diff --git a/Documentation/User Manual/3-simulation-models/TC.md b/Documentation/User Manual/3-simulation-models/TC.md index 0c0805bd232333e126a474d94a76b314f917aa8a..60800632be0d52e796582981d9f31f919b12aba9 100644 --- a/Documentation/User Manual/3-simulation-models/TC.md +++ b/Documentation/User Manual/3-simulation-models/TC.md @@ -1,55 +1,55 @@ -##Torque Converter Model - -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. - -While the torque converter is active engine torque and speed are computed based on TC characteristic. - -  - - -###Torque converter characteristics file (.vtcc) - -The file is described [here](#torque-converter-characteristics-.vtcc). - -This file defines the torque converter characteristics as described in VDI 2153: - -- **Speed Ratio** (ν) = Output Speed / Input Speed -- **Torque Ratio** (μ) = Output Torque / Input Torque -- **Input Torque** (T~ref(ν)~) is the input torque (over ν) for a specific reference engine speed (see below). - -The Input Torque at  reference engine speed is needed to calculate the actual engine torque using this formula: - -$T_{in} = T_{ref}(v) \cdot ( \frac{n_{in}}{n_{ref}} )^{2}$ - -$μ(ν) = \frac{T_{out}}{T_{in}}$ - -with: - -- T~in~ = engine torque \[Nm\] -- T~ref(ν)~ = reference torque at reference rpm (from .vtcc file) \[Nm\] -- n~in~ = engine speed \[1/min\] -- n~ref~ = reference rpm \[1/min\] (see below) - -The torque converter characteristics must also be defined for speed ratios greater than one (ν>1) in order to calculate overrun conditions or engine drag (torque<0). - -**Note:** The torque converter characteristics must not contain parts where either the torque ratio or the input torque are constant! - -<div class="declaration"> -In declaration mode, the torque converter for drag points is automatically appended by VECTO. Input data with a speed ratio ≥ 1 are skipped. - -For Power Split transmissions, where the torque converter characteristics already contains the gearbox losses and transmission ratio, the generic drag points are adapted according to the following equations: - -$ν_{PS} = ν / ratio_i$ - -$μ_{PS} = μ \cdot ratio_i$ -</div> - -<div class="engineering"> -In engineering mode the drag points for the torque converter can be specified. If so, the input data has to cover at least the speed ratio up to 2.2. - -If the torque converter characteristics for drag are not specified, the generic points are appended as described above for declaration mode. -</div> - -The torque converter has a separate [Shift Polygon](#shift-polygon-file-.vgbs) which defines the conditions for switching from torque converter gear to locked gear. - - +##Torque Converter Model + +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. + +While the torque converter is active engine torque and speed are computed based on TC characteristic. + +  + + +###Torque converter characteristics file (.vtcc) + +The file is described [here](#torque-converter-characteristics-.vtcc). + +This file defines the torque converter characteristics as described in VDI 2153: + +- **Speed Ratio** (ν) = Output Speed / Input Speed +- **Torque Ratio** (μ) = Output Torque / Input Torque +- **Input Torque** (T~ref(ν)~) is the input torque (over ν) for a specific reference engine speed (see below). + +The Input Torque at  reference engine speed is needed to calculate the actual engine torque using this formula: + +$T_{in} = T_{ref}(v) \cdot ( \frac{n_{in}}{n_{ref}} )^{2}$ + +$\mu(\nu) = \frac{T_{out}}{T_{in}}$ + +with: + +- T~in~ = engine torque \[Nm\] +- T~ref(ν)~ = reference torque at reference rpm (from .vtcc file) \[Nm\] +- n~in~ = engine speed \[1/min\] +- n~ref~ = reference rpm \[1/min\] (see below) + +The torque converter characteristics must also be defined for speed ratios greater than one (ν>1) in order to calculate overrun conditions or engine drag (torque<0). + +**Note:** The torque converter characteristics must not contain parts where either the torque ratio or the input torque are constant! + +<div class="declaration"> +In declaration mode, the torque converter for drag points is automatically appended by VECTO. Input data with a speed ratio ≥ 1 are skipped. + +For Power Split transmissions, where the torque converter characteristics already contains the gearbox losses and transmission ratio, the generic drag points are adapted according to the following equations: + +$\nu_{PS} = \nu / ratio_i$ + +$\mu_{PS} = \mu \cdot ratio_i$ +</div> + +<div class="engineering"> +In engineering mode the drag points for the torque converter can be specified. If so, the input data has to cover at least the speed ratio up to 2.2. + +If the torque converter characteristics for drag are not specified, the generic points are appended as described above for declaration mode. +</div> + +The torque converter has a separate [Shift Polygon](#shift-polygon-file-.vgbs) which defines the conditions for switching from torque converter gear to locked gear. + + diff --git a/Documentation/User Manual/convert.bat b/Documentation/User Manual/convert.bat index b7bc8691fc3e086418ebb19623c224c93fa1b266..c80082457f447f716e8e79be5b840c515a9ea6ae 100644 --- a/Documentation/User Manual/convert.bat +++ b/Documentation/User Manual/convert.bat @@ -8,7 +8,8 @@ set LIST= for /f %%f in (files.txt) do set LIST=!LIST! "%%f" -pandoc --verbose -f markdown+raw_html %LIST% -s -S --toc --toc-depth=2 --self-contained --email-obfuscation=none --section-divs --mathjax=includes/mathjax.js -c includes/style.css -c includes/print.css -B includes/header.html -A includes/footer.html -o help.html -H includes/jquery.js -H includes/jquery-ui.js -H includes/include.js +REM pandoc --verbose -f markdown+raw_html %LIST% -s -S --toc --toc-depth=2 --self-contained --email-obfuscation=none --section-divs --mathjax=includes/mathjax.js -c includes/style.css -c includes/print.css -B includes/header.html -A includes/footer.html -o help.html -H includes/jquery.js -H includes/jquery-ui.js -H includes/include.js +pandoc --verbose -f markdown+raw_html %LIST% -s -S --toc --toc-depth=2 --self-contained --email-obfuscation=none --section-divs --webtex -c includes/style.css -c includes/print.css -B includes/header.html -A includes/footer.html -o help.html -H includes/jquery.js -H includes/jquery-ui.js -H includes/include.js REM pandoc %LIST% -s -S --toc --toc-depth=2 --self-contained --email-obfuscation=none --section-divs --webtex -c includes/style.css -B includes/header.html -A includes/footer.html -o help.html -H includes/jquery.js -H includes/jquery-ui.js -H includes/include.js REM pandoc %LIST% -s -S --toc --toc-depth=2 --self-contained --email-obfuscation=none --section-divs --webtex="https://latex.codecogs.com/svg.latex?\large " -c includes/style.css -B includes/header.html -A includes/footer.html -o help.html -H includes/jquery.js -H includes/jquery-ui.js -H includes/include.js diff --git a/Documentation/User Manual/help.html b/Documentation/User Manual/help.html index 23f327a03c96bff5567b833fd1c49f485edf9d32..7e7708714a497d52edb982187aead8339233b5db 100644 --- a/Documentation/User Manual/help.html +++ b/Documentation/User Manual/help.html @@ -43,9 +43,8 @@ code > span.an { color: #60a0b0; font-weight: bold; font-style: italic; } /* Ann code > span.cv { color: #60a0b0; font-weight: bold; font-style: italic; } /* CommentVar */ code > span.in { color: #60a0b0; font-weight: bold; font-style: italic; } /* Information */ </style> - <link 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$("#TOC").resizable({ handles: "e", resize: function(event, ui) { $("body > div:not(#TOC):not(#HEADER):not(#FOOTER)").css("padding-left", ui.size.width); } }); + $("#TOC").scroll(function() { $(".ui-resizable-handle").css('top', $("#TOC").scrollTop()); }); @@ -2758,10 +2760,10 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <p>This pedal release decision is based on an estimation of kinetical and potential (height) energy gain versus the expected dissipated energy tue to vehicle resistances during the route section ahead.</p> <p>For an upcoming target speed change the energy level after the speed change is compared to the vehicle’s current energy level (kinetic and potential energy). The difference of those energy levels is used to estimate the average deceleration force to reach the next target speed. Coasting starts if the vehicle’s (estimated) average resistance force during coasting multiplied by a speed dependent ‘Decision Factor’ becomes smaller than the average deceleration force. (For details on the equations please see the ACEA White Book 2016, Section 8)</p> <p>The <em>Decision Factor (DF)</em> depends on the next target speed and the speed change:</p> -<p><span class="math inline">\(DF_{Coasting} = 2.5 - 1.5 * DF_{vel} * DF_{vdrop}\)</span></p> -<p>whereas <span class="math inline">\(DF_{vel}\)</span> and <span class="math inline">\(DF_{vdrop}\)</span> are speed dependent and speed change dependent lookup curves, giving a value from 0 and 1.</p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="DF_{Coasting} = 2.5 - 1.5 * DF_{vel} * DF_{vdrop}" title="DF_{Coasting} = 2.5 - 1.5 * DF_{vel} * DF_{vdrop}" /></p> +<p>whereas <img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAC4AAAARCAIAAAAt9wkYAAAABmJLR0QA/wD/AP+gvaeTAAADbUlEQVRIibWWT0gqXRjGX52xTCNwyrAW0SYSipDIxlCLwsD+QLVoZRQkBK0CV5K0aNUuaFGbQNpFUcvQCizoD5jQUGQRhjGBksxIZWmSzcxdzPfZNFPfd5N7n9U7z/nNO8+cczgzMo7jAAAAWJbNZDIgUUlJCYIgIvM7mJdKpZLL5d+Nfic0X8Xj8aWlpePj41QqZbfbeZOiqFgs5nA4HA6H8LYvYQCIRqORSGRxcdFkMv00CnCf1dfX19PTI3T29/dxHF9ZWeEkksIcxw0PD4dCISn8v/o0jel0Oh6P19fXC82Ojo7GxsbV1VXRO3wJA4BOp2tpafnxlAB8iuL3+wHAaDSKIIPBQFHU9fX1f8DRaJQvNBpNATnEUY6OjliWFa49r8fHR4ZhcrncdzDLsh6Ph/dnZ2cLi4IKLy4vLysrKzEME0E3NzcIgpSWlorgsrKyzc1NADg7O1Or1YUlyGQyp6enMpnsI0oikUgmkxaLRYQyDEOSZHl5eW1trQhuamrS6/UAQBBEa2trYVECgcDCwgKO4x8LdHBwwDCMtOP29vbT09PQ0JDQ5GGbzWa1Wq1Wq0Kh6OzsLCxKf38/iqJms/kjSjAYRBBE2nF9fV2r1TqdTqEpgmdmZurq6qSPIQgilUrxdX5fA0A4HCYIgq/j8fjz87PJZJILhzEM0+l0wl7z8/NXV1dut7uoqEjoi+CKigppDp/PR9P0yMgIH31ychIAUqnU9PQ0SZK3t7derxcAAoEAhmEajUaej0ZRlPCQyGQyHo/H7/fPzc2JpkoKfymKomia5mscxw0GA8uyExMTdru9t7cXRf/ZpsFgsKGhAQDQt7c3t9v98PCgUCiSyaTL5QKAXC5H07TZbN7a2lIoFPnuQjgWi7lcrvb29sHBwS+jjI6Ojo2NdXV18Zd6vX5nZ+f+/j6RSCwvL1dVVY2PjwNAJBKZmpoCkBz8f1Cvr69tbW0kSXIcFwqFTk5OvF6v0+kUMnd3dxaL5fz8/OXl5cffz9/X+/t7NputqakBgIuLC6PRWF1drVQq+VGapn0+3+HhoVarDYfDn86VPy61Wt3c3Ly2tpbNZm02GwB0d3fv7e1tbGwgCCKTyQYGBkiS3N3dTafTKpVKxv37v/I3xHFcOp0uLi7ObzjeUSqV+W2bzWZRFEVR9Bf42HusWic7MgAAAABJRU5ErkJggg==" alt="DF_{vel}" title="DF_{vel}" /> and <img style="vertical-align:middle" src="data:image/png;base64,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" alt="DF_{vdrop}" title="DF_{vdrop}" /> are speed dependent and speed change dependent lookup curves, giving a value from 0 and 1.</p> <p>For the look ahead coasting target speed changes within the preview distance are considered.</p> -<p><span class="math inline">\(preview distance [m] = 10 * vehicle speed [km/h]\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="preview distance [m] = 10 * vehicle speed [km/h]" title="preview distance [m] = 10 * vehicle speed [km/h]" /></p> <dl> <dt>Parameters in <a href="#job-file">Job File</a>:</dt> <dd><ul> @@ -2837,7 +2839,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <h3>Speed dependent correction (User-defined)</h3> <p>The base C<sub>d</sub>A value (see <a href="#vehicle-file">Vehicle File</a>) is corrected with a user-defined speed dependent scaling function. A <a href="#speed-dependent-cross-wind-correction-input-file-.vcdv">vcdv-File</a> is needed for this calculation.</p> <p>The C<sub>d</sub>A value given in the vehicle configuration is corrected depending on the vehicle’s speed and the C<sub>d</sub> scaling factor from the input file as follows:</p> -<p><span class="math inline">\(C_dA_{effective} = C_dA * C_d(v_{veh})\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="C_dA_{effective} = C_dA * C_d(v_{veh})" title="C_dA_{effective} = C_dA * C_d(v_{veh})" /></p> <div class="figure"> <img src="data:image/png;base64,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" /> @@ -2847,7 +2849,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <h3>Correction using Vair & Beta Input</h3> <p>The actual (measured) air speed and direction can be used to correct cross-wid influence if available. A <a href="#vair-beta-cross-wind-correction-input-file-.vcdb">vcdb-File</a> is needed for this calculation. This file defines a ΔC<sub>d</sub>A value in [m²] depending on the wind angle. The <a href="#driving-cycles">driving cycle</a> must include the air speed relative to the vehicle v<sub>air</sub> (<vair_res>) and the wind yaw angle (<vair_beta>).</p> <p>The C<sub>d</sub>A value given in the vehicle configuration is corrected depending on the wind speed and wind angle (given in the driving cycle) using the input file as follows:</p> -<p><span class="math inline">\(C_dA_{effective} = C_dA + {\Delta}C_d(\beta)\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="C_dA_{effective} = C_dA + {\Delta}C_d(\beta)" title="C_dA_{effective} = C_dA + {\Delta}C_d(\beta)" /></p> <div class="figure"> <img src="data:image/png;base64,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" /> @@ -2857,7 +2859,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <div id="rolling-resistance-coefficient" class="section level2"> <h2>Rolling Resistance Coefficient</h2> <p>The rolling resistance is calculated using a speed-independent rolling resistance coefficient (RRC). In order to consider that the RRC depends on the vehicle weight it is modelled as a function of the total vehicle mass. The total RRC is calculated in VECTO using the following equation (the index i refers to the vehicle’s axle (truck and trailer)):</p> -<p><span class="math inline">\(RRC = \sum_{i=1}^{n} s_{(i)} \cdot RRC_{ISO(i)} \cdot \left( \frac{s_{(i)} \cdot m \cdot g }{w_{(i)} \cdot F_{zISO(i)} } \right)^{\beta-1}\)</span></p> +<p><img style="vertical-align:middle" 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IODw6yLLdbR0fH29s7NzYXRaNPF34KDTqdXVFTMmzevuLgYQZDW1taEhIR9+/bt3buX6RwKhVJfXy8tLQ20oNra2qysrCtXroC/DoIgdXV1nZ2dioqK/2rhnYWFxdatW8duw8/PP9pHBw4ceP/+fVpa2rVr186fPz/x606RpKSk+vp64OUODAwcUf8fl+7ubhcXl71798rLyzN9FBUVhaIoHx8fmC8kJyf39/c/e/Zs+MOTkpKCoigvLy9o+fr1azExsYcPH2IDjfLz81EU/VfO/KGhofLyciY7f3NzM9YqoaamBqTY9evX8Xj84cOHsY1JJBKFQqFQKMHBwVi5X1JSQiAQoKlLT08vICAAG7bk5uamqKi4bt067HWJROIMGTgA7OzsO3bsQP+ZUtPExARr+Jst8PDw4HC48vLy6e8amkkLCwtJJNKpU6dgjaOjo7q6enV1NZNBNSAggEQi3b17F9ZYWlrq6OjQaDRw+ODBAxKJdPHixRHtsV1dXWFhYVO36w6nr69v3bp1Kioqubm5M9H/iKSnp6uqqurr6584cSIrK4vp0+zs7KGhIWzN8DYoijo7O5NIpB9//HH4RwcOHCCRSF1dXeCwp6dn+fLltra2w1uamJjo6OhAP1dlZSWJRILLGQH6+vqqqqqj3Ut4eDj0IEDy8/NJJNLbt2+xlfv27VNRUTEyMjp//nx5eTmo7O7u1tDQ+OOPP5h6IJPJJBKpoaFh/fr1HR0doPLdu3dJSUlGRkawWU5Ozg8//AAPExISVFRUVq9eDWuoVKqKioqdnd1o42cxHG1tbTMzs2nv9m8bR1xcHA6Hw84g+vv7gRrCJGvS09NxOBz2PUCj0bq7u2k0GjhUUlIa450QFBREpVKnR+z9E05OzjVr1oiIiEyj5XVcNDQ0rKyscDhcbGzsoUOH3r17Bz+KjY2tra2FYdFeXl6ZmZkyMjIuLi7oP19olpaWWlpaww3JwMAhISEB9QsajcZgMIYHyAM1UE5ODqrTvb29OByuuroa20xUVHS0G0FR9OXLl1hLCrwLLi4uJleLq6vr6tWrh4aGIiIizM3NwTstPDycwWCsXLmSqYeYmBguLi4URQcGBqD+/+HDB25u7tbWVthMRkYGe19aWlqGhoYwqgoylTDzrxAcDofOQELyv5VYYODYuHEjrCkqKsLj8cM9DmQymY+PDyrVdDq9srKSk5MT2kEUFBQIBEJ3d/fw63V1deXl5YEYXiZu37494sJeLDt27Bgj20psbGxiYqKnp+dn0yozMzOTk5OPHj166NChsrKyffv2RUdHA5t/XV1dSEiIh4cHbBwXF7dkyRJBQUEpKSlPT0/sYkRxcfHff/99eP9VVVUdHR3YaN/09PSBgYHhKV6AgUNVVRXWREVFIf90HiEIIi8vTyaT29rahsfaent7jxh3lJ2dLSkpiZ3wDw0N8fHxubm5gfHY2dn5+/ufO3euoqKCnZ1dSkqKqYeYmBgSicTLy0sgEOCfZO/evWfOnIHrRxEE4efnx75v2NnZwdpTSEpKCoIgTL48LENDQwMDA6N9+v8buL6GCRkZmaqqqmm/3P8KDjqdXl5eLikpiZ0Pd3R0sLOzy8nJIQhy6tQpYMdqb29vampSVVWFgh+oG2JiYgQCgUKh3Lhx48qVKytWrMjJyWlvb8f+xRkMhpubm6Wl5YgvDWtra0tLy7GHO9q3gyBIXV3dzZs3bW1tJ77qJDAwMDIy8t8mdGhra3v58uX+/fsRBLl58yadTj969CiCIAsXLuTm5obv27t378K1kgBoNDU1Nd22bZu1tfW4L8/IyEgURbEeqKqqKhRFQVxveHg4jUYDMZTgocIaL+rr61EUBY/x77//DhJS7dmzJyoq6v79++fOncNeKCsrq7Gx8ccff2QaAIPBKC8vh85UBEEoFIqPj4+NjQ041NTUJBKJYmJiCIIsWLBg+C28ePGis7MTvCoYDAa256ysLGdn5+rqanAi9tMRAeFqY1govby8nj59OnYn/1+Jjo4e0WOIx+NnQsFnHxwcDAwMbGhooFAo0tLSvr6++vr64DUlICDQ3NzMYDAePXrEzc3d0dHx5s2b/Px8BoPBw8Pj6+u7ZcsWIpFIIBCADQZFURcXFyBonJ2dLSwsTp8+7eTkJCUlxWAwPnz48Pjx4z179qioqIw4FCKRODnLIoIgg4ODVlZWBgYGWI1pXHh4eP5VEG5zc/Mvv/xSWVlJJBKB4JCTkxMUFOzq6uro6Lh79666ujp4dMHCH+hfRFE0OjpaWVkZ+PbweLysrGx4ePgY7r28vLwPHz5ERUXhcLje3l4YRCAtLY3D4RgMRmdnp7+//+XLl5OSkmpra9+/f8/JyUkmk/v7+0Go2IIFC8CPUl5enpSUBJaELVq06OTJk66urosWLTIxMZkzZ05/f//jx48pFAqTKAGQyeSenh5o9kYQJCsrCxsakJqaKigoaGFhgSCIsbHx/fv3k5KSoPSsqanx8PA4fvz4woULGQwGg8Ho6uoC/+9Xr15xcnIqKirGxMQAwVFQUDCus3xsxfunn34absv/Shg+x4TMhC2ZHYfDEYlEWVlZ+C+Hr0E3N7cbN25YW1vLyck5OTlRKBQikaihoQGd+aAlBweHu7v77du3bW1t1dXVgdYwd+7cgICA58+fnz9/HgQvLly48Lfffpvc7i/jsm/fPiUlJfDmH4OQkBA+Pj74WmbSCMZFWFjYxcXF1dU1KysL1Fy9etXPz++XX34hEok7duxQV1cHP1J3dzeVSoUpmAIDAyUkJI4fP+7r6wtqJCQkcnNzxxAcHBwcRCIRPgawq/Xr1zc1NUVFRTk5Odnb28vIyABHAwypgp4sa2trOp0eExNTUFBw7do1OEfYvn37t99+6+XlFRoaysvLKyIismPHDqyrFXLlypXCwkI2Nra//vqLj48PzIOSk5MlJSWPHTumpqbW1taWk5Pj4uIC/gl8fHw3b958+PAhHx+fpKTkn3/+mZub6+npCUxOeDxeXFy8qakJSAc8Hq+srBwdHQ2NZS0tLSPqLBAgNcZQ0zg4OJjiBljMFNNubv38/PLLL2ZmZlQqdexmLS0tJiYm0D0RFRXl6enJ5PKYCDdu3BjXTB0YGAhdJBQKxc/P79q1a1iXQVxcHPbwy4RKpfb/H/CLqqmpQVGUQqG8evUqJSUFu1gJMDg4GBUV9ebNm87OTqaPHjx44OzsDA8TEhLAciHAkSNHxna3gXVJIKkniwmyZ88eDQ2Nae92dufjQBAkIiIiNjb20aNHI2ZYBIAVNM7OzpKSksA9ER4erqCgcOvWLR0dHZCIIS8vz93dfcTT8Xg8CHycOAwGAxpoeXh4tm/fbmhoiF2LKSgoiH7xm2+O+JUCYzkPD89o6hIbGxvW44Zl9+7d1tbWQ0NDwE6BnQF1dXVRKJRxF0x/CV9ae3s7dCAyMW/evC9N5ZmhmJfZLThyc3MdHR2NjY3Bgprh0On0vLw8EHwJpC+ox+PxNBqtq6sLBhRLS0szhdVDhn/1E/kxsKa+zMzM7u5uQ0PD+vp6YNek0WgzGsX0ZUIkEi0sLJ49ezbcCv7kyZNjx46NfTqBQPgSvrTAwMCMjIzs7OyVK1dCo0xtbW1eXt7Vq1exS4q+BFAUnREbx7T3+Dl58eKFlJRUfn7+2M34+Pj4+PgIBAJM4mBoaHjixAk1NTUhISFQw8/PP8F4yon8DNra2o8ePYKHvr6+Wlpa8fHxMPI3MTHx68w5pqurO3fuXChAAUVFRYaGhuNG3xgYGFy8eDEvL28qG6BMHZCbpqCgwNnZGWuSHM1U9N9SU1MzRqqaSTO7BcelS5cmdyKNRsvNzT1+/Hh8fDyIksjJyXF1dR2xMR6Pf/z4MTyciLYsIiJCJBLpdDpQXLm5uWVlZfv6+mRlZUGDtrY2mGD6a2P4sn3sct5x+RIiNbKysubPn8/kyBAUFBy+YgBSXV0NlFBhYWEYFJObm1tUVEQikVAUXbJkCfQ0l5aWpqam4vF4uAMDgiAZGRk8PDzgu+rq6po7d25kZCTIUDHGUAcHB6dwo6MyuwXHpMnMzGRjY1u7di10c8jLy4+WTpJJxaDT6TC3xWhwcHAsWLAgNTUVTOMvXbqUlZWFTahRXFx84cKFKd3D1weBQBAREcFuUDIalZWVgoKCw5fzdHR08PHxTTH2FEXR0tJSGGP9+++/L1++fNmyZWNrTI2NjTY2NtbW1nD53K+//qqqqrpz5874+HgvLy8/Pz8EQXp6ei5fvqyoqLh9+/aWlhYbGxtnZ2dpaem3b982NDTATRsOHz5sbm5uZGTk5OR07ty50eIY6urqqFTqjKQRmXZz66ygvr7eysrKx8dnXF8MlsbGRjs7uz179piZmdnZ2YHlZ6NRWFh44sSJET+KjY29fPnyvxsxCxRFUdTU1HTcNFxBQUGJiYlbtmwBi6fq6uq2bt3a29uLoqimpqabm9sUx1BeXq6iovLmzRsURevr601NTeEqrTFISUnR1tYeGBgAh+/fv8cuTXJ3d0dRdHBw0NzcPDg4GNY/ffr00KFDKIra2tqC1LlMREZGgnNHJD8/X0VFxdPTc6L3NmG+Uo1DXFzcy8vr354lKio6mudlOEuXLlVWVk5OTtbR0cHW0+n0xMTEieShZDEcOTm56OhoCoUy2sr6rKyshoYGHR2dhoaG6upqeXn5uLi4/v5+EHOsrKw89aXxUVFRBAIhNDQ0LCysvLx87ty5TJ6UtLS0hw8fOjg40Ol0Li4uELybnJwsLS0No2xqa2trampKS0uBOgAM825ubnQ6HZtOVVlZOSIi4tOnT+zs7ECtoFKpISEhvb29IKJvzZo1cNOG4aSkpOBwuNFCLqcCa73QDGJhYUGlUpkiqdPS0k6fPj1G7DyLMdDS0gK7JY/WoLq6Wl9fPygoSFRUFFgcMjIyoM1SQEAAmpliYmJglkCwuC44OLi/vx921dzcvGHDhuHJirOysiQkJDw8PNzd3Xfu3EkikZgaJCcnW1paent75+TkwJU7OTk52Ad4zZo1OBzuhx9+AMkEwMqMyMjIbdu2YbsCayYTEhKgLTkkJERXVxcuX+Dg4Ojt7R1tk5CPHz8SicThuW+mDktwzCxr165lmlGvXLmSJTUmzdq1a9nY2BISEkZrsGXLlsWLF4eHh2/evBnUfPz4ES72odPpoOzr64tdwGlra1tcXGxiYnL16lXYFVTLmS5RWloKNtZAEERKSoppwxEEQU6ePCkrK/vtt99ik49UVlZiczLy8fFFREQ8evRISUkJZEhvbGxsaWlhimRJS0vT1tbGriEmkUgBAQHY5Im9vb2jGYyLi4uhoJxeWIKDxWyCi4tLTk4O5kAdkebm5ra2NmCWrqur6+rqgrNFPB4vICAwODiYnJyMfYyDg4MXL17MwcGhoKAAX+aioqKRkZFwn0dARUVFZ2cnDF1bvXr18Pd5XV1dRkbGli1bOjs7QQ3IRAESpiEIkpmZ2draisPhVFVVgbULQRBeXl6QfAD2k5yc3NbWxrTv1NKlS5OSkkxNTWHno63fqaura2lpmaH8rCzBwWKWoaOj8+nTpzGSyzY1NeFwOLDYMi8vj0AgAD0/ISEBqBspKSkiIiJAE2xqanr06NEff/wBztXX1x9DnUEQJDo6moODA5sNgIna2lpXV9cVK1YUFhaCzAbg0tLS0tAUAvaIA+VHjx6BGFwuLi4lJSVosKiurvby8vLw8CASiVi3SH5+Pg6Hq6mpgd+AgIDAiCvcgoKCGAzGuFn1JgdLcLCYZezevZtAIADn5YgoKysrKiqGhob29fW9ffuWk5OzuLi4vr6+oqIC2B0TExNhwEVYWJiGhkZISAg4lJSUrKmpGbFbMpl89erVly9fcnBw3L179969eyM2Cw0NdXR0PHbs2J07d8COX8HBwW1tbZKSknCPEQaDUVBQ8OzZMx8fH1FRUZis6OrVq+Xl5ffu3fPw8AgODnZ3dwfj1NHRgXsnCgkJiYuLt7W1AcPNwMAAOzv7iIsDEnd3nOQAAAI1SURBVBISlJSUYGz09DIj2YFYsJhRDh482NraGhwcPFoUL41Ge/PmDZ1ONzAwGBoaevnypaSkpK6uLnCpHD9+XE1NDYSfFhUVPXnyZNGiRXBGoK+vP+JeJJ2dnW1tbfBwzpw5n3NXjZMnT546dWp4Ard79+5JSkoOX+NTUlJibm5+9uxZJmvrtDHtDl4WLGaawsJCNTW1iIiIyZ1+7NgxuL8ZEC4UCgUum9bT05ueUU4r1dXVDx48YKrs6Ohwd3cfcYW3ra0tNp/rtMOaqrCYfSxdulRbW/vevXvopPRleXl5eGJERISsrGxQUBDU9r/M3balpKSMjIyYdu3Jz8+3sbEZHghbUlKSnp5+5MiRmRsPS3CwmJU4Ojq2tLS8efNmEueuXbsWbI6HIIi8vDwPDw8/Pz8QHEVFRTNkFJg6EhISTIt6Vq1aNWL4vKurq6qq6rTsXD0aX2nkKIvZjpCQkL29/c2bNzU1NYenbh6bb775hkajUalUIpGoqKgIN4VCEMTPzw8khZy9hIaGFhcX+/j4zOhVWBoHi9mKmZnZt99+e+bMmUmce/jw4aCgIKbKsrIyWVnZad/07HNSXV3t4eHh4OCAzVowE7C8KixmMSiKnj17VlpaGmZdnzjl5eUEAgHrGXn37t3MbWf9GaBSqba2tqampv82me4kYAkOFrMbFEUvXLggIyODzcz4FTI4OGhra7t161bsXhYzB0twsJj1oChKpVJn496u00tfX99nWwb1P+mPr6Dnpl9kAAAAAElFTkSuQmCC" alt="RRC = \sum_{i=1}^{n} s_{(i)} \cdot RRC_{ISO(i)} \cdot \left( \frac{s_{(i)} \cdot m \cdot g }{w_{(i)} \cdot F_{zISO(i)} } \right)^{\beta-1}" title="RRC = \sum_{i=1}^{n} s_{(i)} \cdot RRC_{ISO(i)} \cdot \left( \frac{s_{(i)} \cdot m \cdot g }{w_{(i)} \cdot F_{zISO(i)} } \right)^{\beta-1}" /></p> <p>with:</p> <table> <colgroup> @@ -2942,7 +2944,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <div id="engine-transient-full-load" class="section level2"> <h2>Engine: Transient Full Load</h2> <p>The engine implements a PT1 behaviour to model transient torque build up:</p> -<p><span class="math inline">\(P_{fld\ dyn_{i}} = \frac{1}{T(n_{i})+1} \cdot \left(P_{fld\ stat}(n_{i})+T(n_{i}) \cdot P_{act_{i-1}}\right)\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXYAAAAmCAIAAABfxSdxAAAABmJLR0QA/wD/AP+gvaeTAAAYkUlEQVR4nO2de1wTV/bABwYSSjQfYIWCSlTAIlaKFrSFZlWoyKIC4gNhsRUqYEFAq1hBaxWs4Cp8VFDpwwdKxIVVwEAWRFlgRd7vlZdAkFAePjYxgcRMSMjvj9vfOJ08CA8fdfP9a+bm3Dt35s49595zz51oSKVSSM1UgyAIkUh807VQo+bNo/mmK/BOgSDI8+fPf/zxR1dXVx6P96aro0bNm0frTVfgnSI3N7e8vFxLS4vNZr/puqhR81agHsVMJRs3boyPj7e2tn7TFVGj5m1BrWLUqFHzClGrGDVq1LxC1CpGjRo1rxC1inmnEIlE169ff9O1UPO/i1gsvnbtGjbl5YoSgiAHDx6USCQSiURbW1tDQwOCIKlU+v7773t5ec2dO/c111XNeBGJRIcPHw4KCnrTFZkyuru7u7q6Vq1aNYG8LBarra1t9erVU16rMSkoKFiwYAGFQplA3rt375qbm8+bN2/Ka/V60NLSMjAwOH369O7du39LQX8jEomHDx+OiooqLS09fPgwaNcnT55cvHjRy8srOjra1dX1zdRajWocPXqUSqXi3s6GhgYajTYyMiKVSgkEAkiUSCSWlpZffvmlrq7um6ipSnR3d585c+bEiRMTy06hUK5duzYyMrJ27drJVANBkH379mloaGhra0MQJJVKR0ZGUBsMTPLJkyfRSEsGg9HU1DRh1bZ8+fJvv/12165dKmqZt7B9XV1dy8vLGQzGb09e+nvc3d3t7OyGh4fRFLFYvGLFCnd3d6ka1bhy5YqNjQ2bzX6dFy0rK/v2229l08ViMY/Hc3Z2trOzGxgY4PF4PB6vqqrK29vb0dGxp6fndVZSdRAEWb9+fUdHxyQL8fT0nGQhdDp95cqVDAYDPLp9+/bZ2NhkZmaC0+zs7CVLlnC5XCDc0dHh6emJIMhkrtjR0bF+/XoVC3k72xdBkG3btvH5fKlU+jtfDJ/P7+vrMzExIZFIaKJYLBaJRC9evJBVVwKBgE6ni0QicCqRSAQCgVwxiUSiSOcNDQ1NSFe+jdTW1oaGhubl5RkbG+/duzc0NFQoFL6eS1++fHnDhg2y6TAMa2pqstlsExMTY2Pj6dOnT58+fenSpTExMWw2+8cff3w91RsvCQkJVlZWFhYWkymEQCB89dVXhw4dUiJTV1f397//XYlATk7OsWPH1qxZAx4di8XS1tZevXo1OPXw8Fi8eDGZTAbChw4d+uqrr9DRxMSwsLCwsrJKSEhQRfjtbF8CgWBlZXX16lUI5+4tKSkRi8W4yLGamhqBQLBgwQJcKQKBYPv27S9evIiJiYEg6Pbt2xs3bty8eTNWRigU7ty509HR8caNG7L1qK2t9fPzW7ly5TsTa29ra3v27Nnr16/n5+dfunTp7NmzOjo6r+G6PB6Pw+F88skncn+V26wg/pjP58vK9/b2lpSUoKcIgiAIIiv26mwDgiAMBsPf33/yRbm6uj5+/LiyslKRQGtra3l5uZKaCAQCBwcH9JTFYmFtMI/H09L6zdtQWVn5+PHjKfEn+Pv7MxgMuY9dlvG27+shODj4X//6F4RTMaWlpRAEffbZZ2iKSCRKSEjQ19ePiIjAFZGYmKirq1tWVmZiYgJBkIuLC4VCmT9/PlZGR0fnhx9+EIlEcqemtra2Tk5OM2bMQI3AJEEQZGgsVGy2PxZ0On327NmKfpVtVgiCQPMvXboUJ1xeXh4fH19cXAxWps6dO+fq6nrw4EGsjOq2obe3t6GhYcz63759GzvOLSgoIJFIuHdJIpFgldrQ0JDcITMOGIY/+uijrKysMSUVsW7dOvS4oaFBIBBgOzORSHRycgLHWVlZH330EQzD2OxASWFvQZU3cP78+SQSqaCgQJUajqt9XxtkMnl4eJjD4fxuj1JzczMEQc+ePcvIyIAg6NGjRxUVFbNmzTpz5oypqSmuiM7OTmNj42PHjqEpDx8+/PLLL3FiDAbDyMhIX19fbj1qa2utrKwmfz+ApKSkoqIi5TKOjo6y6vKPTk1NjZ2dnaJfm5ubtbW1V6xYgaZ0d3fn5uYuXLjQx8cHJ5yUlLRs2bKSkhIXFxcIgnbu3Jmdnf3xxx9jZYBtGBgYGNM2xMfHa2pqLl68WIkMh8OJjIwsKSlBSyssLLS0tMSJ7dq16/nz52Qyed++fadPn4Zh+OnTp7NmzTp+/LjyOtjZ2eGWUVWHSCR6e3ujp+DtwnZmrEBjY6Ovry82u0AgCAoKEgqFjo6O8+fPz8nJIRKJTCZzw4YNW7duVX5pS0vLwsJCNze3MSs5rvZVBYFAMCV+YgsLi/z8/JcqBjhijI2N0bH93Llzg4ODp0+fjsvZ19d36tSplpYWkUgUHx8PeiyHw8GOEru7u9PT02fNmlVYWCirRAoKCtrb2/X19VtbW/38/CAI6unpKSwsHBwcPHDgAARB58+f9/DwkEgkd+7cefr0qZOTU0dHR3Nzc2BgoBJPe0RExHjVR0NDw8OHD8eV5Q1CpVJnzpwJjo8fP15eXp6UlEShUAYHB3E2HwU067Rp0xgMBkhpaGhobGx0c3Pbs2cPzuRKJJL+/v4PPvgAXXHkcDjPnj2THfyraBva29tlrQ4OYISw2mpwcNDc3BwrU1lZOWvWLHt7+5MnTyYkJJw4cUJXV7ejo2Pz5s0BAQHKXTYGBgZcLndKPq/R0NCA68woCIJwuVwDAwNsYmJiYkhISHp6+rVr19zc3IBmPHfu3KVLl3x8fHAPH8f06dO7urrGrNK42lcV+Hy+k5PTnTt3Jj+3MDEx6enpealiwIzO1tbWy8tLeU5jY+Nvvvnm7t27cXFx6PAEO1rp7u6OiYn56aefYBi+dOkSbpbEYDDu3bt3/Pjxtra2hIQE8PoWFBSsXLnS19d3165dIpHol19+8fHxyczMdHNzW7t2LZVK9fX1jYuLO3PmzOnTp0E5YBg5ycCH/Pz84uLiyZTwOiGTyaiKKS8vZ7FYDx48oFAobDZbUYcHzYpVQCtWrDh8+LBsfysqKrp16xaXy71z586LFy82btwIyQxCZW0Dikgk+umnn/T09DQ1NalUak1Nzb179x4/flxVVdXf3w9UP2p4xGIxhUKhUqkHDx5sbW3V0tKKiIjYunUrGO+w2Wyc9b53756Tk1NRUZG2tvbu3buBjQXuBulYHzyiUqkCgQBVMTgXkkgkwk3BIAiSNauQPEcM7leBQEClUrGJfX19tra2iYmJZDJ57969oMMPDQ2Njo4qrzMEQQsXLqyurgbHLBYrLCzM3t4+MjISJ6Z6+6pISUnJe++9J/cexwuFQqmqqnqpYuTO6OQCw3BjY6Oenp6xsTGqJqurq9G3/MCBA8uXLycQCBwO5/nz51gbKBAI4uLiLl++DEFQTU0NeH0RBPn4449v3rxpZmZGIpGysrJAupWVVUFBgYGBAWi5gYEBrFZms9k4o4EgCLq8pQgCgYB9+pGRkbLN9ofg7NmzLS0tYDqjBNCsnp6ea9asUS7p4ODw6NGjlpaWmJgYdE0E26xybQNKQkICmUz+4osvkpOTf/755++///758+etra1Hjx4FrYY1PKtWrQoMDAShWGDWsGHDBiWD87CwMCKReOrUKXNzc3TMUlRUpKuri4twS05ObmtrO3PmjNxy+Hw+duIDQZBQKBQKhbjEjIwM2T4m64gZk/j4eAiCWCyWm5sb+kgbGhqwHQcQHh7+4Ycf7tixQ245Dx48YLFYcn9SvX17e3vz8vJMTU2NjIysra1BfQQCQVpamo6OzqJFi6ytrW/evFlQUKCvr3/z5k10yBweHr5t2zZbW1u5xQoEgpycnKdPn4aGhsoVeKliZGd0SmhqaiKTydjHhA6JeTxeW1vb+fPnIXmOmFu3bqGePPT1JRKJtra2aHQfmu7g4JCeng6OJRLJgwcP9uzZA8oBIQ84Vf0/5YsxNTWVdZDJonqzEonEjo4OU1NTrA1Hm1WubcBmr6qqgiDIwMBgyZIl69atIxKJTU1NVlZWaGlyDY9YLH727Jm7uztu4ICLciASiWAQgR3dlJWVffjhh7h3QF9fH6f7sEWRSCR0QgG4du1aVVWVIpWERdYRI4tstSsrKwUCAeoS5vF4nZ2d27dvx2U0NjbGjcexRa1ZswaG4YULF8peUcX2BXGMsbGxTU1NO3bsyMjIMDMz6+7uPnTo0JEjRwgEwt69ey9evAhBUGdnJ+4e3dzclCjW2trawcFBJpOpSOC3FSW5ETFK6O/vx86WgSPGwcHhzp07LS0thoaG4P0DyiI/Px9dPHv06BHqyWtvb1+2bFlmZiYEQTwej8ViAWMC0rEyEATV1NQIhUJnZ+esrCyBQJCSkuLn54dzzkdERDDG4t3QLzg0NDTkRh6Nt1mZTKaxsTF6ivWvybUNWIKDg0dHR0+dOhUTEwOsH7YdgeEB7Ys1PHJXA0xNTevq6nDlg0EE2lc7OztZLJaHh0d1dfXt27dRMW9v77/85S/YjPn5+Xp6epMf+StxxEAQRCKR9PT08vPzcelgqIU6vNPS0jQ0NHx9fZOTk7ErygcOHMA5Gevq6rAmxMXFRdaiqNi+EokkODjYy8tLV1eXzWZPmzZtzpw5IDEkJMTCwuLx48dkMplEIq1du3Z4eNjPz8/Lyws0YnFx8YIFC5RE+vz5z3+eMWOGoutqampqIggSERGxZ88eqVQ6OjoaERGhyipjR0cHdj2ssrLS0NCwrKzMzs4OHYP19PS0tbXZ2dn19vaij8DGxgYclJaWstnsVatWoR+I09DQgGG4vb0dfa2xr3hOTo6VlVV9fb2JiUl2dra7u/ub+rKcoiGrXHp6el5dTVAsLS1lX25IQcSEEv773/8uWrQIPQX9v7Kyks/nK7INABqNVl9ff+vWrZSUlIGBAT6fj7Zdd3d3dXW1IsODaitsacbGxsPDw7i64fpqZmamrq6us7PzzZs3UU9EXl5eamoqLiOHw8GNuCeAQCBQ4oiBIAiGYTKZzOFwcOkNDQ0UCgUdapWUlJibm5NIpKamJrCuIhKJaDSabPMNDw9j1b1cVGzf27dvC4VCEDZVWlpqbm4OwzA2cenSpRcvXoRhuKSkZNq0aWZmZiAjnU4nkUhhYWHKy1dEXV2dra2tFpgPY38Yc72Kz+fjVhmcnZ2Li4tHRkbAO7Ru3bqkpKQ5c+bs3r27pqbm888/RyVdXFzu37+fkpLywQcfeHp65uTkgPEhmUzevn37lStXuru7UbPGZDI/++wzcLx9+/aff/75yZMnYIvDhQsXbG1tp+oT3MrXlfT19Z2dncHx5cuXUUOqCr29vS0tLa96exdw3WNTwNaVnp4eGIZ7e3sjIiKOHTum/HHxeLxnz55hhwDt7e2WlpbAQtjY2AwMDEAY20Cn01HJgoIC0I4wDC9ZsoRMJufn5wOdkpmZ6efnJxQKsYbniy++AMWyWKyNGzcymUw0gA2CIHd39/3790skEqxeaGxsnDNnDnoLVCo1Ly/v0qVLM2fOBF0iKyvLxsbm5MmTHh4e2NWQuro6e3v7iTxWCIIgKD4+fnBwsKenBzh0wShY7sO0t7fHDb4QBOnt7XV3d0dTbGxs/vOf/5w4ccLd3R3cHY1G++STTyIiIrBPXiKRdHZ2BgYGKqrVuNr3wYMHQK1AENTc3Lx69eqysjIOh4MmgivCMIwqoLKyMgcHB7FY3N7eDrxdcmP0dXV1lehusNCpBSnwn8tFJBIdOXLExcXFxMQEO7iFYRgbnvD111+jx7jeBcMwGkqDBk1CEBQaGmptbb1jxw4fHx802MnW1hZ1Ms2bNy8uLg4ca2lpFRcXh4WFVVdXT0lw0ZEjR3R0dDw8PIAnm8FgBAQEGBkZSSSS9PT00dFRoGKSkpL09fXnzJmjeslUKjUyMlJPT29ib/nQ0FBcXNyKFSuUu3WdnJx++eUXbIq1tTXOcoypjktLS3FzlsDAwOTkZCMjI0ixbQAcPXr0/v37qampfX19IGgdWJ2rV6+uWrUKhmESiSTX8AQFBdXX15PJZGw/tLOz09HRqaiowDoF9u3bZ2hoiJ46ODicOHGCzWajT0YqlQ4MDAiFQuydCgSCjo4OEAkxMUJCQmS7ltyHuWXLFn9/f2xQCZFI/P777x0dHbF3cffuXUNDQxBqJBQKjYyM6HS6np4etqiKigodHR0lsU7jat/Zs2f39fVBEMRkMvv7+0HTzJ49G+zkhCBIJBJlZGT4+Pi0tLQ4OzuDh+bg4LBhwwZvb+9vvvkGgqDz588PDg7iSkYXAWUB24kWL16M3wapnLy8PGdn5+jo6NTU1CncNCUUCr28vLq6uuh0+l//+lexWKxcnsvlAk1cUVEx+atzuVw/Pz/0NC4uzt7eXigUgtPy8vLw8HCpVMpkMtevXz9m3WTp6ury8PCQm1EoFMbGxsrNVVNTs3PnzvDwcBsbGxqNpvwSYrHYy8sL7DqbAEwmMzY2Ni4uLioqamIlTDmpqakBAQHjzRUQEIC7hXPnzoHmU0RfX199ff2466eA8PDwc+fOjSuLWCx2dHTMycnBJgYEBExhF+Pz+f7+/jdu3MjKyvL3909JSamsrBSLxSEhIRcuXLhx4waNRgO7LhMTE48cOZKamgpOmUymm5tbRUVFV1eXkvJpNJrsQy4tLQ0LC5NKpeNTMWKxOCMj45///Of4blEF6uvrU1JS0tPTVezDV69enapqJCcnYxt4y5YtW7ZsQU9pNNrZs2elUun+/fsVqYMx2bJlC51Ol03ncrnOzs5KMnK5XFVUjFQqPX78eHJy8sSq991333399dfbtm1T/ia9Zvz9/XNzc1WX5/P5Dg4OFRUV9+/fByk9PT2enp4T1rwTgM/ne3p6jmt/c2lpqb29PZfLra2tBSm5ubn+/v5TWzGwIRscYB8Ij8dDrSmagvZBBoMRFhZ24cIFJb3y3//+d0RExKZNm+h0OlYsMDAQjADGp2LeSa5fv44+ZaFQaG9vj1UltbW1tbW1wNRgB02//vprYWGhWCwWi8X19fXZ2dlKXuXY2Fi5NnkKVQyCIP7+/hPrTn19fTQaraamZgJ5Xx0IgkRGRjKZTBXl09LS3NzcuFwusP8IgkRFRamefapgMplRUVGqf89h165dUVFRubm5Dx8+BNkjIyMn+TmIKaSwsPDXX39VIsDn83n/D5pYVla2f/9+cKz+HyUIG3aFWxmFIAjMmTkcDjaClsViZWVlAa8Y8LOYm5tv2rQpJydHrveLQqGAbWmvDgKBEBQU9MMPP8TGxo4378yZM3Gba94GCARCdHR0e3u7ivIWFhYzZ86k0+kgPJ3D4QQHB6sSOjS1zJs3Lzg4mMPhvP/++6rIW1hYPH36dGRkBKyLDQ8PR0dHT/JzEFPImIsbsqtDIpHowoULSUlJ4FStYn4HbmUUBRdbkZaW5ujoWFRUdPfu3atXr1IoFB6P19/fz+fz0bUM7KaYZcuWnTx5ksfjTdWecrl8+umnHA7n/PnzISEhr+4qrxMCgaD6ivvSpUtBJB7Q8ir28FfBuPRaaGjo0NAQuuTyR/8TLolEEhMT891336GqR61ifgcuigFldHSUQCCgI5S5c+cuXrz41KlTq1evBkt6ra2turq62Ixbt27du3fvp59+CmFed/CVRlRGIpEMDw+Hh4ejKSYmJlFRUROuv6ur6zv5tQoVeZu/E6oE1Zd0335gGD506BC2I6hVzEtkQ9QV4e3tDYTBeh4EQUVFRTjddOXKFdk3XktLC7tTTigUNjc3Y1MUffVCdaYqVkiNmomBewPVKuYlso4YFH19/eHhYezcB8RAgymVRCIpLi7eunUriLxatGhRRkbGjBkz0GCq1tZWbW1tGIZhGMZuZOfxeDQabcyt7WrU/HFR/4/SSxQ5YiAIolKpL168wM5BsMOWmpoaHo+3efPme/fu6enpXb9+ffny5YmJiahwZ2engYHBlGyQV6Pmj4V6FPPbH0hBENTQ0ADDMDjGhWOTyWRTU9PS0lJ0y3xjY+OSJUvAsaGh4Z/+9Kfe3l49PT0zM7PBwcG0tDTs9Ke5uVnRXnjltRoaGoJhODs7u76+XkkkpRo1by0a0rG+6PO/gOyXrmU9cH/72984HA66T6Kurm7RokXYj4BwuVx0G66Hh0d8fLyZmRnwEHt4eBw4cED28908Hm/Tpk2KPtGKq5Xy/SBq1LydqEcxEKSaSz8sLMzX1xfdgYL7nC12fFFZWfnee+89fPgQhmEzM7P79+8bGBjI/XsAEomEXWCaQK3UqHnLUftiVEVXVzcoKAjrYVGEpqamnp7ekydPzMzMJBLJP/7xj+joaLmSMAyje7jVqHknUU+Uxkdpaam2traifyxCEQgEIAaMTqdbW1v/cf+iWI2aSaJWMeNGLBZjP24yhcJq1Lx7/B+YDzD/dztZGwAAAABJRU5ErkJggg==" alt="P_{fld\ dyn_{i}} = \frac{1}{T(n_{i})+1} \cdot \left(P_{fld\ stat}(n_{i})+T(n_{i}) \cdot P_{act_{i-1}}\right)" title="P_{fld\ dyn_{i}} = \frac{1}{T(n_{i})+1} \cdot \left(P_{fld\ stat}(n_{i})+T(n_{i}) \cdot P_{act_{i-1}}\right)" /></p> <p>with:</p> <ul> <li>n<sub>i</sub> … current engine speed</li> @@ -2951,10 +2953,10 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <li>P<sub>act i-1</sub> … Engine power in previous time step</li> </ul> <p>Vecto 3.x uses basically the same PT1 behavior to model transient torque build up. However, due to the dynamic time steps the formula is implemented as follows:</p> -<p><span class="math inline">\(P_{fld\ dyn_{i}} = P_{fld\ stat}(n_i) \cdot \left(1 - e^{-\frac{t_i^*}{\mathit{PT1}}}\right)\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="P_{fld\ dyn_{i}} = P_{fld\ stat}(n_i) \cdot \left(1 - e^{-\frac{t_i^*}{\mathit{PT1}}}\right)" title="P_{fld\ dyn_{i}} = P_{fld\ stat}(n_i) \cdot \left(1 - e^{-\frac{t_i^*}{\mathit{PT1}}}\right)" /></p> <p>where t* is computed from the dynamic full-load power in the previous simulation interval:</p> -<p><span class="math inline">\(t_i^* = t_{i-1}^* + dt\)</span></p> -<p><span class="math inline">\(t_{i-1}^* = \mathit{PT1} \cdot ln\left(\frac{1}{1 - \frac{P_{eng_{i - 1}}}{P_{fld\ stat}(n_i)}}\right)\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_i^* = t_{i-1}^* + dt" title="t_i^* = t_{i-1}^* + dt" /></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_{i-1}^* = \mathit{PT1} \cdot ln\left(\frac{1}{1 - \frac{P_{eng_{i - 1}}}{P_{fld\ stat}(n_i)}}\right)" title="t_{i-1}^* = \mathit{PT1} \cdot ln\left(\frac{1}{1 - \frac{P_{eng_{i - 1}}}{P_{fld\ stat}(n_i)}}\right)" /></p> </div> <div id="engine-whtc-correction" class="section level2"> <h2>Engine: WHTC Correction</h2> @@ -2964,7 +2966,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <p>Based on the target engine operation points of the particular engine in WHTC the fuel consumption is interpolated from the steady state fuel map (“backward calculationâ€) in each of the three parts of the WHTC separately. The measured specific fuel consumption per WHTC part in [g/kWh] is then divided by the interpolated specific fuel consumption to obtain the “WHTC correction factors†CF<sub>urb</sub> (Urban), CF<sub>rur</sub> (Rural), CF<sub>mot</sub> (Motorway). For the interpolation the same method as for interpolation in VECTO is applied (Delauney triangulation).</p> <p>All calculations regarding the brake specific fuel consumption from the interpolation as well as from the measurement and the three correction factors CF<sub>urb</sub>, CF<sub>rur</sub>, CF<sub>mot</sub> are fully implemented in the VECTO-Engine evaluation tool.</p> <p>The total correction factor CF<sub>total</sub> depends on the mission profile and is produced in VECTO by mission profile specific weighting factors listed in the table below.</p> -<p><span class="math inline">\(CF_{total} = CF_{urb} \cdot WF_{urb} + CF_{rur} \cdot WF_{rur} + CF_{mot} \cdot WF_{mot}\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="CF_{total} = CF_{urb} \cdot WF_{urb} + CF_{rur} \cdot WF_{rur} + CF_{mot} \cdot WF_{mot}" title="CF_{total} = CF_{urb} \cdot WF_{urb} + CF_{rur} \cdot WF_{rur} + CF_{mot} \cdot WF_{mot}" /></p> <p>with the correction factor CF<sub>urb</sub>, CF<sub>rur</sub>, CF<sub>mot</sub> coming from the <a href="#engine-file">Engine</a>, and weighting factors WF<sub>urb</sub>, WF<sub>rur</sub>, WF<sub>mot</sub> predefined in the declaration data:</p> <table> <thead> @@ -3026,18 +3028,18 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge </tr> </tbody> </table> -<p>In order to balance the trade-off between emissions and fuel consumption during cold and hot starting conditions an additional balancing factor <span class="math inline">\(CF_{C/H}\)</span> is determined from the overall specific fuel consumption over the cold start and hot start WHTC test. This value is part of the output from the engine component tool.</p> -<p>The WHTC-corrected fuel consumption is then calculated with: <span class="math inline">\(FC_{whtc} = FC \cdot CF_{total} \cdot CF_{C/H}\)</span></p> +<p>In order to balance the trade-off between emissions and fuel consumption during cold and hot starting conditions an additional balancing factor <img style="vertical-align:middle" src="data:image/png;base64,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" alt="CF_{C/H}" title="CF_{C/H}" /> is determined from the overall specific fuel consumption over the cold start and hot start WHTC test. This value is part of the output from the engine component tool.</p> +<p>The WHTC-corrected fuel consumption is then calculated with: <img style="vertical-align:middle" src="data:image/png;base64,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" alt="FC_{whtc} = FC \cdot CF_{total} \cdot CF_{C/H}" title="FC_{whtc} = FC \cdot CF_{total} \cdot CF_{C/H}" /></p> </div> <div class="engineering"> <p>In engineering mode a single correction is applied by Vecto. The fuel consumption interpolated from the FC map is multiplied by the engineering correction factor.</p> -<p><span class="math inline">\(FC_{whtc} = FC \cdot CF_{Engineering}\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="FC_{whtc} = FC \cdot CF_{Engineering}" title="FC_{whtc} = FC \cdot CF_{Engineering}" /></p> </div> </div> <div id="transmission-losses" class="section level2"> <h2>Transmission Losses</h2> <p>Every transmission component uses the following formula for calculating the torques at input and output side of the component:</p> -<p><span class="math inline">\(T_{output} = (T_{input} - T_{loss}) * r_{gear}\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="T_{output} = (T_{input} - T_{loss}) * r_{gear}" title="T_{output} = (T_{input} - T_{loss}) * r_{gear}" /></p> <p>with:</p> <ul> <li>T<sub>output</sub> … Output torque</li> @@ -3080,15 +3082,15 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge </div> <div id="power-shift-loss-computation" class="section level4"> <h4>Power-shift loss computation</h4> -<p>Model parameters: shift time (<span class="math inline">\(t_s\)</span>), inertia factor (<span class="math inline">\(f_I\)</span>)</p> +<p>Model parameters: shift time (<img style="vertical-align:middle" src="data:image/png;base64,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" alt="t_s" title="t_s" />), inertia factor (<img style="vertical-align:middle" src="data:image/png;base64,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" alt="f_I" title="f_I" />)</p> <div class="figure"> <img 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" alt="Engine speed, clutch speed during power-shift" /> <p class="caption">Engine speed, clutch speed during power-shift</p> </div> -<p><span class="math inline">\(T_{PS,loss} = |(T_{GBX,in} + T_{inertia}) * \Delta\omega_F| * t_s / dt\)</span></p> -<p><span class="math inline">\(T_{inertia} = f_I * I_{engine} * \Delta\omega_I / dt\)</span></p> -<p><span class="math inline">\(\Delta\omega_I = \omega_{engine,1} - \omega_{engine,2}\)</span></p> -<p><span class="math inline">\(\Delta\omega_F = (\omega_{engine,1} - \omega_{engine,1^*}) / 2\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="T_{PS,loss} = |(T_{GBX,in} + T_{inertia}) * \Delta\omega_F| * t_s / dt" title="T_{PS,loss} = |(T_{GBX,in} + T_{inertia}) * \Delta\omega_F| * t_s / dt" /></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="T_{inertia} = f_I * I_{engine} * \Delta\omega_I / dt" title="T_{inertia} = f_I * I_{engine} * \Delta\omega_I / dt" /></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\Delta\omega_I = \omega_{engine,1} - \omega_{engine,2}" title="\Delta\omega_I = \omega_{engine,1} - \omega_{engine,2}" /></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\Delta\omega_F = (\omega_{engine,1} - \omega_{engine,1^*}) / 2" title="\Delta\omega_F = (\omega_{engine,1} - \omega_{engine,1^*}) / 2" /></p> </div> </div> </div> @@ -3206,8 +3208,8 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <li><strong>Input Torque</strong> (T<sub>ref(ν)</sub>) is the input torque (over ν) for a specific reference engine speed (see below).</li> </ul> <p>The Input Torque at  reference engine speed is needed to calculate the actual engine torque using this formula:</p> -<p><span class="math inline">\(T_{in} = T_{ref}(v) \cdot ( \frac{n_{in}}{n_{ref}} )^{2}\)</span></p> -<p><span class="math inline">\(μ(ν) = \frac{T_{out}}{T_{in}}\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="T_{in} = T_{ref}(v) \cdot ( \frac{n_{in}}{n_{ref}} )^{2}" title="T_{in} = T_{ref}(v) \cdot ( \frac{n_{in}}{n_{ref}} )^{2}" /></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\mu(\nu) = \frac{T_{out}}{T_{in}}" title="\mu(\nu) = \frac{T_{out}}{T_{in}}" /></p> <p>with:</p> <ul> <li>T<sub>in</sub> = engine torque [Nm]</li> @@ -3220,8 +3222,8 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <div class="declaration"> <p>In declaration mode, the torque converter for drag points is automatically appended by VECTO. Input data with a speed ratio ≥ 1 are skipped.</p> <p>For Power Split transmissions, where the torque converter characteristics already contains the gearbox losses and transmission ratio, the generic drag points are adapted according to the following equations:</p> -<p><span class="math inline">\(ν_{PS} = ν / ratio_i\)</span></p> -<p><span class="math inline">\(μ_{PS} = μ \cdot ratio_i\)</span></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\nu_{PS} = \nu / ratio_i" title="\nu_{PS} = \nu / ratio_i" /></p> +<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\mu_{PS} = \mu \cdot ratio_i" title="\mu_{PS} = \mu \cdot ratio_i" /></p> </div> <div class="engineering"> <p>In engineering mode the drag points for the torque converter can be specified. If so, the input data has to cover at least the speed ratio up to 2.2.</p> @@ -5299,7 +5301,7 @@ CycleTime,UnknownCycleName,3600</code></pre> <h2>Modal Results (.vmod)</h2> <p>Modal results are only created if enabled in the <a href="#main-form">Options</a> tab. One file is created for each calculation and stored in the same directory as the .vecto file.</p> <p>In Vecto 3 the structure of the modal data output has been revised and re-structured. Basically for every powertrain component the .vmod file contains the power at the input shaft and the individual power losses for every component. For the engine the power, torque and engine speed at the output shaft is given along with the internal power and torque used for computing the fuel consumption. See <a href="#powertrain-and-components-structure">Powertrain and Components Structure</a> for schematics how the powertrain looks like and which positions in the powertrain the values represent.</p> -<p>Every line in the .vmod file represents the simulation interval from time - dt/2 to time + dt/2. All values represent the average power/torque/angular velocity during this simulation interval. If a certain power value can be described as function of the vehicle’s acceleration the average power is calculated by <span class="math inline">\(P_{avg} = \frac{1}{simulation interval} \int{P(t) dt}\)</span>. <strong>Note:</strong> Columns for the torque converter operating point represent the torque/angular speed at the end of the simulation interval!</p> +<p>Every line in the .vmod file represents the simulation interval from time - dt/2 to time + dt/2. All values represent the average power/torque/angular velocity during this simulation interval. If a certain power value can be described as function of the vehicle’s acceleration the average power is calculated by <img style="vertical-align:middle" src="data:image/png;base64,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" alt="P_{avg} = \frac{1}{simulation interval} \int{P(t) dt}" title="P_{avg} = \frac{1}{simulation interval} \int{P(t) dt}" />. <strong>Note:</strong> Columns for the torque converter operating point represent the torque/angular speed at the end of the simulation interval!</p> <p>The following table lists the columns in the .vmod file:</p> <p><strong><em>Quantities:</em></strong></p> <table style="width:94%;"> @@ -6220,7 +6222,7 @@ CycleTime,UnknownCycleName,3600</code></pre> </div> <div id="FOOTER"> <a target="mainframe" href="mailto:vecto@jrc.ec.europa.eu">Contact</a> -<span style="text-align:right; float:right">Print View: <a href="javascript:$('div').show().not('.vecto2').not('.vecto3').css({'padding-left':'0px'}).filter('#CONTENT,#TOC,#HEADER,#FOOTER,#MathJax_Message').hide();">All</a>, <a href="javascript:$('div').not('.vecto2').not('.vecto3').css({'padding-left':'0px'}).filter('#TOC,#HEADER,#FOOTER,#MathJax_Message').hide();$('#CONTENT').css({'display':'inline'});">Current</a> 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-document.getElementsByTagName("head")[0].appendChild(fileref) \ No newline at end of file diff --git a/Documentation/User Manual/includes/style.css b/Documentation/User Manual/includes/style.css index 5f2db1ecd9df0be7c38551cecb04f1752f120bba..0446214ffc5f566fb28d04b8bd232e139d264d77 100644 --- a/Documentation/User Manual/includes/style.css +++ b/Documentation/User Manual/includes/style.css @@ -4,6 +4,8 @@ body { font-family: Calibri, sans-serif; } +.section.level1 {padding-left:336px} + nav, #TOC { position: fixed; width: 21em; diff --git a/VECTO/GUI/GearboxForm.Designer.vb b/VECTO/GUI/GearboxForm.Designer.vb index c89fef41700568bacdd8c8c0bd8077b3dfeb9100..6f80f975570445064d248f5c1693c91365da8dae 100644 --- a/VECTO/GUI/GearboxForm.Designer.vb +++ b/VECTO/GUI/GearboxForm.Designer.vb @@ -100,6 +100,19 @@ Partial Class GearboxForm Me.OpenWithToolStripMenuItem = New System.Windows.Forms.ToolStripMenuItem() Me.ShowInFolderToolStripMenuItem = New System.Windows.Forms.ToolStripMenuItem() Me.gbTC = New System.Windows.Forms.GroupBox() + Me.pnTcEngineering = New System.Windows.Forms.Panel() + Me.Label26 = New System.Windows.Forms.Label() + Me.TBTCShiftPolygon = New System.Windows.Forms.TextBox() + Me.tbTCmaxSpeed = New System.Windows.Forms.TextBox() + Me.TbTCrefrpm = New System.Windows.Forms.TextBox() + Me.Label27 = New System.Windows.Forms.Label() + Me.Label14 = New System.Windows.Forms.Label() + Me.BtTCShiftFileBrowse = New System.Windows.Forms.Button() + Me.Label1 = New System.Windows.Forms.Label() + Me.TbTCinertia = New System.Windows.Forms.TextBox() + Me.Label15 = New System.Windows.Forms.Label() + Me.Label18 = New System.Windows.Forms.Label() + Me.LblTCShiftFile = New System.Windows.Forms.Label() Me.BtTCfileOpen = New System.Windows.Forms.Button() Me.TbTCfile = New System.Windows.Forms.TextBox() Me.BtTCfileBrowse = New System.Windows.Forms.Button() @@ -125,19 +138,6 @@ Partial Class GearboxForm Me.lblGbxInfo = New System.Windows.Forms.Label() Me.btnExportXML = New System.Windows.Forms.Button() Me.btnExportAxlGearXML = New System.Windows.Forms.Button() - Me.pnTcEngineering = New System.Windows.Forms.Panel() - Me.Label26 = New System.Windows.Forms.Label() - Me.TBTCShiftPolygon = New System.Windows.Forms.TextBox() - Me.tbTCmaxSpeed = New System.Windows.Forms.TextBox() - Me.TbTCrefrpm = New System.Windows.Forms.TextBox() - Me.Label27 = New System.Windows.Forms.Label() - Me.Label14 = New System.Windows.Forms.Label() - Me.BtTCShiftFileBrowse = New System.Windows.Forms.Button() - Me.Label1 = New System.Windows.Forms.Label() - Me.TbTCinertia = New System.Windows.Forms.TextBox() - Me.Label15 = New System.Windows.Forms.Label() - Me.Label18 = New System.Windows.Forms.Label() - Me.LblTCShiftFile = New System.Windows.Forms.Label() Me.ToolStrip1.SuspendLayout() Me.StatusStrip1.SuspendLayout() CType(Me.PictureBox1, System.ComponentModel.ISupportInitialize).BeginInit() @@ -147,12 +147,12 @@ Partial Class GearboxForm Me.GroupBox2.SuspendLayout() Me.CmOpenFile.SuspendLayout() Me.gbTC.SuspendLayout() + Me.pnTcEngineering.SuspendLayout() Me.GroupBox4.SuspendLayout() Me.PnInertiaTI.SuspendLayout() CType(Me.PicBox, System.ComponentModel.ISupportInitialize).BeginInit() Me.gbPowershiftLosses.SuspendLayout() Me.gbTCAccMin.SuspendLayout() - Me.pnTcEngineering.SuspendLayout() Me.SuspendLayout() ' 'ToolStrip1 @@ -711,6 +711,132 @@ Partial Class GearboxForm Me.gbTC.TabStop = False Me.gbTC.Text = "Torque Converter" ' + 'pnTcEngineering + ' + Me.pnTcEngineering.Controls.Add(Me.Label26) + Me.pnTcEngineering.Controls.Add(Me.TBTCShiftPolygon) + Me.pnTcEngineering.Controls.Add(Me.tbTCmaxSpeed) + Me.pnTcEngineering.Controls.Add(Me.TbTCrefrpm) + Me.pnTcEngineering.Controls.Add(Me.Label27) + Me.pnTcEngineering.Controls.Add(Me.Label14) + Me.pnTcEngineering.Controls.Add(Me.BtTCShiftFileBrowse) + Me.pnTcEngineering.Controls.Add(Me.Label1) + Me.pnTcEngineering.Controls.Add(Me.TbTCinertia) + Me.pnTcEngineering.Controls.Add(Me.Label15) + Me.pnTcEngineering.Controls.Add(Me.Label18) + Me.pnTcEngineering.Controls.Add(Me.LblTCShiftFile) + Me.pnTcEngineering.Location = New System.Drawing.Point(7, 63) + Me.pnTcEngineering.Name = "pnTcEngineering" + Me.pnTcEngineering.Size = New System.Drawing.Size(399, 93) + Me.pnTcEngineering.TabIndex = 3 + ' + 'Label26 + ' + Me.Label26.AutoSize = True + Me.Label26.Location = New System.Drawing.Point(1, 29) + Me.Label26.Name = "Label26" + Me.Label26.Size = New System.Drawing.Size(64, 13) + Me.Label26.TabIndex = 50 + Me.Label26.Text = "Max. Speed" + ' + 'TBTCShiftPolygon + ' + Me.TBTCShiftPolygon.Anchor = CType(((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Left) _ + Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) + Me.TBTCShiftPolygon.Location = New System.Drawing.Point(4, 70) + Me.TBTCShiftPolygon.Name = "TBTCShiftPolygon" + Me.TBTCShiftPolygon.Size = New System.Drawing.Size(349, 20) + Me.TBTCShiftPolygon.TabIndex = 49 + ' + 'tbTCmaxSpeed + ' + Me.tbTCmaxSpeed.Location = New System.Drawing.Point(75, 26) + Me.tbTCmaxSpeed.Name = "tbTCmaxSpeed" + Me.tbTCmaxSpeed.Size = New System.Drawing.Size(57, 20) + Me.tbTCmaxSpeed.TabIndex = 52 + ' + 'TbTCrefrpm + ' + Me.TbTCrefrpm.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) + Me.TbTCrefrpm.Location = New System.Drawing.Point(296, 0) + Me.TbTCrefrpm.Name = "TbTCrefrpm" + Me.TbTCrefrpm.Size = New System.Drawing.Size(57, 20) + Me.TbTCrefrpm.TabIndex = 46 + ' + 'Label27 + ' + Me.Label27.AutoSize = True + Me.Label27.Location = New System.Drawing.Point(138, 29) + Me.Label27.Name = "Label27" + Me.Label27.Size = New System.Drawing.Size(30, 13) + Me.Label27.TabIndex = 51 + Me.Label27.Text = "[rpm]" + ' + 'Label14 + ' + Me.Label14.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) + Me.Label14.AutoSize = True + Me.Label14.Location = New System.Drawing.Point(357, 3) + Me.Label14.Name = "Label14" + Me.Label14.Size = New System.Drawing.Size(40, 13) + Me.Label14.TabIndex = 41 + Me.Label14.Text = "[1/min]" + ' + 'BtTCShiftFileBrowse + ' + Me.BtTCShiftFileBrowse.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) + Me.BtTCShiftFileBrowse.Image = Global.TUGraz.VECTO.My.Resources.Resources.Open_icon + Me.BtTCShiftFileBrowse.Location = New System.Drawing.Point(354, 68) + Me.BtTCShiftFileBrowse.Name = "BtTCShiftFileBrowse" + Me.BtTCShiftFileBrowse.Size = New System.Drawing.Size(24, 24) + Me.BtTCShiftFileBrowse.TabIndex = 47 + Me.BtTCShiftFileBrowse.TabStop = False + Me.BtTCShiftFileBrowse.UseVisualStyleBackColor = True + ' + 'Label1 + ' + Me.Label1.AutoSize = True + Me.Label1.Location = New System.Drawing.Point(138, 3) + Me.Label1.Name = "Label1" + Me.Label1.Size = New System.Drawing.Size(36, 13) + Me.Label1.TabIndex = 43 + Me.Label1.Text = "[kgm²]" + ' + 'TbTCinertia + ' + Me.TbTCinertia.Location = New System.Drawing.Point(75, 0) + Me.TbTCinertia.Name = "TbTCinertia" + Me.TbTCinertia.Size = New System.Drawing.Size(57, 20) + Me.TbTCinertia.TabIndex = 45 + ' + 'Label15 + ' + Me.Label15.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) + Me.Label15.AutoSize = True + Me.Label15.Location = New System.Drawing.Point(213, 3) + Me.Label15.Name = "Label15" + Me.Label15.Size = New System.Drawing.Size(77, 13) + Me.Label15.TabIndex = 42 + Me.Label15.Text = "Reference rpm" + ' + 'Label18 + ' + Me.Label18.AutoSize = True + Me.Label18.Location = New System.Drawing.Point(1, 3) + Me.Label18.Name = "Label18" + Me.Label18.Size = New System.Drawing.Size(36, 13) + Me.Label18.TabIndex = 44 + Me.Label18.Text = "Inertia" + ' + 'LblTCShiftFile + ' + Me.LblTCShiftFile.AutoSize = True + Me.LblTCShiftFile.Location = New System.Drawing.Point(1, 55) + Me.LblTCShiftFile.Name = "LblTCShiftFile" + Me.LblTCShiftFile.Size = New System.Drawing.Size(207, 13) + Me.LblTCShiftFile.TabIndex = 48 + Me.LblTCShiftFile.Text = "Torque converter shift polygons file (.vgbs)" + ' 'BtTCfileOpen ' Me.BtTCfileOpen.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) @@ -951,132 +1077,6 @@ Partial Class GearboxForm Me.btnExportAxlGearXML.Text = "Exp. AxlGear as XML" Me.btnExportAxlGearXML.UseVisualStyleBackColor = True ' - 'pnTcEngineering - ' - Me.pnTcEngineering.Controls.Add(Me.Label26) - Me.pnTcEngineering.Controls.Add(Me.TBTCShiftPolygon) - Me.pnTcEngineering.Controls.Add(Me.tbTCmaxSpeed) - Me.pnTcEngineering.Controls.Add(Me.TbTCrefrpm) - Me.pnTcEngineering.Controls.Add(Me.Label27) - Me.pnTcEngineering.Controls.Add(Me.Label14) - Me.pnTcEngineering.Controls.Add(Me.BtTCShiftFileBrowse) - Me.pnTcEngineering.Controls.Add(Me.Label1) - Me.pnTcEngineering.Controls.Add(Me.TbTCinertia) - Me.pnTcEngineering.Controls.Add(Me.Label15) - Me.pnTcEngineering.Controls.Add(Me.Label18) - Me.pnTcEngineering.Controls.Add(Me.LblTCShiftFile) - Me.pnTcEngineering.Location = New System.Drawing.Point(7, 63) - Me.pnTcEngineering.Name = "pnTcEngineering" - Me.pnTcEngineering.Size = New System.Drawing.Size(399, 93) - Me.pnTcEngineering.TabIndex = 3 - ' - 'Label26 - ' - Me.Label26.AutoSize = True - Me.Label26.Location = New System.Drawing.Point(1, 29) - Me.Label26.Name = "Label26" - Me.Label26.Size = New System.Drawing.Size(64, 13) - Me.Label26.TabIndex = 50 - Me.Label26.Text = "Max. Speed" - ' - 'TBTCShiftPolygon - ' - Me.TBTCShiftPolygon.Anchor = CType(((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Left) _ - Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) - Me.TBTCShiftPolygon.Location = New System.Drawing.Point(4, 70) - Me.TBTCShiftPolygon.Name = "TBTCShiftPolygon" - Me.TBTCShiftPolygon.Size = New System.Drawing.Size(349, 20) - Me.TBTCShiftPolygon.TabIndex = 49 - ' - 'tbTCmaxSpeed - ' - Me.tbTCmaxSpeed.Location = New System.Drawing.Point(75, 26) - Me.tbTCmaxSpeed.Name = "tbTCmaxSpeed" - Me.tbTCmaxSpeed.Size = New System.Drawing.Size(57, 20) - Me.tbTCmaxSpeed.TabIndex = 52 - ' - 'TbTCrefrpm - ' - Me.TbTCrefrpm.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) - Me.TbTCrefrpm.Location = New System.Drawing.Point(296, 0) - Me.TbTCrefrpm.Name = "TbTCrefrpm" - Me.TbTCrefrpm.Size = New System.Drawing.Size(57, 20) - Me.TbTCrefrpm.TabIndex = 46 - ' - 'Label27 - ' - Me.Label27.AutoSize = True - Me.Label27.Location = New System.Drawing.Point(138, 29) - Me.Label27.Name = "Label27" - Me.Label27.Size = New System.Drawing.Size(30, 13) - Me.Label27.TabIndex = 51 - Me.Label27.Text = "[rpm]" - ' - 'Label14 - ' - Me.Label14.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) - Me.Label14.AutoSize = True - Me.Label14.Location = New System.Drawing.Point(357, 3) - Me.Label14.Name = "Label14" - Me.Label14.Size = New System.Drawing.Size(40, 13) - Me.Label14.TabIndex = 41 - Me.Label14.Text = "[1/min]" - ' - 'BtTCShiftFileBrowse - ' - Me.BtTCShiftFileBrowse.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) - Me.BtTCShiftFileBrowse.Image = Global.TUGraz.VECTO.My.Resources.Resources.Open_icon - Me.BtTCShiftFileBrowse.Location = New System.Drawing.Point(354, 68) - Me.BtTCShiftFileBrowse.Name = "BtTCShiftFileBrowse" - Me.BtTCShiftFileBrowse.Size = New System.Drawing.Size(24, 24) - Me.BtTCShiftFileBrowse.TabIndex = 47 - Me.BtTCShiftFileBrowse.TabStop = False - Me.BtTCShiftFileBrowse.UseVisualStyleBackColor = True - ' - 'Label1 - ' - Me.Label1.AutoSize = True - Me.Label1.Location = New System.Drawing.Point(138, 3) - Me.Label1.Name = "Label1" - Me.Label1.Size = New System.Drawing.Size(36, 13) - Me.Label1.TabIndex = 43 - Me.Label1.Text = "[kgm²]" - ' - 'TbTCinertia - ' - Me.TbTCinertia.Location = New System.Drawing.Point(75, 0) - Me.TbTCinertia.Name = "TbTCinertia" - Me.TbTCinertia.Size = New System.Drawing.Size(57, 20) - Me.TbTCinertia.TabIndex = 45 - ' - 'Label15 - ' - Me.Label15.Anchor = CType((System.Windows.Forms.AnchorStyles.Top Or System.Windows.Forms.AnchorStyles.Right), System.Windows.Forms.AnchorStyles) - Me.Label15.AutoSize = True - Me.Label15.Location = New System.Drawing.Point(213, 3) - Me.Label15.Name = "Label15" - Me.Label15.Size = New System.Drawing.Size(77, 13) - Me.Label15.TabIndex = 42 - Me.Label15.Text = "Reference rpm" - ' - 'Label18 - ' - Me.Label18.AutoSize = True - Me.Label18.Location = New System.Drawing.Point(1, 3) - Me.Label18.Name = "Label18" - Me.Label18.Size = New System.Drawing.Size(36, 13) - Me.Label18.TabIndex = 44 - Me.Label18.Text = "Inertia" - ' - 'LblTCShiftFile - ' - Me.LblTCShiftFile.AutoSize = True - Me.LblTCShiftFile.Location = New System.Drawing.Point(1, 55) - Me.LblTCShiftFile.Name = "LblTCShiftFile" - Me.LblTCShiftFile.Size = New System.Drawing.Size(207, 13) - Me.LblTCShiftFile.TabIndex = 48 - Me.LblTCShiftFile.Text = "Torque converter shift polygons file (.vgbs)" - ' 'GearboxForm ' Me.AcceptButton = Me.ButOK @@ -1125,6 +1125,8 @@ Partial Class GearboxForm Me.CmOpenFile.ResumeLayout(False) Me.gbTC.ResumeLayout(False) Me.gbTC.PerformLayout() + Me.pnTcEngineering.ResumeLayout(False) + Me.pnTcEngineering.PerformLayout() Me.GroupBox4.ResumeLayout(False) Me.GroupBox4.PerformLayout() Me.PnInertiaTI.ResumeLayout(False) @@ -1134,8 +1136,6 @@ Partial Class GearboxForm Me.gbPowershiftLosses.PerformLayout() Me.gbTCAccMin.ResumeLayout(False) Me.gbTCAccMin.PerformLayout() - Me.pnTcEngineering.ResumeLayout(False) - Me.pnTcEngineering.PerformLayout() Me.ResumeLayout(False) Me.PerformLayout() diff --git a/VECTO/GUI/GearboxForm.vb b/VECTO/GUI/GearboxForm.vb index 3e3e89ec900952ab14c86b4eec290ae6d0b47b01..ce627dd40915b78c8d2e58edd4715bf7225c11da 100644 --- a/VECTO/GUI/GearboxForm.vb +++ b/VECTO/GUI/GearboxForm.vb @@ -13,11 +13,8 @@ Imports System.Drawing.Imaging Imports System.Globalization Imports System.IO Imports System.Linq -Imports System.Text.RegularExpressions Imports System.Windows.Forms.DataVisualization.Charting Imports System.Xml.Linq -Imports Microsoft.WindowsAPICodePack.Dialogs -Imports TUGraz.IVT.VectoXML.Writer Imports TUGraz.VECTO.Input_Files Imports TUGraz.VectoCommon.InputData Imports TUGraz.VectoCommon.Models @@ -965,7 +962,7 @@ Public Class GearboxForm ' Fügen Sie Initialisierungen nach dem InitializeComponent()-Aufruf hinzu. End Sub - Private Sub BtTCShiftFileBrowse_Click(sender As Object, e As EventArgs) + Private Sub BtTCShiftFileBrowse_Click(sender As Object, e As EventArgs) Handles BtTCShiftFileBrowse.Click If TorqueConverterShiftPolygonFileBrowser.OpenDialog(FileRepl(TBTCShiftPolygon.Text, GetPath(_gbxFile))) Then TBTCShiftPolygon.Text = GetFilenameWithoutDirectory(TorqueConverterShiftPolygonFileBrowser.Files(0), GetPath(_gbxFile)) @@ -973,35 +970,35 @@ Public Class GearboxForm End Sub Private Sub btnExportXML_Click(sender As Object, e As EventArgs) Handles btnExportXML.Click - Dim dialog As CommonOpenFileDialog = New CommonOpenFileDialog() - dialog.IsFolderPicker = True - If (dialog.ShowDialog() = CommonFileDialogResult.Cancel) Then + If Not FolderFileBrowser.OpenDialog("") Then Exit Sub End If + Dim filePath As String = FolderFileBrowser.Files(0) + Dim data As Gearbox = FillGearboxData(_gbxFile) If (Cfg.DeclMode) Then Dim export As XDocument = New XMLDeclarationWriter(data.Manufacturer).GenerateVectoComponent(data, data) - export.Save(Path.Combine(dialog.FileName, data.ModelName + ".xml")) + export.Save(Path.Combine(filePath, data.ModelName + ".xml")) Else Dim export As XDocument = New XMLEngineeringWriter(_gbxFile, True, data.Manufacturer).GenerateVectoComponent(data, data) - export.Save(Path.Combine(dialog.FileName, data.ModelName + ".xml")) + export.Save(Path.Combine(filePath, data.ModelName + ".xml")) End If End Sub Private Sub btnExportAxlGearXML_Click(sender As Object, e As EventArgs) Handles btnExportAxlGearXML.Click - Dim dialog As CommonOpenFileDialog = New CommonOpenFileDialog() - dialog.IsFolderPicker = True - If (dialog.ShowDialog() = CommonFileDialogResult.Cancel) Then + If Not FolderFileBrowser.OpenDialog("") Then Exit Sub End If + Dim filePath As String = FolderFileBrowser.Files(0) + Dim data As Gearbox = FillGearboxData(_gbxFile) If (Cfg.DeclMode) Then Dim export As XDocument = New XMLDeclarationWriter(data.Manufacturer).GenerateVectoComponent(data) - export.Save(Path.Combine(dialog.FileName, data.ModelName + ".xml")) + export.Save(Path.Combine(filePath, data.ModelName + ".xml")) Else Dim export As XDocument = New XMLEngineeringWriter(_gbxFile, True, data.Manufacturer).GenerateVectoComponent(data) - export.Save(Path.Combine(dialog.FileName, data.ModelName + ".xml")) + export.Save(Path.Combine(filePath, data.ModelName + ".xml")) End If End Sub End Class diff --git a/VECTO/GUI/XMLExportJobDialog.Designer.vb b/VECTO/GUI/XMLExportJobDialog.Designer.vb index 723ab9d9a6b0168ab28dd64f77332c8c06a38240..49e75db030f68deb02b84cd10affaa91fcd84085 100644 --- a/VECTO/GUI/XMLExportJobDialog.Designer.vb +++ b/VECTO/GUI/XMLExportJobDialog.Designer.vb @@ -28,7 +28,6 @@ Partial Class XMLExportJobDialog Me.btnExport = New System.Windows.Forms.Button() Me.cbSingleFile = New System.Windows.Forms.CheckBox() Me.label1 = New System.Windows.Forms.Label() - Me.btnBrowseOutputDir = New System.Windows.Forms.Button() Me.tbJobfile = New System.Windows.Forms.TextBox() Me.tbMode = New System.Windows.Forms.TextBox() Me.lblJobfile = New System.Windows.Forms.Label() @@ -36,6 +35,7 @@ Partial Class XMLExportJobDialog Me.tbDestination = New System.Windows.Forms.TextBox() Me.lblMode = New System.Windows.Forms.Label() Me.btnCancel = New System.Windows.Forms.Button() + Me.BtTCfileBrowse = New System.Windows.Forms.Button() Me.SuspendLayout() ' 'lbVendor @@ -49,14 +49,14 @@ Partial Class XMLExportJobDialog ' 'tbVendor ' - Me.tbVendor.Location = New System.Drawing.Point(120, 94) + Me.tbVendor.Location = New System.Drawing.Point(131, 94) Me.tbVendor.Name = "tbVendor" Me.tbVendor.Size = New System.Drawing.Size(231, 20) Me.tbVendor.TabIndex = 24 ' 'btnExport ' - Me.btnExport.Location = New System.Drawing.Point(276, 150) + Me.btnExport.Location = New System.Drawing.Point(224, 150) Me.btnExport.Name = "btnExport" Me.btnExport.Size = New System.Drawing.Size(75, 23) Me.btnExport.TabIndex = 23 @@ -81,18 +81,9 @@ Partial Class XMLExportJobDialog Me.label1.TabIndex = 21 Me.label1.Text = "Output single XML File:" ' - 'btnBrowseOutputDir - ' - Me.btnBrowseOutputDir.Location = New System.Drawing.Point(357, 65) - Me.btnBrowseOutputDir.Name = "btnBrowseOutputDir" - Me.btnBrowseOutputDir.Size = New System.Drawing.Size(75, 23) - Me.btnBrowseOutputDir.TabIndex = 20 - Me.btnBrowseOutputDir.Text = "Browse" - Me.btnBrowseOutputDir.UseVisualStyleBackColor = True - ' 'tbJobfile ' - Me.tbJobfile.Location = New System.Drawing.Point(120, 20) + Me.tbJobfile.Location = New System.Drawing.Point(131, 20) Me.tbJobfile.Name = "tbJobfile" Me.tbJobfile.ReadOnly = True Me.tbJobfile.Size = New System.Drawing.Size(231, 20) @@ -100,7 +91,7 @@ Partial Class XMLExportJobDialog ' 'tbMode ' - Me.tbMode.Location = New System.Drawing.Point(120, 43) + Me.tbMode.Location = New System.Drawing.Point(131, 43) Me.tbMode.Name = "tbMode" Me.tbMode.ReadOnly = True Me.tbMode.Size = New System.Drawing.Size(231, 20) @@ -126,7 +117,7 @@ Partial Class XMLExportJobDialog ' 'tbDestination ' - Me.tbDestination.Location = New System.Drawing.Point(120, 68) + Me.tbDestination.Location = New System.Drawing.Point(131, 68) Me.tbDestination.Name = "tbDestination" Me.tbDestination.Size = New System.Drawing.Size(231, 20) Me.tbDestination.TabIndex = 15 @@ -142,24 +133,34 @@ Partial Class XMLExportJobDialog ' 'btnCancel ' - Me.btnCancel.Location = New System.Drawing.Point(357, 150) + Me.btnCancel.Location = New System.Drawing.Point(305, 150) Me.btnCancel.Name = "btnCancel" Me.btnCancel.Size = New System.Drawing.Size(75, 23) Me.btnCancel.TabIndex = 13 Me.btnCancel.Text = "Cancel" Me.btnCancel.UseVisualStyleBackColor = True ' + 'BtTCfileBrowse + ' + Me.BtTCfileBrowse.Image = Global.TUGraz.VECTO.My.Resources.Resources.Open_icon + Me.BtTCfileBrowse.Location = New System.Drawing.Point(362, 66) + Me.BtTCfileBrowse.Name = "BtTCfileBrowse" + Me.BtTCfileBrowse.Size = New System.Drawing.Size(24, 24) + Me.BtTCfileBrowse.TabIndex = 26 + Me.BtTCfileBrowse.TabStop = False + Me.BtTCfileBrowse.UseVisualStyleBackColor = True + ' 'XMLExportJobDialog ' Me.AutoScaleDimensions = New System.Drawing.SizeF(6.0!, 13.0!) Me.AutoScaleMode = System.Windows.Forms.AutoScaleMode.Font - Me.ClientSize = New System.Drawing.Size(449, 185) + Me.ClientSize = New System.Drawing.Size(392, 185) + Me.Controls.Add(Me.BtTCfileBrowse) Me.Controls.Add(Me.lbVendor) Me.Controls.Add(Me.tbVendor) Me.Controls.Add(Me.btnExport) Me.Controls.Add(Me.cbSingleFile) Me.Controls.Add(Me.label1) - Me.Controls.Add(Me.btnBrowseOutputDir) Me.Controls.Add(Me.tbJobfile) Me.Controls.Add(Me.tbMode) Me.Controls.Add(Me.lblJobfile) @@ -179,7 +180,6 @@ Partial Class XMLExportJobDialog Private WithEvents btnExport As System.Windows.Forms.Button Private WithEvents cbSingleFile As System.Windows.Forms.CheckBox Private WithEvents label1 As System.Windows.Forms.Label - Private WithEvents btnBrowseOutputDir As System.Windows.Forms.Button Private WithEvents tbJobfile As System.Windows.Forms.TextBox Private WithEvents tbMode As System.Windows.Forms.TextBox Private WithEvents lblJobfile As System.Windows.Forms.Label @@ -187,4 +187,5 @@ Partial Class XMLExportJobDialog Private WithEvents tbDestination As System.Windows.Forms.TextBox Private WithEvents lblMode As System.Windows.Forms.Label Private WithEvents btnCancel As System.Windows.Forms.Button + Friend WithEvents BtTCfileBrowse As System.Windows.Forms.Button End Class diff --git a/VECTO/GUI/XMLExportJobDialog.vb b/VECTO/GUI/XMLExportJobDialog.vb index c5fb05335d1465647490cc68618c0680687e0cd2..8072b66ce3046925fc75ba1dc90a15e5f7e49727 100644 --- a/VECTO/GUI/XMLExportJobDialog.vb +++ b/VECTO/GUI/XMLExportJobDialog.vb @@ -1,11 +1,8 @@ Imports System.IO Imports System.Xml.Linq -Imports Microsoft.WindowsAPICodePack.Dialogs -Imports TUGraz.IVT.VectoXML.Writer Imports TUGraz.VectoCommon.Exceptions Imports TUGraz.VectoCommon.InputData Imports TUGraz.VectoCommon.Models -Imports TUGraz.VectoCore.Models.Declaration Imports TUGraz.VectoCore.OutputData.XML Public Class XMLExportJobDialog @@ -37,12 +34,13 @@ Public Class XMLExportJobDialog cbSingleFile.Enabled = allowSingleFile End Sub - Private Sub btnBrowseOutputDir_Click(sender As Object, e As EventArgs) Handles btnBrowseOutputDir.Click - Dim dialog As CommonOpenFileDialog = New CommonOpenFileDialog() - dialog.IsFolderPicker = True - If (dialog.ShowDialog() = CommonFileDialogResult.Ok) Then - tbDestination.Text = Path.GetFullPath(dialog.FileName) + Private Sub btnBrowseOutputDir_Click(sender As Object, e As EventArgs) Handles BtTCfileBrowse.Click + If Not FolderFileBrowser.OpenDialog("") Then + Exit Sub End If + + Dim filePath As String = FolderFileBrowser.Files(0) + tbDestination.Text = Path.GetFullPath(filePath) End Sub Private Sub btnCancel_Click(sender As Object, e As EventArgs) Handles btnCancel.Click diff --git a/VECTO/GUI/XMLImportJobDialog.vb b/VECTO/GUI/XMLImportJobDialog.vb index 50c7dded4da162cf135f7d6d160f9278169b562d..d462a579bde57f6623279b9fab1c509caee61582 100644 --- a/VECTO/GUI/XMLImportJobDialog.vb +++ b/VECTO/GUI/XMLImportJobDialog.vb @@ -1,5 +1,4 @@ Imports System.IO -Imports Microsoft.WindowsAPICodePack.Dialogs Public Class XMLImportJobDialog Private Sub btnBrowseJob_Click(sender As Object, e As EventArgs) Handles btnBrowseJob.Click @@ -10,11 +9,12 @@ Public Class XMLImportJobDialog End Sub Private Sub btnBrowseOutput_Click(sender As Object, e As EventArgs) Handles btnBrowseOutput.Click - Dim dialog As CommonOpenFileDialog = New CommonOpenFileDialog() - dialog.IsFolderPicker = True - If (dialog.ShowDialog() = CommonFileDialogResult.Ok) Then - tbDestination.Text = Path.GetFullPath(dialog.FileName) + If Not FolderFileBrowser.OpenDialog("") Then + Exit Sub End If + + Dim filePath As String = FolderFileBrowser.Files(0) + tbDestination.Text = Path.GetFullPath(filePath) End Sub Private Sub btnClose_Click(sender As Object, e As EventArgs) Handles btnClose.Click diff --git a/VECTO/VECTO.vbproj b/VECTO/VECTO.vbproj index 45117444d503eaa2e50ec337195b3d77a0a2dab7..3f965fcd2db740151a699b4e80e0e52dc769bfad 100644 --- a/VECTO/VECTO.vbproj +++ b/VECTO/VECTO.vbproj @@ -132,14 +132,6 @@ </PropertyGroup> <ItemGroup> <Reference Include="Microsoft.Build.Framework" /> - <Reference Include="Microsoft.WindowsAPICodePack, Version=1.1.0.0, Culture=neutral, PublicKeyToken=31bf3856ad364e35, processorArchitecture=MSIL"> - <SpecificVersion>False</SpecificVersion> - <HintPath>..\packages\Microsoft.WindowsAPICodePack.Core.1.1.0\lib\Microsoft.WindowsAPICodePack.dll</HintPath> - </Reference> - <Reference Include="Microsoft.WindowsAPICodePack.Shell, Version=1.1.0.0, Culture=neutral, PublicKeyToken=31bf3856ad364e35, processorArchitecture=MSIL"> - <SpecificVersion>False</SpecificVersion> - <HintPath>..\packages\Microsoft.WindowsAPICodePack.Shell.1.1.0\lib\Microsoft.WindowsAPICodePack.Shell.dll</HintPath> - </Reference> <Reference Include="Newtonsoft.Json, Version=4.5.0.0, Culture=neutral, PublicKeyToken=30ad4fe6b2a6aeed, processorArchitecture=MSIL"> <SpecificVersion>False</SpecificVersion> <HintPath>..\packages\Newtonsoft.Json.8.0.3\lib\net45\Newtonsoft.Json.dll</HintPath> diff --git a/VECTO/packages.config b/VECTO/packages.config index 47375c31f95c9d83c04f58d7834b9488b6bb45b7..2f28545ebadb0a1ddd6f4d99a5a49309b01e8daf 100644 --- a/VECTO/packages.config +++ b/VECTO/packages.config @@ -1,7 +1,5 @@ -<?xml version="1.0" encoding="utf-8"?> -<packages> - <package id="Microsoft.WindowsAPICodePack.Core" version="1.1.0" targetFramework="net45" /> - <package id="Microsoft.WindowsAPICodePack.Shell" version="1.1.0" targetFramework="net45" /> - <package id="Newtonsoft.Json" version="8.0.3" targetFramework="net45" /> - <package id="NLog" version="4.2.3" targetFramework="net45" /> +<?xml version="1.0" encoding="utf-8"?> +<packages> + <package id="Newtonsoft.Json" version="8.0.3" targetFramework="net45" /> + <package id="NLog" version="4.2.3" targetFramework="net45" /> </packages> \ No newline at end of file diff --git a/packages/repositories.config b/packages/repositories.config index 96750bd818fd83effc632b7bb600d511c3f3c3a6..4602b99be1aafb216e83dfc07a5271d8caf8017c 100644 --- a/packages/repositories.config +++ b/packages/repositories.config @@ -1,8 +1,5 @@ <?xml version="1.0" encoding="utf-8"?> <repositories> - <repository path="..\..\VECTO_API\Excel2XML\packages.config" /> - <repository path="..\..\VECTO_API\VectoDB\packages.config" /> - <repository path="..\..\VECTO-Bugreports\BugReportTests\packages.config" /> <repository path="..\VECTO\packages.config" /> <repository path="..\VECTOAux\VectoAuxiliaries\packages.config" /> <repository path="..\VECTOAux\VectoAuxiliariesTests\packages.config" />