This package contains functions that are used to define parameterized surfaces for use with the Surface model.
Extends from Modelica.Icons.FunctionsPackage (Icon for packages containing functions).
| Name | Description |
|---|---|
pipeWithScalarField | Function defining the surface characteristic of a pipe where a scalar field value is displayed with color along the pipe axis |
rectangle | Function defining the surface characteristic of a planar rectangle |
torus | Function defining the surface characteristic of a torus |
Function torus computes the X, Y and Z arrays to visualize a torus with model Torus. The left image below shows a torus with ri=0.5 m and ro = 0.2 m. The right images below shows the torus with the additional parameter settings:
opening = 45 degree startAngle = -135 degree stopAngle = 135 degree
Extends from Modelica.Mechanics.MultiBody.Interfaces.partialSurfaceCharacteristic (Interface for a function returning surface characteristics).
| Type | Name | Description |
|---|---|---|
Integer | nu | Number of points in u-Dimension |
Integer | nv | Number of points in v-Dimension |
Boolean | multiColoredSurface | = true: Color is defined for each surface point |
Radius | ri | Inner radius of torus |
Radius | ro | Outer radius of torus (=width/2) |
Angle | opening | Opening angle of torus |
Angle | startAngle | Start angle of torus slice |
Angle | stopAngle | End angle of torus slice |
| Type | Name | Description |
|---|---|---|
Position | X[nu,nv] | [nu,nv] positions of points in x-Direction resolved in surface frame |
Position | Y[nu,nv] | [nu,nv] positions of points in y-Direction resolved in surface frame |
Position | Z[nu,nv] | [nu,nv] positions of points in z-Direction resolved in surface frame |
Real | C[if multiColoredSurface then nu else 0,if multiColoredSurface then nv else 0,3] | [nu,nv,3] Color array, defining the color for each surface point |
Function pipeWithScalarField computes the X, Y, Z and C arrays in order to visualize a pipe and a scalar field along the pipe axis with model PipeWithScalarField. The latter is shown by mapping scalar field to color values with a color map and utilizing this color at the perimeter associated with the corresponding axis location. Typically the scalar field value is a temperature, but might be also another quantity. Predefined color maps are available from MultiBody.Visualizers.Colors.ColorMaps and can be selected via input argument "colorMap". A color map with the corresponding scalar field values can be exported as vector-graphics in svg-format with function MultiBody.Visualizers.Colors.colorMapToSvg. An example is shown in the next figure:
The color coding is shown in the next figure. It was generated with Mechanics.MultiBody.Visualizers.Colors.colorMapToSvg using the following call:
colorMapToSvg(Modelica.Mechanics.MultiBody.Visualizers.Colors.ColorMaps.jet(),
height=50, nScalars=6, T_max=100, heading="Temperature in C");
Extends from Modelica.Mechanics.MultiBody.Interfaces.partialSurfaceCharacteristic (Interface for a function returning surface characteristics).
| Type | Name | Description |
|---|---|---|
Integer | nu | Number of points in u-Dimension |
Integer | nv | Number of points in v-Dimension |
Boolean | multiColoredSurface | = true: Color is defined for each surface point |
Radius | rOuter | Outer radius of cylinder |
Length | length | Length of cylinder |
Position | xsi[:] | Relative position along the pipe with x[1] = 0, x[end] = 1 |
Real | T[size(xsi, 1)] | Scalar field value at position xsi*length |
Real | T_min | T <= T_min is mapped to colorMap[1,:] |
Real | T_max | T >= T_max is mapped to colorMap[end,:] |
Real | colorMap[:,3] | Color map to map scalar T to a corresponding color |
| Type | Name | Description |
|---|---|---|
Position | X[nu,nv] | [nu,nv] positions of points in x-Direction resolved in surface frame |
Position | Y[nu,nv] | [nu,nv] positions of points in y-Direction resolved in surface frame |
Position | Z[nu,nv] | [nu,nv] positions of points in z-Direction resolved in surface frame |
Real | C[if multiColoredSurface then nu else 0,if multiColoredSurface then nv else 0,3] | [nu,nv,3] Color array, defining the color for each surface point |
Function rectangle computes the X, Y and Z arrays to visualize a rectangle with model Rectangle. The image below shows two rectangles of
nu = 8, nv = 3, lu = 3, lv = 2.
Extends from Modelica.Mechanics.MultiBody.Interfaces.partialSurfaceCharacteristic (Interface for a function returning surface characteristics).
| Type | Name | Description |
|---|---|---|
Integer | nu | Number of points in u-Dimension |
Integer | nv | Number of points in v-Dimension |
Boolean | multiColoredSurface | = true: Color is defined for each surface point |
Distance | lu | Length in direction u |
Distance | lv | Length in direction v |
| Type | Name | Description |
|---|---|---|
Position | X[nu,nv] | [nu,nv] positions of points in x-Direction resolved in surface frame |
Position | Y[nu,nv] | [nu,nv] positions of points in y-Direction resolved in surface frame |
Position | Z[nu,nv] | [nu,nv] positions of points in z-Direction resolved in surface frame |
Real | C[if multiColoredSurface then nu else 0,if multiColoredSurface then nv else 0,3] | [nu,nv,3] Color array, defining the color for each surface point |
Generated 2018-12-12 12:12:55 EST by MapleSim.
