From 94f3e560bc6aebc0a6b16fe6d3ca50a8b7ee1cd9 Mon Sep 17 00:00:00 2001
From: Markus Quaritsch <markus.quaritsch@tugraz.at>
Date: Thu, 16 Dec 2021 14:58:24 +0100
Subject: [PATCH] update user manual on FC correction

---
 .../Engine_FC_Correction.md                   | 15 ++++++++++-----
 Documentation/User Manual/help.html           | 19 ++++++++++---------
 2 files changed, 20 insertions(+), 14 deletions(-)

diff --git a/Documentation/User Manual/3-simulation-models/Engine_FC_Correction.md b/Documentation/User Manual/3-simulation-models/Engine_FC_Correction.md
index 2f65fef4a4..bfbbcf306b 100644
--- a/Documentation/User Manual/3-simulation-models/Engine_FC_Correction.md	
+++ b/Documentation/User Manual/3-simulation-models/Engine_FC_Correction.md	
@@ -51,9 +51,14 @@ $\textrm{E\_BusAux\_ES\_consumed} = \sum{\textrm{P\_BusAux\_ES\_consumed} \cdot
 
 $\textrm{E\_BusAux\_ES\_gen} =  \sum{\textrm{P\_BusAux\_ES\_gen} \cdot dt}$
 
-$\Delta\textrm{E\_BusAux\_ES\_mech} = (\textrm{E\_BusAux\_ES\_consumed} - \textrm{E\_BusAux\_ES\_gen}) / \textrm{AlternatorEfficiency} / \textrm{AlternatorGearEfficiency}$
+$\Delta\textrm{E\_BusAux\_ES\_mech} = \begin{cases}
+0 & \textrm{if Alternator type is none} \\
+\frac{\textrm{E\_BusAux\_ES\_consumed} - \textrm{E\_BusAux\_ES\_gen}}{\textrm{AlternatorEfficiency} \cdot \textrm{AlternatorGearEfficiency}} & \textrm{otherwise}
+\end{cases}$
 
-$\textbf{\textrm{FC\_BusAux\_ES}} = \textrm{E\_BusAux\_ES} \cdot k_\textrm{engline}$
+$\textbf{\textrm{FC\_BusAux\_ES}} = \Delta\textrm{E\_BusAux\_ES\_mech} \cdot k_\textrm{engline}$
+
+*Note:* In case the alternator is simulated without alternator, the power generated by the alternator is always 0 and the auxiliaries are supplied from the high-voltage REESS via the DC/DC converter. In this case, no correction for the electric system needs to be applied because the energy is either taken from the REESS already during the simulation or corrected via DCDC_missing (see below).
 
 ####Bus Auxiliaries Correction -- Electric System Supply from REESS
 
@@ -129,9 +134,9 @@ $\textrm{E\_WHR\_el} = \sum{\textrm{P\_WHR\_el} \cdot dt}$
 
 $$
 \textrm{E\_WHR\_el\_mech} = \begin{cases}
-\textrm{E\_WHR\_el} / \textrm{AlternatorEfficiency} & if conventional truck \\
-\textrm{E\_WHR\_el} / \eta_{\textrm{EM}_\textrm{chg}} & if bus with ES connected to REES and smart alternator \\
-\textrm{E\_WHR\_el} / \textrm{BusAlternatorEfficiency} & otherwise
+\textrm{E\_WHR\_el} / \textrm{AlternatorEfficiency} & \textrm{if conventional truck} \\
+\textrm{E\_WHR\_el} / \eta_{\textrm{EM}_\textrm{chg}} & \textrm{if bus with ES connected to REES and smart alternator} \\
+\textrm{E\_WHR\_el} / \textrm{BusAlternatorEfficiency} & \textrm{otherwise}
 \end{cases}
 $$
 
diff --git a/Documentation/User Manual/help.html b/Documentation/User Manual/help.html
index 426d2e8897..14f93f3846 100644
--- a/Documentation/User Manual/help.html	
+++ b/Documentation/User Manual/help.html	
@@ -2658,8 +2658,9 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 <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,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" 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>
+<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\Delta\textrm{E\_BusAux\_ES\_mech} = \begin{cases} 0 &amp; \textrm{if Alternator type is none} \\ \frac{\textrm{E\_BusAux\_ES\_consumed} - \textrm{E\_BusAux\_ES\_gen}}{\textrm{AlternatorEfficiency} \cdot \textrm{AlternatorGearEfficiency}} &amp; \textrm{otherwise} \end{cases}" title="\Delta\textrm{E\_BusAux\_ES\_mech} = \begin{cases} 0 &amp; \textrm{if Alternator type is none} \\ \frac{\textrm{E\_BusAux\_ES\_consumed} - \textrm{E\_BusAux\_ES\_gen}}{\textrm{AlternatorEfficiency} \cdot \textrm{AlternatorGearEfficiency}} &amp; \textrm{otherwise} \end{cases}" /></p>
+<p><img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYwAAAATBAMAAABxUCdbAAAAMFBMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAv3aB7AAAAD3RSTlMAMs3d74lURKsiu3ZmEJlws2FlAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAFtklEQVRIDdVW628UVRT/De3O7HR32mmVxPQDXVqClaAUQiwacDcVg/FLi1jSlMeuL0zQuOsjkQ/GbtSkasBuwiMxMelqMEQw7BqUL2g6fLBRqDIW4xfUbjSlRnkMbSnbYjuec+ex24Z/oGez9/7O75w7c35z75ld1K1va9z8GIAn151QCjRLTXZj04YMoTJ7sAy7UCxsg/rB8bOFBVEtQsTh6Ojuo1kC2lNznf8kCPgWNH0ogLqNMp6A3HnlyPyA8OpnS6SUW7DUDyUtKI8Dz7VCXpNmVp4EGm74cQbK+DzXcWihmkN/CvH0gmjgPybi9EgiNCMQg3qbgWcjeQ+5c8AC6vA8pI0LAuxqZTLw+h0SBEXV4FUoEySzJ80MywjOiJg3VNkZD5ZmXjhivkPJ6RIp0KWjPJEMdDAIxYDrDDw71+Ihd2YZAWwCdi4ICLdcRtedEpjjaipQyQ+wKs0Ey6ieYOTbcLTgYx/QQj2or6e9SvucA/INBoE4NPzIBMuIm4xcOz3tIXcmGWbYJPbjBQHhlstYfacE5pKWmg1hgMQgnGaCZVTcZOTb6YGYj31AMiKy3rfShO5zAmj5qhiBOEIQxbOMh0XEGdQE92K5kYy8hlUm1HLWw+Uy5h92L4PmpBXOArkWpkQ9JEPtK+BgO74qYt/on8RHRqYAdb0Vak+fsvM9baK6pBWK0EG0J3bx0jILQeK9jWPYIUlGfQH100rODO85R7uDv+C452bURzsoKWDxW6GhKDaPQoOXf/s+hfDQVSg7v8T0UK9zIdp4Szrv4flzcjyaBfjrmmxf+/sREmRDLmoWDtLijiD3eI2FZBo5Y1ioAC2M0N6125OUjOr32LgmXAK4OeKdfexR2VN7vjOgTaPfXIogy2jQHRef4QBnBG52WfRC6LPFeu027jaUGDpxF/ZiCcjlJLZAttbHgvCHpPVHFlhDX9f4UFXRobKhFKW5lEI9bErc4ySDXgIVU/c5iUlLiRBSuu0Wd6U7fUsP1uDdCDgE7QbeBqZRYz6TkYBaVBYcF7+8aXIOHSohYBnvInALIyltlnRX6FtwyCSXstS1FFmyNfWrSOFBasVy30laUpbuKUrRmWUZkq0LGcjZlDnS2GgXPBlae4KzxLshgggtOTS/Y7U83S7GMmT6kLEM0sUygpPvA193dhPDLpQtnMAyEkhkAD7BIpTRZuWpPc8+zX0hMiFxas0xjns2VtaV1Km0vofzlQ5OYBmabTgy6FmbOA1ciHkykNvEWc4rTkqTE5gvI2TSleix8gs3zIkso6ZA1dBDPdJnIg/pFhdHrnqcE1gGYORBp4iN69Zmw0QqJRki0rM0K2ZnGCvDJIMsMEdDUGdY2g25qOTRkEALbQj1eI3ojepB97eQF1bnN1KZfIVSb1BrACscGS8w9nej3/wB1QmF7rKBa+03EVqS5wyWIaciwD72XBkqSfid3kz0IqZ9c6wbrZI8ZLw2eAVnzuwak1qVjS8bRDgPlXLiy6HuF7ksY7hIXW8GZxS+hFKgZqHaK2bRl6XGi5NPxjIGEtE8DuWF7w3ba8kGDN4N7SEmAzGgCWjFBf0nBPQqoijGLgraFpFBl7qYoX78hD3eKDpUGIWc6UY4w67ggdVYK9fjQHXHsNYyjDH6jGoRIlAXHV/JOWr3upMZ1Ni2zf+p2gz6d3BybPLekx/2SismoDbZD0Bada2nbdsM4uMGpY1HxxujdubzvY1ivXsfmihG1nK4fbTzXYsuOMv/qTqAt4Yajp0fHFTW3I9w9Avhnrohbb5KyZTR1Y5dO3brXMFc8ZXrvfcU9fA3ZxHeeXYZu+7lN+HFRNcbvdWJSi1yUci4jBgRpbsvGvQvneBEJfZv9WQQsQitHh+xDDrJfKhoN4hYhDLk7UbdgYHEp821zT83S82XpohYhDKckmVDijhoUY8BHdlFLcAtfsdLqZKM/wHH/wphtry51QAAAABJRU5ErkJggg==" alt="\textbf{\textrm{FC\_BusAux\_ES}} = \Delta\textrm{E\_BusAux\_ES\_mech} \cdot k_\textrm{engline}" title="\textbf{\textrm{FC\_BusAux\_ES}} = \Delta\textrm{E\_BusAux\_ES\_mech} \cdot k_\textrm{engline}" /></p>
+<p><em>Note:</em> In case the alternator is simulated without alternator, the power generated by the alternator is always 0 and the auxiliaries are supplied from the high-voltage REESS via the DC/DC converter. In this case, no correction for the electric system needs to be applied because the energy is either taken from the REESS already during the simulation or corrected via DCDC_missing (see below).</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>
@@ -2711,17 +2712,17 @@ Example: “Gears\Gear1.vtlm” points to the “Gears” subdirectory of the Ge
 <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="
+<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
+\textrm{E\_WHR\_el} / \textrm{AlternatorEfficiency} &amp; \textrm{if conventional truck} \\
+\textrm{E\_WHR\_el} / \eta_{\textrm{EM}_\textrm{chg}} &amp; \textrm{if bus with ES connected to REES and smart alternator} \\
+\textrm{E\_WHR\_el} / \textrm{BusAlternatorEfficiency} &amp; \textrm{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
+\textrm{E\_WHR\_el} / \textrm{AlternatorEfficiency} &amp; \textrm{if conventional truck} \\
+\textrm{E\_WHR\_el} / \eta_{\textrm{EM}_\textrm{chg}} &amp; \textrm{if bus with ES connected to REES and smart alternator} \\
+\textrm{E\_WHR\_el} / \textrm{BusAlternatorEfficiency} &amp; \textrm{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>
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