GetTransformationMatrix



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Syntax

SapObject.SapModel.CoordSys.GetTransformationMatrix

VB6 Procedure

Function GetTransformationMatrix(ByVal Name As String, ByRef Value() As Double) As Long

Parameters

Name

The name of an existing coordinate system.

Value

Value is an array of nine direction cosines that define the transformation matrix from the specified global coordinate system to the global coordinate system.

The following matrix equation shows how the transformation matrix is used to convert coordinates from a coordinate system to the global coordinate system.

In the equation, c0 through c8 are the nine values from the transformation array; (x, y, z) are the coordinates of a point in the CSys coordinate system; (ux, uy, uz) are the offset of the origin of the CSys coordinate system from the global coordinate system; and (gx, gy, gz) are the global coordinates of the point.

Remarks

The function returns zero if the coordinate system transformation matrix is successfully returned, otherwise it returns a nonzero value.

VBA Example

Sub GetCoordSystemMatrix()
   'dimension variables
      Dim SapObject As Sap2000.SapObject
      Dim SapModel As cSapModel
      Dim ret as Long
      Dim Value() as double

   'create Sap2000 object
      Set SapObject = New SAP2000.SapObject

   'start Sap2000 application
      SapObject.ApplicationStart

   'create SapModel object
      Set SapModel = SapObject.SapModel

   'initialize model
      ret = SapModel.InitializeNewModel

   'create model from template
      ret = SapModel.File.New2DFrame(PortalFrame, 3, 124, 3, 200)

   'define new coordinate system
      ret = SapModel.CoordSys.SetCoordSys("CSys1", 1000, 1000, 0, 0, 0, 0)

   'get coordinate system transformation matrix
      redim Value(8)
      ret = SapModel.CoordSys.GetTransformationMatrix("CSys1", Value)

   'close Sap2000
      SapObject.ApplicationExit False
      Set SapModel = Nothing
      Set SapObject = Nothing
End Sub

Release Notes

Initial release in version 11.00.

See Also

Return to SAP2000 Index


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