forceupdate = truefalse

True means update an existing component without querying. False means query if the update replaces an existing component. The default is false.

nosource = truefalse

True means uses the empty string for the source. This prevents opening the source worksheet when double-clicking on an instance of the created component. This overrides the source option (it is different from assigning the empty string to the source option). The default is false.

source = string

String corresponding to the name of an attachment to the current msim file, typically the source file used to create the component.  If provided, double-clicking on an instance of the created component opens a worksheet that describes where the source file is attached. The default is an empty string.  Using the default embeds a copy of the current worksheet into the generated component such that double-clicking on it opens that copy of the worksheet.

savemodelica = truefalse

True means save the literal modelica code with the component (as the user wrote it); as a result, a subsequent opening of the component in the GUI will display the modelica code in the Modelica Code editor. The default is false.

warning_only = truefalse

True means issue a warning rather than raise an error if there is an error while attaching model. The default is false.

SetComponent attaches a model to the linked MapleSim model. The model appears in the Components palette under the Definitions tab.

The model parameter is either a string consisting of Modelica source code or a DynamicSystems[System] object.

$\mathrm{orig}≔\mathrm{cat}\left(\mathrm{kernelopts}\left('\mathrm{toolboxdir}'=\mathrm{MapleSim}\right)\,''/data/examples/RLCcircuit.msim''\right)$

$\mathrm{msim}≔\mathrm{FileTools}:-\mathrm{TemporaryFile}\left(''RLCcircuit''\,''.msim''\right)\:$

$\mathrm{FileTools}:-\mathrm{Copy}\left(\mathrm{orig}\,\mathrm{msim}\right)\:$

$A≔\mathrm{MapleSim}:-\mathrm{LinkModel}\left('\mathrm{filename}'=\mathrm{msim}\right)\:$

$A:-\mathrm{ListAttachments}\left(\right)$

$\mathrm{eqs}≔\left\{v\left(t\right)=\mathrm{V1}{i\left(t\right)}^k\,v\left(t\right)=\mathrm{vp}\left(t\right)-\mathrm{vn}\left(t\right)\right\}$

$\mathrm{eqs}≔\left\{v\left(t\right)=\mathrm{V1}{i\left(t\right)}^k\,v\left(t\right)=\mathrm{vp}\left(t\right)-\mathrm{vn}\left(t\right)\right\}$

$\mathrm{with}\left(\mathrm{MapleSim}:-\mathrm{Tools}\right)\:$

$\mathrm{mo}≔\mathrm{MapleToModelica}\left(\mathrm{eqs}\,\mathrm{comment}=''Nonlinear\; resistor,\; v\; =\; R1*i^k''\,\mathrm{class\_name}=''nonlinear\_resistor''\,\mathrm{import}=''Modelica.Units.SI.*''\,\mathrm{parameters}=\left[\mathrm{V1}::\mathrm{Voltage}=1\&c''voltage\; at\; one\; ampere''\,k::\mathrm{real}=2\&c''current\; exponent''\right]\,\mathrm{connections}=\left[''p''::\mathrm{electrical}=\left[\mathrm{vp}\left(t\right)\,i\left(t\right)\right]\,''n''::\mathrm{electrical}=\left[\mathrm{vn}\left(t\right)\,-i\left(t\right)\right]\right]\,\mathrm{unfilled\_pins}=\left\{''n''\right\}\,\mathrm{display}\right)\:$

model nonlinear_resistor "Nonlinear resistor, v = R1*i^k"
    import Modelica.Units.SI.*;

    extends Maplesoft.Icons.CustomComponent;

    Modelica.Electrical.Analog.Interfaces.PositivePin p annotation (Placement(transformation(
        extent = {
            {-110, -10},
            {-90, 10}},
        rotation = 0)));
    Modelica.Electrical.Analog.Interfaces.NegativePin n annotation (Placement(transformation(
        extent = {
            {90, -10},
            {110, 10}},
        rotation = 0)));
    parameter Modelica.Units.SI.Voltage V1 = 1 "voltage at one ampere";
    parameter Real k = 2 "current exponent";
    Modelica.Units.SI.Current i;
    Modelica.Units.SI.ElectricPotential vn;
    Modelica.Units.SI.ElectricPotential vp;
    Real v;
equation
    v = V1 * i ^ k;
    v = vp - vn;
    n.i = -i;
    n.v = vn;
    p.i = i;
    p.v = vp;
end nonlinear_resistor;

$A:-\mathrm{SetComponent}\left(\mathrm{mo}\right)$

$\mathrm{sys}≔\mathrm{DynamicSystems}:-\mathrm{DiffEquation}\left(\frac{k}{s+\mathrm{\omega }}\,\mathrm{parameters}=\left[k=1\,\mathrm{\omega }=1\right]\right)\:$

$\mathrm{sys}:-\mathrm{systemname}≔''filter''\:$

$A:-\mathrm{SetComponent}\left(\mathrm{sys}\right)\:$