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resolves bug with erroneously duplicated block
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Modelica/Electrical/Machines.mo

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@@ -17202,86 +17202,6 @@ the result is the angle with respect to one pole pair and can be directly used f
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</html>"));
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end SinCosEvaluation;
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17205-
block SinCosEvaluation "Evaluation of the signals of a sin-cos-resolver"
17206-
extends Modelica.Blocks.Icons.Block;
17207-
Blocks.Interfaces.RealInput u[4] "Signal from sin-cos-resolver"
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annotation (Placement(transformation(extent={{-140,20},{-100,-20}})));
17209-
Blocks.Math.Feedback feedbackCos
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annotation (Placement(transformation(extent={{-70,30},{-50,50}})));
17211-
Blocks.Math.Feedback feedbackSin
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annotation (Placement(transformation(extent={{-70,-30},{-50,-50}})));
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SpacePhasors.Blocks.Rotator rotator
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annotation (Placement(transformation(extent={{-20,-10},{0,10}})));
17215-
Blocks.Continuous.Integrator integrator(final k=1e6)
17216-
annotation (Placement(transformation(extent={{10,-10},{30,10}})));
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Blocks.Continuous.Der der1
17218-
annotation (Placement(transformation(extent={{60,-70},{80,-50}})));
17219-
Blocks.Interfaces.RealOutput phi(unit="rad") "Angle"
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annotation (Placement(transformation(extent={{100,-10},{120,10}})));
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Blocks.Interfaces.RealOutput w(unit="rad/s") "Angular velocity"
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annotation (Placement(transformation(extent={{100,-70},{120,-50}})));
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equation
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connect(u[1], feedbackCos.u1) annotation (Line(points={{-120,15},{-80,15},
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{-80,40},{-68,40}}, color={0,0,127}));
17226-
connect(u[2], feedbackCos.u2)
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annotation (Line(points={{-120,5},{-60,5},{-60,32}}, color={0,0,127}));
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connect(u[3], feedbackSin.u1) annotation (Line(points={{-120,-5},{-80,-5},
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{-80,-40},{-68,-40}}, color={0,0,127}));
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connect(u[4], feedbackSin.u2) annotation (Line(points={{-120,-15},{-60,
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-15},{-60,-32}}, color={0,0,127}));
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connect(feedbackCos.y, rotator.u[1]) annotation (Line(points={{-51,40},{
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-40,40},{-40,0},{-22,0}}, color={0,0,127}));
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connect(feedbackSin.y, rotator.u[2]) annotation (Line(points={{-51,-40},{
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-40,-40},{-40,0},{-22,0}}, color={0,0,127}));
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connect(rotator.y[2], integrator.u)
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annotation (Line(points={{1,0},{8,0}}, color={0,0,127}));
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connect(integrator.y, rotator.angle) annotation (Line(points={{31,0},{40,
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0},{40,-20},{-10,-20},{-10,-12}}, color={0,0,127}));
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connect(integrator.y, der1.u) annotation (Line(points={{31,0},{40,0},{40,
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-60},{58,-60}}, color={0,0,127}));
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connect(integrator.y, phi)
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annotation (Line(points={{31,0},{110,0}}, color={0,0,127}));
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connect(der1.y, w)
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annotation (Line(points={{81,-60},{110,-60}}, color={0,0,127}));
17246-
annotation (Icon(graphics={
17247-
Line(points={{-80,80},{-76.2,79.8},{-70.6,76.6},{-64.9,69.7},{-59.3,
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59.4},{-52.9,44.1},{-44.83,21.2},{-27.9,-30.8},{-20.7,-50.2},{-14.3,
17249-
-64.2},{-8.7,-73.1},{-3,-78.4},{2.6,-80},{8.2,-77.6},{13.9,-71.5},
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{19.5,-61.9},{25.9,-47.2},{34,-24.8},{42,0}}, smooth=Smooth.Bezier),
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Line(points={{-80,0},{-68.7,34.2},{-61.5,53.1},{-55.1,66.4},{-49.4,
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74.6},{-43.8,79.1},{-38.2,79.8},{-32.6,76.6},{-26.9,69.7},{-21.3,
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59.4},{-14.9,44.1},{-6.83,21.2},{10.1,-30.8},{17.3,-50.2},{23.7,
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-64.2},{29.3,-73.1},{35,-78.4},{40.6,-80},{46.2,-77.6},{51.9,-71.5},
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{57.5,-61.9},{63.9,-47.2},{72,-24.8},{80,0}}, smooth = Smooth.Bezier)}),
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Documentation(info="<html>
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<p>
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The <a href=\"modelica://Modelica.Electrical.Machines.Sensors.SinCosResolver\">sin-cos-resolver</a> provides four tracks:
17259-
</p>
17260-
<ul>
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<li>cosine</li>
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<li>minus sine<li>
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<li>sine</li>
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<li>minus cosine<li>
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</ul>
17266-
<p>
17267-
All four tracks have the same amplitude and the same offset &gt; amplitude. Offset is used to detect loss of a track.
17268-
To remove offset, (minus sine) is subtracted from (sine) and (minus cosine) from (cosine),
17269-
resulting in a cosine and a sine signal with doubled amplitude but without offset.
17270-
</p>
17271-
<p>
17272-
Interpreting cosine and sine as real and imaginary part of a phasor, one could calculate the angle of the phasor (i.e., transform rectangular coordinates to polar coordinates).
17273-
This is not very robust if the signals are superimposed with some noise.
17274-
Therefore the phasor is rotated by an angle that is obtained by a controller. The controller aims at imaginary part equal to zero.
17275-
The resulting angle is continuous, i.e. differentiating the angle results in 2*&pi;*frequency.
17276-
If desired, the angle can be wrapped to the interval ]-&pi;, +&pi;].
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</p>
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<p>
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If the <a href=\"modelica://Modelica.Electrical.Machines.Sensors.SinCosResolver\">sin-cos-resolver</a> provides one period of the tracks during a rotation of 2&pi;/p,
17280-
the result is the angle with respect to one pole pair and can be directly used for field oriented control.
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</p>
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</html>"));
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end SinCosEvaluation;
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model SwitchYD "Y-D-switch"
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parameter Integer m=3 "Number of phases";
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Modelica.Electrical.Polyphase.Interfaces.PositivePlug plugSupply(final m=

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