Modify html code and delete Icon package #1575

IBPSA/Electrical/BaseClasses/PV/BaseClasses/package.order

@@ -4,5 +4,4 @@ PartialPVOptical
 PartialPVThermal
 PartialPVThermalEmp
 lambertWSimple
-Icons
 PVOptical

IBPSA/Electrical/BaseClasses/PV/PVThermalEmpMountContactToGround.mo

@@ -16,9 +16,6 @@ Model for determining the cell temperature of a PV module mounted on
 an open rack under operating conditions and under consideration of
 the wind velocity.
 </p>
-<p>
-<br/>
-</p>
 <h4>References</h4>
 <p>
 <q>Solar engineering of thermal processes.</q> by Duffie, John A. ;

IBPSA/Electrical/BaseClasses/PV/PVThermalEmpMountOpenRack.mo

@@ -20,9 +20,6 @@ equation
   an open rack under operating conditions and under consideration of
   the wind velocity.
 </p>
-<p>
-  <br/>
-</p>
 <h4>References</h4>
 <p>
   <q>Solar engineering of thermal processes.</q> by Duffie, John A. ;

IBPSA/Electrical/BaseClasses/PV/PartialPVSystem.mo

@@ -1,6 +1,5 @@
 within IBPSA.Electrical.BaseClasses.PV;
 partial model PartialPVSystem "Base PV model with internal or external MPP tracking"
-  extends IBPSA.Electrical.BaseClasses.PV.BaseClasses.Icons.partialPVIcon;
 
   replaceable package PhaseSystem =
       IBPSA.Electrical.PhaseSystems.PartialPhaseSystem constrainedby
@@ -163,5 +162,58 @@ First implementation.
 </ul>
 </html>"),
     Diagram(coordinateSystem(extent={{-100,-120},{100,120}})),
-    Icon(coordinateSystem(extent={{-100,-120},{100,120}})));
+    Icon(coordinateSystem(extent={{-100,-120},{100,120}}), graphics={
+    Rectangle(extent={{-100,100},{100,-100}},
+                                         lineColor={215,215,215},fillColor={215,215,215},
+            fillPattern =                                                                              FillPattern.Solid),
+    Rectangle(extent={{-62,30},{-34,2}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                     FillPattern.Solid),
+    Rectangle(extent={{-30,30},{-2,2}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                    FillPattern.Solid),
+    Rectangle(extent={{2,30},{30,2}}, lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                   FillPattern.Solid),
+    Rectangle(extent={{-62,-2},{-34,-30}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                       FillPattern.Solid),
+    Rectangle(extent={{-30,-2},{-2,-30}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{2,-2},{30,-30}}, lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                     FillPattern.Solid),
+    Rectangle(extent={{-62,-34},{-34,-62}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                        FillPattern.Solid),
+    Rectangle(extent={{-30,62},{-2,34}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                     FillPattern.Solid),
+    Rectangle(extent={{2,62},{30,34}}, lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                    FillPattern.Solid),
+    Rectangle(extent={{-62,62},{-34,34}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{-30,-34},{-2,-62}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                       FillPattern.Solid),
+    Rectangle(extent={{2,-34},{30,-62}}, lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{-94,62},{-66,34}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{-94,30},{-66,2}}, lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{-94,-2},{-66,-30}},
+                                         lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{-94,-34},{-66,-62}},
+                                         lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{34,62},{62,34}},  lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{34,30},{62,2}},   lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{34,-2},{62,-30}}, lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{34,-34},{62,-62}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{66,-34},{94,-62}},lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{66,-2},{94,-30}}, lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{66,30},{94,2}},   lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid),
+    Rectangle(extent={{66,62},{94,34}},  lineColor={0,0,255},fillColor={0,0,255},
+            fillPattern =                                                                      FillPattern.Solid)}));
 end PartialPVSystem;

IBPSA/Electrical/DC/Sources/PVSingleDiode.mo

@@ -1,4 +1,4 @@
-within IBPSA.Electrical.DC.Sources;
+within IBPSA.Electrical.DC.Sources;
 model PVSingleDiode
   "Photovoltaic module model based on single diode approach"
 
@@ -59,26 +59,23 @@ equation
         coordinateSystem(preserveAspectRatio=false)),
                 Documentation(info="<html>
 <p>This is a photovoltaic generator model based on a single diode approach with replaceable thermal models accounting for different mountings.<br/>
-The solar cell is approximated as a simplified diode circuit following the scheme illustrated in the following:<br/></p>
+The solar cell is approximated as a simplified diode circuit following the scheme illustrated in the following:</p>
 <p align=\"center\"><img src=\"modelica://IBPSA/Resources/Images/Electrical/DC/Sources/single_diode_scheme.png\" alt='Single Diode Scheme'> </p>
-<p>In the figure, <i>I</i><sub>ph</sub> denotes the photocurrent and <i>I</i><sub>d</sub> is the dark current.<br/>
-<i>I</i><sub>d</sub> is opposed to <i>I</i><sub>ph</sub><br/>
-<i>I</i><sub>d</sub> derives from the Shockley equation </p>
+<p>In the figure, <i>I</i><sub>ph</sub> denotes the photocurrent and <i>I</i><sub>d</sub> is the dark current.</p>
+<p><i>I</i><sub>d</sub> is opposed to <i>I</i><sub>ph</sub></p>
+<p><i>I</i><sub>d</sub> derives from the Shockley equation </p>
 <p align=\"center\" style=\"font-style:italic;\">
 <i>I</i><sub>d</sub> =
 I<sub>s</sub>(e<sup>((U+IR<sub>s</sub>) &frasl; a)</sup>-1)</p>
-<p> that bases on the saturation current <i>I</i><sub>s</sub>.<br/>
-The Shockley equation uses the modified ideality factor </p>
+<p>that bases on the saturation current <i>I</i><sub>s</sub>.</p>
+<p>The Shockley equation uses the modified ideality factor </p>
 <p align=\"center\" style=\"font-style:italic;\">a =(N<sub>s</sub> n<sub>I</sub> k T<sub>cell</sub> &frasl; q).</p>
-<p>The modified ideality factor <i>a</i> results from<br/>
-the number of serial cells <i>N</i><sub>s</sub>,<br/>
-the ideality factor <i>n</i><sub>I</sub>,<br/>
-the Boltzman constant k,<br/>
-the elementary charge q,
-<br/>and the cell temperature <i>T</i><sub>cell</sub>.
-<i>R</i><sub>s</sub> is the serial resistance that results in a voltage loss.<br/>
-The parallel resistance <i>R</i><sub>sh</sub> accounts for the leakage currents along the cell's side<br/>
-and <i>I</i><sub>sh</sub> is the resulting leakage current.<br/>
+<p>The modified ideality factor <i>a</i> results from the number of serial cells <i>N</i><sub>s</sub>,
+the ideality factor <i>n</i><sub>I</sub>, the Boltzman constant k,
+the elementary charge q,and the cell temperature <i>T</i><sub>cell</sub>.
+<i>R</i><sub>s</sub> is the serial resistance that results in a voltage loss.</p>
+<p>The parallel resistance <i>R</i><sub>sh</sub> accounts for the leakage currents along the cell's side
+and <i>I</i><sub>sh</sub> is the resulting leakage current.
 The result is the I-V-curve</p>
 <p align=\"center\" style=\"font-style:italic;\">
 <i>I</i> =