Renders the solution of the partial differential equation. You must manually select the polymorphic instance to use.


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Inputs/Outputs

  • cNI__PDE_lvlib_NI__PDElvclass.png PDE in

    PDE in is the class that stores the data of the equation.

  • c2ddbl.png U(t, x)

    U(t, x) specifies the solution of the equation.

  • cerrcodeclst.png error in (no error)

    error in describes error conditions that occur before this node runs. This input provides standard error in functionality.

  • iNI__PDE_lvlib_NI__PDElvclass.png PDE out

    PDE out returns PDE in unchanged.

  • i2ddbl.png PDE Plot

    PDE Plot returns an intensity graph that renders U(t, x).

  • inclst.png X Scale

    X Scale returns the offset and multiplier of the x-scale. X Scale returns the offset and multiplier of the PDE Plot x-scale.

  • idbl.png Offset

    Offset returns the offset of the x-scale.

  • idbl.png Multiplier

    Multiplier returns the multiplier of the x-scale.

  • inclst.png Y Scale

    Y Scale returns the offset and multiplier of y-scale. Y Scalereturns the offset and multiplier of the PDE Plot y-scale.

  • idbl.png Offset

    Offset returns the offset of the y-scale.

  • idbl.png Multiplier

    Multiplier returns the multiplier of the y-scale.

  • ierrcodeclst.png error out

    error out contains error information. This output provides standard error out functionality.

  • Before you use the PDE Rendering VI, use the PDE Solver VI to solve the equation.

    The following block diagram illustrates how to set the scale offset and multiplier of PDE Plot by X Scale and Y Scale.

    If you do not set the scale offset and multiplier, LabVIEW uses the default settings of the intensity graph.

    Examples

    Refer to the following example files included with LabVIEW.

    • labview\examples\Mathematics\Differential Equations - PDE\PDE Flexible Element.vi
    • labview\examples\Mathematics\Differential Equations - PDE\PDE String Vibration.vi
    • labview\examples\Mathematics\Differential Equations - PDE\PDE Thermal Distribution.vi