From da8db5e4571b217a17b8fd9568bd501d57d10dd6 Mon Sep 17 00:00:00 2001 From: christiankral Date: Sat, 18 May 2013 19:53:28 +0000 Subject: [PATCH] Updated HTML documentation, see #1107 git-svn-id: https://svn.modelica.org/projects/Modelica/trunk@6393 7ce873d0-865f-4ce7-a662-4bb36ea78beb --- Modelica/Magnetic/FundamentalWave.mo | 78 +++++++++++++++------------- 1 file changed, 41 insertions(+), 37 deletions(-) diff --git a/Modelica/Magnetic/FundamentalWave.mo b/Modelica/Magnetic/FundamentalWave.mo index ea17ff8e3c..ef80590e62 100644 --- a/Modelica/Magnetic/FundamentalWave.mo +++ b/Modelica/Magnetic/FundamentalWave.mo @@ -107,7 +107,8 @@ The term fundamental wave refers to spatial waves of the electro magnetic class MultiPhase "Multi phase windings" extends Modelica.Icons.Information; annotation (Documentation(info=" -

Symmetrical three phase system

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Symmetrical three phase system

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Symmetrical three phases systems of currents (or voltages) consists of three sinusoidal sine waves with with an angular displacement of @@ -139,26 +140,27 @@ So there is is a strong coherence between angular displacement in the time and spatial domain which also applies to multi phase systems.

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-Fig. 1: Symmetrical (a) three phase and (b) five phase current system -

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Fig. 2: Symmetrical (a) three phase and (b) five phase winding -

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Fig. 1: Symmetrical (a) three phase and (b) five phase current system
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Fig. 2: Symmetrical (a) three phase and (b) five phase winding
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Symmetrical multi phase system

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Symmetrical multi phase system

In symmetrical multi phase systems odd and even phase numbers have to be distinguished. @@ -197,25 +199,28 @@ The displacement between the two symmetrical systems is A function for calculating the symmetricOrientation is available.

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Fig. 3: Symmetrical (a) six and (b) ten phase current system

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Fig. 3: Symmetrical (a) six and (b) ten phase current system
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Fig. 4: Symmetrical (a) six and (b) ten phase winding -

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Fig. 4: Symmetrical (a) six and (b) ten phase winding
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Note

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Note

In a fully symmetrical machine, the orientation of the winding axes and the symmetrical currents (or voltages) @@ -828,8 +833,7 @@ The magnetic potential difference of the connector therefore also refers to an e annotation (experiment(StopTime=40, Interval=0.01), Documentation(info="

In this example the eddy current losses are implemented in two different ways. Compare the loss dissipation powerb_e.power and powerb_m.power of the two models indicated by power meters.

-"), - Diagram(coordinateSystem(preserveAspectRatio=false, extent={{-100, +"),Diagram(coordinateSystem(preserveAspectRatio=false, extent={{-100, -100},{100,100}}), graphics)); end EddyCurrentLosses;