/ON/4qEd5ugBuW2aAAgDCGoENflfVyQRW2qq2fNDtktWmonXT7C1rhDUAQLgjsMFvqtOipszN2mfd/byxUbtu2u6eTdhaCgAQSQhs8DndoSBt2W457XnLT7eONGwiOzv08DhOzcT6agCASENgg89oUHt2RZYcPVm1mZ/quhVz5ZL/rpVn7n9Fdre7yBivVp69RW3eOHdj2AAACH8ENvhETcapqVbZO4011mKLT0txbJzLrfZWNVrUAACRjsCGKtMWtFc/yZYfCoslsX6s/PbKFrJ+V0GlW0m5Gr3wadnV4X/ks16/lFdvny6vynSXM+xBTRfAffkW1/XWAACIPAQ2VMoMagcKihw7EujltGV7qv1YulzH1R//nzTN728EtvJs0qJhnMy4yd0uBgAARCYCW4Rx10qW3Dze43k5R09L8ZlK9o2qRIPjBXLlhqXGtlK6XMdDacvk6PlNXM6yOT4S1gAAcEZgizBvrs+RfYeLjMvaSjZvQ66kDWvvdI6GtenL98qp4rM++Zwa1rQbVMeoreo3styG7XViomTi1SzRAQCAJwS2MKABS4OYGtU7yW2LWUX3Hf36NuNyXNmroaiaS3F4klCQK3WLTkh28/ZGy5puMfX5pQNdzrJJ4/gYuatfS8IaAAAVILCFAQ1rO/PsC9S6azGz0hmXe/NPSckZkVJx7uqsTlgr3fGBlO7fbFy2NU0W2//82un2cW89Jhdt+0x+9/w6oxt0XZ/rLbfaJLnhCZly0+VV/4QAAEQwAluEWbP9iNdj0uTofiOsRQ34k3H17LoXRHL+K/UadzS6Pc9ERcuqn98k33bpZYQ166K3zRvWkTFXNpdDmZu8qwMAABGEwBYGtBtUW9bUyF7NHOWVdZU2rBsjx07pIrfVC3CluVuNVjWTXo45vEdm//m3sqH3L+X1W6cZ3Z+flwW1BnHRMmFAq3Jdnmsyq/UpAQCIaAS2EOQaxOrE2CQ6SqTwVIk8tzJLbDaR+LKgdPREiWMZDtclOPScY6e8GLAW18DpcumPWcZOBSVdLxSzRa1H6/ry4DVtav45AACAgcAWglzHrGlYM6+bikoqDmOlXvaKqm7bN8nohU/JX69PlfyYGJk+KV3aN6kn8yoYQwcAAKqv1gLbnj17jAPVd+xY47L/xxqXCwsLJcpW6rgeMEWFEl8SK0l5WXK25ITIeU0d9VmzZk2VHqKq5wEAEMratWtnHN6otcDmi8pHqhY5J5zGrMVG24zrx06WyNGfxqTVi4mWojNnJS4mSn4sOuPoGlXRNlvZddc5olXT/9NF8uOxPfL/6p2UzwdMkXGzN8vZdTPF1vBS0a7QcQM6SvdWF1f6OBrW+vfvX4MaAAAQeegSDUE6ecB16Y6KlvLwqVfeE9m6VZ6bNk02f5xmFA0aNEjGjLkpMJ8fAIAIRGBD5dLTRS65xH68/77I8eMykdZRAAAChsCGiu3fL3L77SIjRoj8858iTZrYDwAAEDAENpR3/LjR7Sl9+oi0bi2ydKlI1661XSsAACIWgQ3laRfovfeK/PvfIsOGiQwZUts1AgAgohHYYKfrtp06JVK/vj2g7dolkpJS27UCAABCYIPp6qtFvvtO5OBBXXNF5Pnna7tGAADgJwQ22F13nT2oAQCAoENgi1RHjohccYXIhAki99wjMmlSbdcIAAB4ELDANmXKFDl8+LDMmTPHUZaeni4rV640Lvfs2VMmTpxYYXmosz4vZV9wdoxxeUJZcCooKDAujx8/XlL8PX5Mx6wdOiRy4IB/P4+LJUuWyMKFC43Lq1atkrS0tIB+/kCzPl9lfT3rz8QuHStYZuTIkTJ06NBaqaM/mM/b+lrOzMyUqVOnOs6ZP39+heWhzPX9zvU5Nm7c2HFbuL3fpaamOi5PmzZNOnfubFz29B4X8Pc+P7L+vHfs2NHx/mZ9jsr8umRkZMhLL71klFlfE6HK03vac889J5s3bzYuW3/veSoPRZ7ex6zPUVm/Lp5+VjwJSGDTF6t+M6xhRZ+cXjeflJ6jL96kpCS35aH8Q2zl7kWpb9j6w61v1PpcFyxY4J/n++WXIvqGoG8izZuL/PCD7z9HJfTNTF+YB8qCogY2fYMLp6Dijrtfwvq8lb7OzR/0cPk66OtZw4q+pq3eeustx5uVnqNvZPp18VQeqty93yl3v5A9vQ+G6vudfv/M0KWX9XurocXTe1zA3vsCRH8xW7+X1vc3d7+Q9fmaXy993evXI1RDi37/zJBqfi/1uetlDXHm10VDypVXXim5ubluyysLLcFq6dKlju+x6/fS3R/keo6ZB/R1Yv6sVCQggU3fpMw3JtO6deuMX2SmXr16yc6dO43DXXko/xBXZtOmTTJq1Cjjsj5PfaHr18vnL9xly0Ref13kN7+xB7YA0xel/kDr89LApt9n86+xSKNv7ObrXL8e+nUJ5V/UVuablP61bdLXs36vzTckfWOeOXOmx/JQ5u79zhNP74Oh+jqwho1OnTo5fr49vccF7L0vQKy/cF3/YHGlP+/K/F737t1bVqxY4b/K+Zk+D/O55OfnS0JCgnF548aNxuvapK/3bdu2Ga8Nd+Wh+r23/pGpramVff/1d4AGPKVhztoT40mtjmEzv6FK//rUb6CWuSsPF/ombr6RW5v/tWXRpM9f//rwyQt3zRr7eDVdT+2RR0RuvlnfSb1/3BrS76cpMTHRqak4XOlzNJu+rX9p6fM36ddF3+TCmfV7r69ts4vIU3m40edlvg6sra7h+n6nv6itv7Tcvcd5Kg/VX9pW+nN//fXXO66b3WXWllbr916/DtoyHcqsXaLWoQ3Wn3F9zu5+9q3locjaJao/39YWNQ1jZiCztrRaX+f6tajsjxWfBzZrf224jcupLmv/tL549a9P8y9QbW0KSPP/Aw/Yl+s4ebLsux1Tq2EtEunr3/wZMMerRPLPRKTSN2HrLzB9bzBbWMKR2Q0Wyl3b3jC7u8xfvtaucA012l3WKQzfi80WRv3+62s8HMajVpX1Z1y//+bQDuvPgHWYQE34PLBV5wfU+teEJmvzrw1P5aGmoheraxOo9a9Kff7WvzqrbcMG+1ZSjRqJvP22faupIGH9C0pblKx/YYU7a5ePsrao6dfF2uIWjqzfe/0amN97T+XhTP8CN7//4fJ+Z9Lvof5h4vr+5+k9zqfvfUFAfykrT2PRrENBrN97/TqE+vfepO912r1r/lFi/Rk3x7fqR3fl4UBbVt0N7dAhHzoMwGRtUdOvRVBMOnBH/7owZ8co61gGT+XhxBzPpfSjdh/oi9x8gde4S0D3ANXlOsaNE3ntNZHu3X1VZa9deOGFRkg1A4t1HFcksH5v9Xuuz1+DuzmOK1THLVWFPmcNYuYgbB27ZY5ndFce7szuMv0lHU7vd2a3kDk2x+TpPc6n731BQMOadUymO+b7nj5n/d6bY1ddu5BDjdlqqM/FfE/T8K3PSYcBmQHW2lXsqTwUacup+X3X9zF34dv6/qYf9bq+3q15oCIBCWzWrkG9bHaV6gvUvE2bj81fWJ7KQ521f1+Zf4Fqq6Q+X/M5u77ZVYmOU9MWNW1m17Fqv/qVT+rsS/rC1O+np37+cOQ6pdv83uqblM4iM7/nOp4xXFifs/5C0r+09Y1Mg4he19BuHcfjqTxUuXu/U9YWdS3Tnwc9wun9Trt7lHV5A33Ne3qP88l7X5CwTjQxn4/+Er711ludvh7W9z19HehrXw9ztmyo0tYjfZ7mHyD6nma+xl3H8VZUHqr0+2c+F+v7mHVJF2u5+bowXzNV6T4OSGDzVBFPL85QftFWpKK/urzq65892z5WTZtaL7lE5Mkna/5YfmaO41uzZo3079+/tqvjdxW9lkM9mHji6TlbZ5FVpTxUefpZ9vTHSTi939XkPS5cxjm5jlO0qug1ES5/tFb0/D29LsJpHU7rGHUrT+/zFX29PGGng3Cg3Z4afrSFDQAAhB0CW6jScS66W8E//2kPaxHQWgUAQKQisIUqHbMWRLM/AQCA/xDYQtX779d2DQAAQIAQ2AAAAIIcgQ0AACDIEdgAAACCHIENAAAgyBHYAAAAghyBDQAAIMgR2AAAAIIcgQ0AACDIEdgAAACCHIENAAAgyBHYAAAAghyBDQAAIMgR2AAAAIIcgQ0AACDIEdgAAACCHIENAAAgyBHYAAAAghyBDQAAIMgR2AAAAIIcgS2MTZkyRQ4fPixz5sxxlKWnp8vKlSuNyz179pSJEyf6tBwAAPgegS1MTZgwQQYNGuQIVSozM9O4Pn/+fMc5GRkZkpSU5JPylJSUAD9LAAAiA4EtTGmrmhnQTOvWrTNaw0y9evWSnTt3GocvyglsAAD4B4EtwiQkJDguN27cWHbt2mWU+aIcAAD4B4EtDDz33HOyefNm4/LIkSNl6NChtVwjAADgS7UW2PLz840D3hsyZIhxmHbs2GF83Ldvn5SUlDiuHzlyRI4dO+a4vnv3bomKivJZuXm9Kho0aFCt8wEACFWJiYnG4Y1aC2y+qDwqZrPZJCYmRrp06WJcz8vLk5deeslx/YUXXpBRo0YZl31Rbl4HAAC+RZdomEpNTXW6bHaVbty40XGbziI1Jwr4qhwAAPgegS1MmUtuuPK0XpqvygEAgO8R2AAAAIIcgQ0AACDIEdgAwI90FxCdpKPrFeqC1rqtmxozZoxXj6s7jBQUFMj48eMZQwpEAAIbgArpnrTWhZGDba0/1/pZ97ZdsmSJLFy40HHbtGnTpHPnzgGv4/9v745ho0bTOIy7Pm0DSJdrTwGdlJqkgZpUEbfFCkERsS00iB5FKD1KA+1y0YkIbbFCVGGLbdjTiVCn4dBteTlB2G7b4xn0zr351vZ4Zgw45PlJUcae8efP9nj8n9eemcXFxWpzc7P1MQQwPm0d4SuCXr4eleXhOxdpi/DHsks6GQxskiaKkMbPnW1sbFRLS0ufJfg0qQuRVLLyb97S9+3t7YnB6XMh1OWfeOOT2CCkxbIRTHmcpJPHwCapM0Iap/YODg4mBrb8Cxy56kVViNARv3PL18LE6cGyIoZZq2J7e3uj04W57xHW6Bs/rxZ9oH95OE4zRkANuVJGGwxHf7tU0Uq0QQijWsb0sb7AePqVq4fcXltbm2oekr4MBjZJnXGajuumFhYWWh9HdYsAFNUtgklZKeK+CEQR2Ag/EdAiEHUJa0wXwYlqGxVA+tl2bVdU36IPzIth+rm7uzualnnnU5KctmQdRLu5gsd9eRknYR3RR8IamI5loD+BcLa1tTW6zXwxpMqmpE/HwCZpohyIqD5NCg0EMv6iYgUCXFhdXR39j4odIaVskzDTVXlKNIeetmlyH9bX10fDhL3c71wpLFEdDMvLy0eqYW1ov64ix7j9/f3x7VgnhDVOlzIPSSeTgU3SRLN80GCWaQgpcQqS27N+uCEHnXk+QUnFLKqB6Osif4Iep2zLilw+BRrXqsW1bYyPoCvp5DGwSepdXI81TeCiKnZ4eNj4Kx3TIhTt7OwcCWwErmmvM4vKIP0rK2hUymIZCWC54jYJp0L5eTd+Uzn6mKt7ca3aysrK6BQt8/brO6STy8AmqXdck0Y4yr9pO+n7wqIqlqfJH1aYpQ8EwNwe18dNgzBGgIo2yk9oMhz30ddpK4KsE766g2sCWf5YB4TEuM064zG0L+nkMrBJajXr12A0TVeOj4vuOT1IUInh8hOas/Sv62/hxjxBUMrD+XaJwDZtoMxfmEsYK0Ns3fz6qjpKOr4MbJJmkitXWf6ajmmU1SxwHVx8n1qd4xJkOJ3Jp0jbwt+04pcOJJ0MBjZJM/kYYakp0Mz7M04fQ9fKWl0VrQ99hj9Jw2dgkyRJGjgDmyRJ0sAZ2CRJkgbOwCZJkjRwBjZJkqSBM7BJkiQNnIFNkiRp4AxskiRJA2dgkyRJGjgDmyRJ0sAZ2CRJkgbOwCZJkjRwBjZJkqSBM7BJkiQNnIFNkiRp4AxskiRJA2dgkyRJGjgDmyRJ0sAZ2CRJkgbOwCZJkjRwBjZJkqSBM7BJkiQNnIFNkiRp4AxskiRJA2dgkyRJGjgDm/Tew4cPR/+vX78++v/kyZPq8ePH4/sfPXo0esyzZ8/G486fP1/dvn37d22V0166dGnc7qdy586dUf8uX748VzvlMl+5cqW1zT7m+/z582p3d7fa3Nyc2J+8buu22bSuXbs2vn337t3q3LlzU7eh/g1hn6pz79696vTp04Poi758BjapQGDg4BAHfIbjhXnSgSIOLDksEAJOnTo1d3hqw3xfv349DpB1YWdWscyvXr2qNjY2Wpejy3zLvs7an6xpm+V53Lx5s7p69Wp18eLF2nZ5fLRNH7e3t3tdj5pPfoPEPnXhwoXPHqhnfQ5LszCw6dj695vfqr/94z+j21dXFqq//OkPvbRLdYdKUuAAz19U4dq8fPnyyLRgmPEEnQh+USXK4YNA8e7du9HtqO7w+GiXxx4eHo5ugxB4//79I9UHDmRM+/Tp02pxcbF2nlElI9Q8ePBg3M9orwn94TEEN27n/kabzKttvij72sdBt2mbZSwbFUCWuW6+rFfGg/7nio6GhefYwcHBeBuyXXkTgBs3blQLCwujNxdZVMljH4oAWE7L8ybvG/G4unG5Mp/byft1PKZun5emYWDTsUVY+9d/fxvd/vs/D6rNv/65l3Z5QV9aWqq9jxfdeOGNF/dJ0zKcT+Pxos7BIypWvHgTbqL6w/hc3SEU1Z3eYxrCWlS82qpWe3t7ozY46Ozs7Iym4X8sAweb9fX11vXCtPQlguTy8vKRylvdOivnG4Fwngpb3gYRFNu2WRbrlLCJMqDmEJfDqYaDbcLzJ/Y9AhEBKm9b3ijkNxErKyvj6WP/a5qWdnkDUO7fdeMC7fB8iXZ5M3L27NnxY3m+lvu8NC0DmzSFPt4dc4AAQYBKAWGGgwjv+nPFq3w8yqoY03ftNziA5OmpRIDAkysWWQ5IUYGiv2tra0eWg+m7zncefVUoojqoKXz99fujxvvDxvfffxj+5puq+uqrqvruuw/D33774X9fwwn7R1xjGM9D8Fzkr6yInjlzZvSf7fz27dvxeN5otE1LqOL5zPOV/SP2ibpxuZ3V1dXxMPtsnmfsB2WVWpqGgU3HFqdBqazhyvIfe2uXd+dN4WWWaff39zsFqy6nB3NVLE6Xzoq+xmkjDjBN13Ydh1M4XbdZnLZqWtf5QBrVRLX49deqevPm/8O//HL0/nmHk3waklP+uUJbVr7YNwhX/MUp+iZ1VTO2O895Km5Mz7wYLsdJn5KBTccW16z1dRo048DAC328iHMQ5wBBKJiEF3JCVT4A8O6dg0KI69nyqR1Ot/z888+dAkJUxZi2a4WtDlW1WT5JCdZF9Dcvx4sXL2buzzyattk0HzpgXcYycap5nnX7xfrhh6PDP/54dPinn/odrkFootIW4ZqKFc+7vF3zac82ddNmt27dqra2tiaOK9thH48KtNQXA5tUIExRXclf8ZC/1iNOD3JALz9FGJWoPC3X0uQDAi/ucX9cKE87jGtrG1S7oipGO7nPTB8X8ndB6Cr72fWTrGV/cyCdpOxrH1Wspm2WtX2gAlzDx7qNZZo1zOrjYz+IQM4fYTy2PfsF+09+LjRVieum5XlSfqAGdeOa2uF+q7Pqm4FNqqrfvZjH6Y9J45raantc0+mUuoBQPo5g0hSq8vR5urKNuPg5TxPffVa23bYck/pbN9+2abto60/X7dOEA6whbZgmPS/LME54im3Jc52KWNPzoy7Idx2X22t6QzCpr1JXBjbpBIp3/+UXxUpfgrLCNk0FWBoqA5v0CQ3pQuWhfils3XeoSdMY0n4m9cXAJkmSNHAGNkmSpIEzsEmSJA2cgU2SJGngDGySJEkDZ2CTJEkaOAObJEnSwP0PB6EuUfBjqFAAAAAASUVORK5CYII=" />
+
+</div>
+</div>
+</div>
+<div id="engine-waste-heat-recovery-systems" class="section level2">
+<h2>Engine Waste Heat Recovery Systems</h2>
+<p>VECTO is able to consider energy recovered from the combustion engine’s waste heat either as mechanical power or as electrical power. The following options for waste-heat recovery system are availabel:</p>
+<ul>
+<li>Mechanical WHR system included in the FC measurements</li>
+<li>Mechanical WHR system not connected to the crankshaft</li>
+<li>Electrical WHR system</li>
+</ul>
+<p>The first type of WHR systems do not require a dedicated simulation as this is already covered in the combustion engine’s fuel consumption map. The output power at the crankshaft is usually higher when such a WHR system is active, or for a certain measurement setpoint (torque and engine speed) the fuel consumption is lower compared to an engine without waste-heat recovery system.</p>
+<p>For the other two types of WHR systems where the recovered energy is not directly connected to the engine’s crankshaft the generated power needs to be provided in the combustion engine’s fuel consumption map (see <a href="#fuel-consumption-map-.vmap">.vmap file</a>. The final fuel consumption is corrected for the latter two WHR systems via the <a href="#engine-fuel-consumption-correction">vehicle-line approach</a>, taking into account the accumulated power generated by the WHR system During the cycle. In case of an electrical WHR system the electric energy is converted to the equivalent mechanical energy that the combustion engine “does not need to provide” considering the alternator’s efficiency.</p>
+<p>The power generated by a WHR system is interpolated from the engine’s WHR map (part of the fuel consumption map) multiplied by a correction factor similar to the WHTC correction for the fuel consumption.</p>
+</div>
 <div id="fuel-properties" class="section level2">
 <h2>Fuel Properties</h2>
 <table>
@@ -4338,6 +4688,167 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 </div>
 </div>
 </div>
+<div id="shift-strategy-amt-gearshift-rules" class="section level2">
+<h2>Shift Strategy: AMT Gearshift Rules</h2>
+<p>This section describes the gearshift rules for automatic manual transmission models. When a gearshift is triggered, gears may be skipped.</p>
+<p>The Effshift control algorithm differentiates between the shift rules:</p>
+<ul>
+<li>emergency shifts,</li>
+<li>polygon shifts, and</li>
+<li>efficiency gear shifts.</li>
+</ul>
+<p>For the EffShift model general shift conditions apply regardless of the shift rule, with exception of emergency shifts, these have always priority.</p>
+<p>The general gearshift conditions for downshifting are:</p>
+<ul>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_{lastshift} + t_{between shifts} &lt; t_{act}" title="t_{lastshift} + t_{between shifts} &lt; t_{act}" /></li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_{lastUpshift} + Downshift delay &lt; t_{act}" title="t_{lastUpshift} + Downshift delay &lt; t_{act}" /></li>
+</ul>
+<p>The general gearshift conditions for upshifting are:</p>
+<ul>
+<li>Driver behaviour is accelerating or driving</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_{lastshift} + t_{between shifts} &lt; t_{act}" title="t_{lastshift} + t_{between shifts} &lt; t_{act}" /></li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_{lastDownshift} + Upshift delay &lt; t_{act}" title="t_{lastDownshift} + Upshift delay &lt; t_{act}" /></li>
+</ul>
+<p>The general shift conditions are checked first in the shift algorithm. The following table lists the generic values for the parameters used in the declaration mode settings of current version of the AMT Effshift model.</p>
+<table>
+<thead>
+<tr class="header">
+<th><strong>Parameter</strong></th>
+<th><strong>Value</strong></th>
+</tr>
+</thead>
+<tbody>
+<tr class="odd">
+<td><img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_{between shifts}" title="t_{between shifts}" /></td>
+<td>2 [s]</td>
+</tr>
+<tr class="even">
+<td>Downshift delay</td>
+<td>6 [s]</td>
+</tr>
+<tr class="odd">
+<td>Upshift delay</td>
+<td>6 [s]</td>
+</tr>
+<tr class="even">
+<td>Allowed gear range</td>
+<td>2</td>
+</tr>
+<tr class="odd">
+<td>RatioEarlyDownshift, RatioEarlyUpshift</td>
+<td>24</td>
+</tr>
+<tr class="even">
+<td>Rating current gear</td>
+<td>0.97</td>
+</tr>
+<tr class="odd">
+<td><img style="vertical-align:middle" src="data:image/png;base64,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" alt="T_{reserve}" title="T_{reserve}" /></td>
+<td>0</td>
+</tr>
+</tbody>
+</table>
+<div id="emergency-shifts" class="section level3">
+<h3>Emergency shifts</h3>
+<p>Emergency shifts depend on the current gear and the engine speed. The shifting rules for emergency shifts have been adopted from the “Classic” gearshift strategy in VECTO. In case of application of emergency rule no skipping of gears is applied.</p>
+<p>Shift to neutral, if:</p>
+<ul>
+<li>Current gear = 1 and</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFgAAAAQBAMAAABgsKUGAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAVHZmEKsyIkTvu92Zic2ZjesdAAAACXBIWXMAAA7EAAAOxAGVKw4bAAABPElEQVQoFWNgwAFKcIhjE049gk2UUdnZNAFDQkoFJIQhV5FpwLgATTGLlgBYBENOwJqBKQBVMfvRBIgARI7RgIFlEcd0sNBZBlYFiByM7GyAseByEQwTwGIzGPgLYJIQGm4yA1xuAhvYdvYPDHIcDExCLrqNRxgYjQ+A1LNcFQBrg8iZMvAKPWBSYFBUYWB+wHCWmSGCo5k/4SJDDwvENgYrBZBqsBwzt8MypgtcCawNHQxMBgy5IuwfhRiyGMIYnrEtACkCgtYrQAIsx1DHtoGngZOhXlABJAEM0AMMDEpAP3wA2gYFiBi8zHyA2yGLQQYmA3R+QhhHeMMEvgaYEILeYnih2tFWIJWBDSp2WZhhAUswg5E9Qg2cdbjgoKhCjQCvoQFcCMLwQ+Pj4TImKOGRRZPiNb6AJoLKBQCjMUCV67+2ugAAAABJRU5ErkJggg==" alt="n_{eng} &lt; n_{idle}" title="n_{eng} &lt; n_{idle}" /></li>
+</ul>
+<p>Downshift conditions:</p>
+<ul>
+<li>Current gear &gt; 1 and</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="n_{eng} &lt; n_{idle}" title="n_{eng} &lt; n_{idle}" /></li>
+</ul>
+<p>Upshift conditions:</p>
+<ul>
+<li>Current gear &lt; highest gear</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="n_{eng} &lt; n_{95h}" title="n_{eng} &lt; n_{95h}" /></li>
+</ul>
+</div>
+<div id="polygon-shifts" class="section level3">
+<h3>Polygon shifts</h3>
+<p>The second level of the gearshift algorithm is the polygon shift rule. If the current operating point is outside of the shift polygons, the polygon shift rule applies:</p>
+<p>Downshift behaviour:</p>
+<ul>
+<li>If the operating point (Teng, neng) is left the downshift line, shift to the next lower gear</li>
+</ul>
+<p>Upshift behaviour:</p>
+<ul>
+<li>If the operating point (Teng, neng) is right to the upshift line, shift to the highest gear which is right to the downshift line and below the full load torque considering similar engine power output.</li>
+</ul>
+<p>It should be noted, that there is no skip gears at downshifting in the polygon shift mode.</p>
+</div>
+<div id="efficiency-shifts" class="section level3">
+<h3>Efficiency shifts</h3>
+<p>The efficiency shift rule is added on top of the polygon shift rule. The EffShift strategy allows gear shifts if the current engine operating point is inbetween the gearshift lines and a certain threshold above the engine’s drag curve and the combined fuel efficiency considering engine and gearbox characteristics in the candidate gear is better than in the current gear. Therefore the fuel consumption of the current gear and the gears within an allowed gear shift range (parameter allowed +/- gears) is calculated. For AMT transmissions, the current operating point is used for this efficiency evaluation. Since, the velocity drop due to traction interruption is not relevant for this evaluation as this operating point only occurs for a short period of time. Efficiency shifts are only allowed below a certain gear ratio (gearbox + axle) to prevent frequent gear changes in the very lowest gears.</p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="FC_{gear}=min⁡(FC_{gear + i}) \forall i \in \textrm{Allowed gear range}" title="FC_{gear}=min⁡(FC_{gear + i}) \forall i \in \textrm{Allowed gear range}" /></p>
+<p>Additionally the following boundary conditions must be fulfilled for an efficiency upshift to happen:</p>
+<ul>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="i_{gear + axle} \leq \textrm{RatioEarlyUpshift}" title="i_{gear + axle} \leq \textrm{RatioEarlyUpshift}" /></li>
+<li>Not left to downshift line</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHoAAAAZCAYAAAD+OToQAAAACXBIWXMAAAsSAAALEgHS3X78AAAE60lEQVRoge1afWxTVRQ/q127WkrpisMNdMNF/iAYQxYgaBYQIwNMcCQCIWBClGgwIhI0GOMmbIOYjMUgBg2ikSioE6NC3AYkc8QEIrgAwfjHdDoZdBvQdf1at25rze/U+/bW9eOVrW79+CU3fe/e+8475/zOOffevWW0a8wFRISWRvKiTU1Em4nonTTJSY09qlT3QKpALezMWjePpn/elOr+SCrceW4p9dX+xialMzpFkCY6RXBXRPd+tZ/LApqv6+9U92FCQB2rkiC2Z9cB8nV6+N6RX0bTqr5IRd8lFGLOaMfBMolkwFXdQANXGifc5luli8hSmM/Xzvdfpxva6eTraI04b7IA+tgrX4irNjERDUJBbDDsNRWKnncf3csE4Hci4bvhJr+rO6Ru8oaAiQeszz/1vwdbTETLCZ1pbaH7r9XzNbbwfXVHxl+7u4Th1f00q/8OqXILYxZgOryDn0WDnHhgqNsxItjyWv8hY9kncfWJYqJBpDiTCfidw1nRU1VNfpdN8YthJLLGtvNZ6iyey9eIdAD3aALyDJBnHspwqPIsSvdA82l+D56X5ludinUMlidKLK77f/qSm7xCiXmDLZf4HrYJXYVt6PPWB3S+aZ4zooIIW4QcNPgB7xH90EEuV4xFgyKiQWD31j0j+oYsreRzDBM92Gwl9/GamJ3Yf/F3yqk9xZnkOXaZPN8fIv3aVTR48RYTxXPOtZB2yRw2qu9cE1eTvLZf2GHOI/vCyoZ+rk/3sdz7Gg6SqayC5UaC7cX3JCciSPBO+xufkbF6M+VevUyeMxcU2QVS1PkFXBnMX1dItplqTpBmZaDSwA6M619ZGtDX2c3P4X0zzh8LVCWzgaxb3pSyH5VAyFUvzCFbeaUifRQRDQLlG7BwcOw9GvNxS7twLpdY7eLlfD94/S/KejwQ/b11tewcGHfv6jWkWVBCKpORM8FSsChgeI89onxP48+kmqUn7RMbKLOoRHJyOMhLd8aUbPJea+aZuhXr+R5BqASY771yNZDN68sDutqjVzyhL3QF9GtWs/3eS6elOZAtfIfADd5vhEJUovk4te0jRcYhGLArHytgJKIV2QNHw3Bd6cvU++2H5P6giaMd2TCZYX/3LRr44ybriWoy0YhKdE/V9pD9nY+spNsrto3qH6/jlijfzqofSFe6gPtERmQYskdEeCRoi+ZxRmAZQBPro1KoH3yIZ/ZfOMOZ4/6mTnpSNTWbf1GFgsew4WJdZVVBILPwAb7yO0dnuG5ZsaQv4P7upFSRxoKIRIOw3sPnQ45hjURmhYLS41YkiPIEZBUv41/92q1cehFkWJuQ9dEwdUc16TbOp67HNpKtspyv4TgQEAryNRrrJSoJ1lD0dzw6nzIfnjlMWFEJGd5+hoMRY7rli6Ux4/bXyGdxsxyUYzkML+1iHbD8YCOnmmaURrHTx/ugL54FcupPjNmf1K4x727XmP23Ny3xB6Pr6SI/xkK1Icuffu+vDWHHPT9+PEpeMsBxYCfb19d4fNJbA07/42N32IzGccp7ti1sgCAaEXXh4DikbF1PVIiynSiI29crlWlKUhIs/hgjdsWJgrAfNbJWbaG860/SUMfwceme3NmkmjE7oQxMI4CIX69AaprY5IBEtM/mmhRfodIYP4BTAYlobLy6zq5LuzlJkf5XolQAEf0LFA0Caa//TCgAAAAASUVORK5CYII=" alt="1-P_{eng}(candidate gear) / P_{eng,max}⁡(candidate gear) &gt; T_reserve" title="1-P_{eng}(candidate gear) / P_{eng,max}⁡(candidate gear) &gt; T_reserve" /> (<img style="vertical-align:middle" src="data:image/png;base64,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" alt="T_{reserve}" title="T_{reserve}" /> is set to 0 for efficiency shifts)</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="P_{eng,act } \leq P_{eng,post_shift}" title="P_{eng,act } \leq P_{eng,post_shift}" /> This condition is based on the assumption that sufficient power for the current acceleration is available in the next gear. The check for sufficient power in a candidate gear considers the velocity drop during traction interruption.</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="FC_{gear} &lt; FC_{current gear} * \textrm{RatingFactor}" title="FC_{gear} &lt; FC_{current gear} * \textrm{RatingFactor}" /></li>
+</ul>
+<p>For an efficiency downshift following conditions are met:</p>
+<ul>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="i_{gear + axle} \leq \textrm{RatioEarlyDownshift}" title="i_{gear + axle} \leq \textrm{RatioEarlyDownshift}" /></li>
+<li>Not right upshift line</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="1-P_{eng}(next gear) / P_{eng,max} &gt; T_{reserve}" title="1-P_{eng}(next gear) / P_{eng,max} &gt; T_{reserve}" /> (<img style="vertical-align:middle" src="data:image/png;base64,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" alt="T_{reserve}" title="T_{reserve}" /> is set to 0 for efficiency shifts)</li>
+<li><img style="vertical-align:middle" src="data:image/png;base64,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" alt="FC_{gear} &lt; FC_{current gear} * \textrm{RatingFactor}" title="FC_{gear} &lt; FC_{current gear} * \textrm{RatingFactor}" /></li>
+</ul>
+</div>
+</div>
+<div id="gearbox-at-gearshift-rules" class="section level2">
+<h2>Gearbox: AT Gearshift Rules</h2>
+<p>For AT gearboxes neither Skip Gears nor Early upshift (see <a href="#gearbox-gear-shift-model">Gearbox: Gear Shift Model</a>) are enabled. Moreover, the gears are shifted strictly sequentially:</p>
+<ul>
+<li>1C -&gt; 1L -&gt; 2L -&gt; … (torque converter only in 1st gear)</li>
+<li>1C -&gt; 2C -&gt; 2L -&gt; … (torque converter in 1st and 2nd gear)</li>
+</ul>
+<div id="shift-polygons-in-declaration-mode" class="section level3">
+<h3>Shift Polygons in Declaration Mode</h3>
+<p>The shift lines in Declaration Mode only apply for trucks and gearboxes with serial torque converter (AT-S).</p>
+<ul>
+<li>Downshift line: 700 rpm (torque independent, vertical line)</li>
+<li>Upshift line: 900 rpm for torque &lt;= 0; 1150 rpm @ Engine’s maximum torque</li>
+</ul>
+<div class="figure">
+<img src="data:image/png;base64,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" />
+
+</div>
+</div>
+<div id="upshift-rules" class="section level3">
+<h3>Upshift rules</h3>
+<ul>
+<li>If engine speed and engine torque in the <em>next gear</em> (see shift sequence) is above the upshift line AND</li>
+<li>the acceleration in the next gear is above a certain threshold if the driver is accelerating, i.e., acceleration_nextGear &gt; min(Min. acceleration threshold, Driver acceleration)</li>
+</ul>
+<p>The user interface allows to enter two acceleration thresholds, one for locked gear to locked gear shifts and another vor converter to locked gear shifts. For converter to converter shifts the latter threshold applies.</p>
+</div>
+<div id="downshift" class="section level3">
+<h3>Downshift</h3>
+<ul>
+<li><p>If the engine speed falls below the downshift curve</p></li>
+<li>Drivetrain in “Neutral” when either
+<ul>
+<li>velocity &lt; 5 km/h</li>
+<li>OR during deceleration phase when the torque converter is active and the engine speed would fall below idle speed</li>
+</ul></li>
+</ul>
+</div>
+<div id="shift-parameters" class="section level3">
+<h3>Shift parameters</h3>
+<ul>
+<li>Min. time between two consecutive gearshifts.</li>
+<li>Min. acceleration after gearshift for L to L gear shifts</li>
+<li>Min. acceleration after gearhsift for C to L gear shifts</li>
+<li>Min. acceleration after gearshift for C to C geear shifts</li>
+</ul>
+</div>
+</div>
 <div id="gearbox-mt-and-amt-gearshift-rules" class="section level2">
 <h2>Gearbox: MT and AMT Gearshift Rules</h2>
 <p>This section describes the gearshift rules for manual and automatic manual transmission models. When a gearshift is triggered, gears may be skipped for both MT and AMT gearboxes (see <a href="#gearbox-gear-shift-model">Gearbox: Gear Shift Model</a>). Early Upshift (see <a href="#gearbox-gear-shift-model">Gearbox: Gear Shift Model</a>) is only enabled for AMT gearboxes.</p>
@@ -4381,7 +4892,7 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 <p>If the gearbox defines a maximum input speed for certain gears the upshift line may further be intersected and limited to the gear’s maximum input speed.</p>
 </div>
 </div>
-<div id="upshift-rules" class="section level3">
+<div id="upshift-rules-1" class="section level3">
 <h3>Upshift rules</h3>
 <ul>
 <li>If the engine speed is higher than the gearbox maximum input speed or engine n_{95h} speed (whichever is lower)</li>
@@ -4409,7 +4920,7 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 </ul></li>
 </ul>
 </div>
-<div id="downshift" class="section level3">
+<div id="downshift-1" class="section level3">
 <h3>Downshift</h3>
 <ul>
 <li>If the engine speed is lower than the engine’s idle speed</li>
@@ -4421,7 +4932,7 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 </ul></li>
 </ul>
 </div>
-<div id="shift-parameters" class="section level3">
+<div id="shift-parameters-1" class="section level3">
 <h3>Shift parameters</h3>
 <ul>
 <li>Gearshift lines</li>
@@ -4439,54 +4950,6 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 </ul>
 </div>
 </div>
-<div id="gearbox-at-gearshift-rules" class="section level2">
-<h2>Gearbox: AT Gearshift Rules</h2>
-<p>For AT gearboxes neither Skip Gears nor Early upshift (see <a href="#gearbox-gear-shift-model">Gearbox: Gear Shift Model</a>) are enabled. Moreover, the gears are shifted strictly sequentially:</p>
-<ul>
-<li>1C -&gt; 1L -&gt; 2L -&gt; … (torque converter only in 1st gear)</li>
-<li>1C -&gt; 2C -&gt; 2L -&gt; … (torque converter in 1st and 2nd gear)</li>
-</ul>
-<div id="shift-polygons-in-declaration-mode" class="section level3">
-<h3>Shift Polygons in Declaration Mode</h3>
-<p>The shift lines in Declaration Mode only apply for trucks and gearboxes with serial torque converter (AT-S).</p>
-<ul>
-<li>Downshift line: 700 rpm (torque independent, vertical line)</li>
-<li>Upshift line: 900 rpm for torque &lt;= 0; 1150 rpm @ Engine’s maximum torque</li>
-</ul>
-<div class="figure">
-<img src="data:image/png;base64,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" />
-
-</div>
-</div>
-<div id="upshift-rules-1" class="section level3">
-<h3>Upshift rules</h3>
-<ul>
-<li>If engine speed and engine torque in the <em>next gear</em> (see shift sequence) is above the upshift line AND</li>
-<li>the acceleration in the next gear is above a certain threshold if the driver is accelerating, i.e., acceleration_nextGear &gt; min(Min. acceleration threshold, Driver acceleration)</li>
-</ul>
-<p>The user interface allows to enter two acceleration thresholds, one for locked gear to locked gear shifts and another vor converter to locked gear shifts. For converter to converter shifts the latter threshold applies.</p>
-</div>
-<div id="downshift-1" class="section level3">
-<h3>Downshift</h3>
-<ul>
-<li><p>If the engine speed falls below the downshift curve</p></li>
-<li>Drivetrain in “Neutral” when either
-<ul>
-<li>velocity &lt; 5 km/h</li>
-<li>OR during deceleration phase when the torque converter is active and the engine speed would fall below idle speed</li>
-</ul></li>
-</ul>
-</div>
-<div id="shift-parameters-1" class="section level3">
-<h3>Shift parameters</h3>
-<ul>
-<li>Min. time between two consecutive gearshifts.</li>
-<li>Min. acceleration after gearshift for L to L gear shifts</li>
-<li>Min. acceleration after gearhsift for C to L gear shifts</li>
-<li>Min. acceleration after gearshift for C to C geear shifts</li>
-</ul>
-</div>
-</div>
 <div id="torque-converter-model" class="section level2">
 <h2>Torque Converter Model</h2>
 <p>The torque converter is defined as (virtual) separate gear. Independent of the chosen AT gearbox type (serial or power split), Vecto uses a powertrain architecture with a serial torque converter. The mechanical gear ratios and gears with torque converter are created by Vecto depending on the gearbox type and gear configuration.</p>
@@ -7402,135 +7865,255 @@ CycleTime,UnknownCycleName,3600</code></pre>
 <td>Altitude difference between start and end of cycle</td>
 </tr>
 <tr class="even">
-<td>FC-Map</td>
+<td>FC-Map&lt;_FuelName&gt;</td>
 <td>[g/h], [g/km]</td>
 <td>Average fuel consumption before all corrections, interpolated from <a href="#engine-fuel-consumption-calculation">Fuel Map</a>, based on torque and engine speed.</td>
 </tr>
 <tr class="odd">
-<td>FC-AUXc</td>
+<td>FC-NCVc&lt;_FuelName&gt;</td>
 <td>[g/h], [g/km]</td>
-<td>Average fuel consumption after <a href="#engine-fuel-consumption-calculation">Auxiliary-Start/Stop Correction</a> (Based on FC-Map)</td>
+<td>Average fuel consumption after correcting for the <a href="#engine-correction-factors">net calorific value</a> (Based on FC-Map from .vmod)</td>
 </tr>
 <tr class="even">
-<td>FC-WHTCc</td>
+<td>FC-WHTCc&lt;_FuelName&gt;</td>
 <td>[g/h], [g/km]</td>
-<td>Average fuel consumption after <a href="#engine-fuel-consumption-calculation">WHTC Correction</a> (Based on FC-AUXc)</td>
+<td>Average fuel consumption after <a href="#engine-fuel-consumption-calculation">WHTC Correction</a> (Based on FC-NCVc from .vmod)</td>
 </tr>
 <tr class="odd">
-<td>FC-AAUX</td>
+<td>FC-ESS&lt;_FuelName&gt;</td>
 <td>[g/h], [g/km]</td>
-<td>Average fuel consumption after Smart Auxiliary Correction (<em>still in development</em>) (Based on FC-WHTCc)</td>
+<td>Average fuel consumption considering the ICE is not always off during ICE-off periods in the simulation. Considers all auxiliary demands during Off-phases taking into account the ESS utility factors</td>
 </tr>
 <tr class="even">
-<td>FC-ADAS</td>
+<td>FC-ESS_Corr&lt;_FuelName&gt;</td>
 <td>[g/h], [g/km]</td>
-<td>Average fuel consumption after applying correction for <a href="#vehicle-adas-technologies">ADAS technologies</a> (Based on FC-AAUX)</td>
+<td>Average fuel consumption including fuel consumption during engine-off periods corrected for energy demand during engine-off periods not accounted (FC-ESS_Corr = FC_WHTCc + FC_ESS)</td>
 </tr>
 <tr class="odd">
-<td>FC-Final</td>
+<td>FC-BusAux_PS_Corr&lt;_FuelName&gt;</td>
+<td>[g/h], [g/km]</td>
+<td>Average fuel consumption corrected for the excessive/missing energy for the smart pneumatic system, also corrected for the air demand according to the correct driving time.</td>
+</tr>
+<tr class="even">
+<td>FC-BusAux_ES_Corr&lt;_FuelName&gt;</td>
+<td>[g/h], [g/km]</td>
+<td>Average fuel consumption corrected for the excessive/missing energy for the smart electric system</td>
+</tr>
+<tr class="odd">
+<td>FC-WHR_Corr&lt;_FuelName&gt;</td>
+<td>[g/h], [g/km]</td>
+<td>Average fuel consumption including fuel consumption deduction due to electric power generated by an electric WHR system (FC-WHR_Corr = FC-ESS - E_WHR_el / eta_alternator * k_vehline)</td>
+</tr>
+<tr class="even">
+<td>FC-BusAux_AuxHeater&lt;_FuelName&gt;</td>
+<td>[g/h], [g/km]</td>
+<td>Average fuel consumption of the additionalheater. In case of dual-fuel vehicles the aux heater is fueled with the primary fuel</td>
+</tr>
+<tr class="odd">
+<td>FC-BusAux_AuxHeater_Corr&lt;_FuelName&gt;</td>
+<td>[g/h], [g/km]</td>
+<td>Average fuel consumptioncorrected for the aux heater fuel demand</td>
+</tr>
+<tr class="even">
+<td>FC-Final&lt;_FuelName&gt;</td>
 <td>[g/h], [g/km], [l/100km], [l/100tkm], [l/100m^3km]</td>
-<td>Final average fuel consumption after ALL corrections. Value for calculation of CO<sub>2</sub> value. If Loading = 0[kg] the column [l/100tkm] is left empty.</td>
+<td>Final average fuel consumption after ALL corrections (FC-Final = FC-ESS_Corr). Fuel consumption for calculation of CO<sub>2</sub> value. If Loading = 0[kg] the column [l/100tkm] is left empty.</td>
+</tr>
+<tr class="odd">
+<td>k_vehline</td>
+<td>[g/kWh]</td>
+<td>Slope of the regression line derived from all operating points P_wheel vs. FC_final_mod where P_wheel &gt; 0 and FC_final_mod &gt; 0</td>
 </tr>
 <tr class="even">
+<td>k_engline</td>
+<td>[g/kWh]</td>
+<td>Slope of the regression line used for the <a href="#engine-fuel-consumption-correction">fuel consumption correction</a></td>
+</tr>
+<tr class="odd">
 <td>CO2</td>
 <td>[g/km], [g/tkm], [g/m^3km]</td>
 <td>Average CO<sub>2</sub> emissions (based on FC-Final value). Output for [l/100tkm] is empty when Loading = 0[kg].</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>P_wheel_in_pos</td>
 <td>[kW]</td>
 <td>Average positive power at the wheels</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>P_fcmap_pos</td>
 <td>[kW]</td>
 <td>Average positive power at engine (all non-negative values averaged over the whole cycle duration)</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_fcmap_pos</td>
 <td>[kWh]</td>
 <td>Total positive work provided by the combustion engine.</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>E_fcmap_neg</td>
 <td>[kWh]</td>
 <td>Total energy</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_powertrain_inertia</td>
 <td>[kWh]</td>
 <td>Total work of engine, torqueconverter, and gearbox inertia</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>E_aux_xxx</td>
 <td>[kWh]</td>
 <td>Energy demand of auxiliary with ID xxx. See also <a href="#auxiliary-dialog">Aux Dialog</a> and <a href="#driving-cycles-.vdri">Driving Cycle</a>. In Declaration Mode the following auxiliaries always exists: E_aux_FAN (Fan), E_aux_PS (Pneumatic System), E_aux_STP (Steering Pump), E_aux_ES (Electrical System), E_aux_AC (Air Condition)</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_aux_sum</td>
 <td>[kWh]</td>
 <td>Total energy demand of all auxiliaries. This is the sum for all E_aux_xxx columns.</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>E_clutch_loss</td>
 <td>[kWh]</td>
 <td>Total energy loss in the clutch</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_tc_loss</td>
 <td>[kWh]</td>
 <td>Total torque converter energy loss</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>E_gbx_loss</td>
 <td>[kWh]</td>
 <td>Total transmission energy losses at gearbox (includes loss-map, inertia, and gear-shifts). E_shift_loss is already included here.</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_shift_loss</td>
 <td>[kWh]</td>
 <td>Total energy losses due to gearshifts</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>E_ret_loss</td>
 <td>[kWh]</td>
 <td>Total retarder energy loss</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_angle_loss</td>
 <td>[kWh]</td>
 <td>Total torque converter energy loss</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>E_axl_loss</td>
 <td>[kWh]</td>
 <td>Total transmission energy losses at the axlegear</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_brake</td>
 <td>[kWh]</td>
 <td>Total work dissipated in mechanical braking (sum of service brakes, retader and additional engine exhaust brakes)</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>E_vehicle_inertia</td>
 <td>[kWh]</td>
 <td>Total work of wheels inertia and vehicle mass</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_air</td>
 <td>[kWh]</td>
 <td>Total work of air resistance</td>
 </tr>
-<tr class="even">
+<tr class="odd">
 <td>E_roll</td>
 <td>[kWh]</td>
 <td>Total work of rolling resistance</td>
 </tr>
-<tr class="odd">
+<tr class="even">
 <td>E_grad</td>
 <td>[kWh]</td>
 <td>Total work of gradient resistance</td>
 </tr>
+<tr class="odd">
+<td>E_aux_ESS_missing</td>
+<td>[kWh]</td>
+<td>Total work of auxiliaries missing due to ICE off during ESS events. Used for fuel consumption correction in the post-processing.</td>
+</tr>
+<tr class="even">
+<td>BusAux PS air consumed</td>
+<td>[Nl]</td>
+<td>Total air consumed by the pneumatic system.</td>
+</tr>
+<tr class="odd">
+<td>BusAux PS air generated</td>
+<td>[Nl]</td>
+<td>Total air generated by the pneumatic compressor. Difference to “BusAux PS air consumed” is corrected in the <a href="#engine-fuel-consumption-correction">post-processing</a></td>
+</tr>
+<tr class="even">
+<td>E_PS_compressorOff</td>
+<td>[kWh]</td>
+<td>Total energy demand for the pneumatic compressor if no air would be generated (compressor always in drag)</td>
+</tr>
+<tr class="odd">
+<td>E_PS_compressorOn</td>
+<td>[kWh]</td>
+<td>Total mechanical work for the pneumatic compressor to generate “BusAux PS air generated”</td>
+</tr>
+<tr class="even">
+<td>E_BusAux_ES_consumed</td>
+<td>[kWh]</td>
+<td>Total electric energy for all electric consumers</td>
+</tr>
+<tr class="odd">
+<td>E_BusAux_ES_generated</td>
+<td>[kWh]</td>
+<td>Total electric energy generated</td>
+</tr>
+<tr class="even">
+<td>ΔE_BusAux_Bat</td>
+<td>[kWh]</td>
+<td>In case of smart electrics, the difference of energy stored in the RESS between the beginning and end of the driving cycle. This energy difference is corrected in the post-processing</td>
+</tr>
+<tr class="odd">
+<td>E_BusAux_PS_corr</td>
+<td>[kWh]</td>
+<td>Mechanical energy of the pneumatic system that needs to be considered in the post-processing to <a href="#engine-fuel-consumption-correction">correct the total fuel consumption</a></td>
+</tr>
+<tr class="even">
+<td>E_BusAux_ES_mech_corr</td>
+<td>[kWh]</td>
+<td>Mechanical energy of the electric system that needs to be considered in the post-processing to <a href="#engine-fuel-consumption-correction">correct the total fuel consumption</a></td>
+</tr>
+<tr class="odd">
+<td>E_BusAux_HVAC_mech</td>
+<td>[kWh]</td>
+<td>Mechancial energy demand of the HVAC system</td>
+</tr>
+<tr class="even">
+<td>E_BusAux_HVAC_el</td>
+<td>[kWh]</td>
+<td>Electrical energy demand of the HVAC system</td>
+</tr>
+<tr class="odd">
+<td>E_BusAux_AuxhHeater</td>
+<td>[kWh]</td>
+<td>Energy demand of an additional aux heater.</td>
+</tr>
+<tr class="even">
+<td>E_WHR_el</td>
+<td>[kWh]</td>
+<td>Energy from the electric WHR system</td>
+</tr>
+<tr class="odd">
+<td>E_WHR_mech</td>
+<td>[kWh]</td>
+<td>Energy from the mechanical WHR system</td>
+</tr>
+<tr class="even">
+<td>E_ice_start</td>
+<td>[kWh]</td>
+<td>Total work for starting the combustion engine, not considered in FC-Map and FC-AAUX. Considered in FC-ESS_Corr via <a href="#engine-fuel-consumption-correction">fuel consumption correction</a> (Based on P_ice_start in .vmod)</td>
+</tr>
+<tr class="odd">
+<td>ice_starts</td>
+<td>[-]</td>
+<td>Number of times the combustion engine is started</td>
+</tr>
 <tr class="even">
 <td>E_PTO_CONSUM</td>
 <td>[kWh]</td>
@@ -7542,6 +8125,16 @@ CycleTime,UnknownCycleName,3600</code></pre>
 <td>Total energy demand of the pto transmission (if a pto transmission was used).</td>
 </tr>
 <tr class="even">
+<td>E_WHR_el</td>
+<td>[kWh]</td>
+<td>Total electric energy generated by an electrical WHR system</td>
+</tr>
+<tr class="odd">
+<td>E_WHR_mech</td>
+<td>[kWh]</td>
+<td>Total electric energy generated by an electrical WHR system</td>
+</tr>
+<tr class="even">
 <td>E_aux_PTO_RoadSweeping</td>
 <td>[kWh]</td>
 <td>Total energy demand of the pto acitvation in mode 2 (engineering mode only).</td>
diff --git a/Documentation/User Manual/pics/BusAux_PS_kAir.png b/Documentation/User Manual/pics/BusAux_PS_kAir.png
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+      >Eco-Roll Activation</text
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+      >    body = engine = on, clutch = closed</text
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+      >do / </text
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+      >    body = wait for "activation_delay" seconds</text
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+      >    body = </text
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+      >        without engine stop: clutch = opened, engine = idling</text
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+      /><line y2="71" fill="none" x1="50" clip-path="url(#clipPath17)" x2="56" y1="83"
+      /><line y2="71" fill="none" x1="50" clip-path="url(#clipPath17)" x2="44" y1="83"
+    /></g
+    ><g font-size="11px" transform="translate(12,333)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="15" xml:space="preserve" y="12" clip-path="url(#clipPath18)" stroke="none"
+      >v_veh &lt;= v_target - v_neg ||</text
+      ><text x="92" xml:space="preserve" y="27" clip-path="url(#clipPath18)" stroke="none"
+      >P_brake &gt; 0</text
+    ></g
+    ><g font-size="11px" transform="translate(264,175)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="5" xml:space="preserve" y="12" clip-path="url(#clipPath19)" stroke="none"
+      >slope &gt;= 0 ||</text
+      ><text x="5" xml:space="preserve" y="27" clip-path="url(#clipPath19)" stroke="none"
+      >v_veh &lt;= v_min ||</text
+      ><text x="5" xml:space="preserve" y="42" clip-path="url(#clipPath19)" stroke="none"
+      >v_veh &lt;= v_target</text
+      ><text x="5" xml:space="preserve" y="57" clip-path="url(#clipPath19)" stroke="none"
+      >a_veh,est &lt; 0 ||</text
+      ><text x="5" xml:space="preserve" y="72" clip-path="url(#clipPath19)" stroke="none"
+      >a_veh,est &gt; 0.1 ||</text
+      ><text x="5" xml:space="preserve" y="87" clip-path="url(#clipPath19)" stroke="none"
+      >P_brake &gt; 0 ||</text
+      ><text x="5" xml:space="preserve" y="102" clip-path="url(#clipPath19)" stroke="none"
+      >P_ice_out &gt; P_ice_drag</text
+    ></g
+    ><g font-size="11px" transform="translate(412,394)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="5" xml:space="preserve" y="12" clip-path="url(#clipPath20)" stroke="none"
+      >slope &lt; 0 &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="27" clip-path="url(#clipPath20)" stroke="none"
+      >v_veh &gt; v_min &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="42" clip-path="url(#clipPath20)" stroke="none"
+      >v_veh &gt;= v_target &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="57" clip-path="url(#clipPath20)" stroke="none"
+      >v_veh &lt;= v_target + v_overspeed - 2 km/h</text
+      ><text x="5" xml:space="preserve" y="72" clip-path="url(#clipPath20)" stroke="none"
+      >a_veh,est &gt;= 0 &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="87" clip-path="url(#clipPath20)" stroke="none"
+      >a_veh,est &lt;= 0.1 &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="102" clip-path="url(#clipPath20)" stroke="none"
+      >P_brake = 0 &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="117" clip-path="url(#clipPath20)" stroke="none"
+      >P_ice_out = P_ice_drag</text
+    ></g
+    ><g font-size="11px" transform="translate(442,172)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="5" xml:space="preserve" y="12" clip-path="url(#clipPath20)" stroke="none"
+      >slope &lt; 0 &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="27" clip-path="url(#clipPath20)" stroke="none"
+      >v_veh &gt; v_min &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="42" clip-path="url(#clipPath20)" stroke="none"
+      >v_veh &gt;= v_target &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="57" clip-path="url(#clipPath20)" stroke="none"
+      >v_veh &lt;= v_target + v_overspeed - 2 km/h</text
+      ><text x="5" xml:space="preserve" y="72" clip-path="url(#clipPath20)" stroke="none"
+      >a_veh,est &gt;= 0 &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="87" clip-path="url(#clipPath20)" stroke="none"
+      >a_veh,est &lt;= 0.1 &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="102" clip-path="url(#clipPath20)" stroke="none"
+      >P_brake = 0 &amp;&amp;</text
+      ><text x="5" xml:space="preserve" y="117" clip-path="url(#clipPath20)" stroke="none"
+      >P_ice_out = P_ice_drag</text
+    ></g
+    ></g
+></svg
+>
diff --git a/Documentation/User Manual/pics/FC_Correction.PNG b/Documentation/User Manual/pics/FC_Correction.PNG
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+      >Predictive Cruise Control Activation</text
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+      >entry / </text
+      ><text x="6" xml:space="preserve" y="27" clip-path="url(#clipPath3)" stroke="none"
+      >    body = Move to next PCC Section</text
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+      >entry / </text
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+      >    body = </text
+      ><text x="6" xml:space="preserve" y="42" clip-path="url(#clipPath6)" stroke="none"
+      >        Without eco-roll: P_eng = 0, clutch = closed</text
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+      >        With eco-roll: P_eng = idle, clutch = opened</text
+      ><text x="6" xml:space="preserve" y="72" clip-path="url(#clipPath6)" stroke="none"
+      >        With eco-roll &amp; stop/start: P_eng = 0, Engine = off, clutch = open</text
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+      >entry / </text
+      ><text x="6" xml:space="preserve" y="27" clip-path="url(#clipPath8)" stroke="none"
+      >    body = </text
+      ><text x="6" xml:space="preserve" y="42" clip-path="url(#clipPath8)" stroke="none"
+      >        Without eco-roll: P_eng = 0, clutch = closed</text
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+      >        With eco-roll: P_eng = idle, clutch = opened</text
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+      >        With eco-roll &amp; stop/start: P_eng = 0, Engine = off, clutch = open</text
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+      >entry / </text
+      ><text x="6" xml:space="preserve" y="27" clip-path="url(#clipPath10)" stroke="none"
+      >    body = P_eng = P_driver_acc, clutch = closed</text
+    ></g
+    ><g font-size="11px" transform="translate(456,535)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
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+      >Outside PCC Section</text
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+    ><g font-size="11px" transform="translate(455,224)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
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+      >Within PCC Sction</text
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+    ><text x="136" xml:space="preserve" y="12" clip-path="url(#clipPath12)" stroke="none"
+      >PCC Use Case 1</text
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+    ><g font-size="11px" transform="translate(456,34)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="136" xml:space="preserve" y="12" clip-path="url(#clipPath13)" stroke="none"
+      >PCC Use Case 2</text
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+    ><text x="143" xml:space="preserve" y="12" clip-path="url(#clipPath13)" stroke="none"
+      >PCC Interrupt</text
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+    ><g font-size="11px" transform="translate(299,64)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="5" xml:space="preserve" y="12" clip-path="url(#clipPath34)" stroke="none"
+      >x &gt; x_end_max</text
+    ></g
+    ><g font-size="11px" transform="translate(295,530)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="5" xml:space="preserve" y="12" clip-path="url(#clipPath35)" stroke="none"
+      >x &gt; x_end_max</text
+    ></g
+    ><g font-size="11px" transform="translate(308,384)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="5" xml:space="preserve" y="12" clip-path="url(#clipPath36)" stroke="none"
+      >x &gt; x_end_max</text
+    ></g
+    ><g font-size="11px" transform="translate(324,483)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="15" xml:space="preserve" y="12" clip-path="url(#clipPath37)" stroke="none"
+      >v_veh &gt;= v_target - v_neg * 0.95</text
+    ></g
+    ><g font-size="11px" transform="translate(581,478)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="15" xml:space="preserve" y="12" clip-path="url(#clipPath37)" stroke="none"
+      >v_veh &lt;= v_target - v_neg * 1.05</text
+    ></g
+    ><g font-size="11px" transform="translate(612,168)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="51" xml:space="preserve" y="12" clip-path="url(#clipPath38)" stroke="none"
+      >v_veh &lt;= v_active ||</text
+      ><text x="15" xml:space="preserve" y="27" clip-path="url(#clipPath38)" stroke="none"
+      >v_veh &gt;= v_target + 1 km/h</text
+    ></g
+    ><g font-size="11px" transform="translate(271,151)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="146" xml:space="preserve" y="12" clip-path="url(#clipPath39)" stroke="none"
+      >x &gt;= x_v_low &amp;&amp;</text
+      ><text x="43" xml:space="preserve" y="27" clip-path="url(#clipPath39)" stroke="none"
+      >E_veh &gt;= E_end + E_coast,x_end &amp;&amp;</text
+      ><text x="18" xml:space="preserve" y="42" clip-path="url(#clipPath39)" stroke="none"
+      >v_veh &gt;= max(v_min, v_target - v_neg) &amp;&amp;</text
+      ><text x="97" xml:space="preserve" y="57" clip-path="url(#clipPath39)" stroke="none"
+      >v_veh &lt;= v_target - 1 km/h</text
+    ></g
+    ><g font-size="11px" transform="translate(542,295)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="145" xml:space="preserve" y="12" clip-path="url(#clipPath40)" stroke="none"
+      >x &lt; x_v_low &amp;&amp;</text
+      ><text x="75" xml:space="preserve" y="27" clip-path="url(#clipPath40)" stroke="none"
+      >v_veh &gt;= v_target - v_neg &amp;&amp;</text
+      ><text x="36" xml:space="preserve" y="42" clip-path="url(#clipPath40)" stroke="none"
+      >E_veh &gt;= E_end + E_coast,x_end &amp;&amp;</text
+      ><text x="45" xml:space="preserve" y="57" clip-path="url(#clipPath40)" stroke="none"
+      >E_veh &gt;= E_v_low + E_coast,v_low</text
+    ></g
+    ><g font-size="11px" transform="translate(355,324)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="15" xml:space="preserve" y="12" clip-path="url(#clipPath41)" stroke="none"
+      >v_veh &gt;= v_target + 1km/h</text
+    ></g
+    ><g font-size="11px" transform="translate(329,225)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="5" xml:space="preserve" y="12" clip-path="url(#clipPath42)" stroke="none"
+      >x &gt; x_end_max</text
+    ></g
+    ><g font-size="11px" transform="translate(329,275)" fill-opacity="1" fill="black" text-rendering="geometricPrecision" image-rendering="optimizeQuality" font-family="sans-serif" stroke="black" stroke-opacity="1"
+    ><text x="5" xml:space="preserve" y="12" clip-path="url(#clipPath43)" stroke="none"
+      >x &gt; x_start</text
+    ></g
+    ></g
+></svg
+>
-- 
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