Function IGetSegments( _
   ByVal Count As Integer, _
   ByRef Segments As Double _
) As Boolean

Dim instance As ISplineParamData
Dim Count As Integer
Dim Segments As Double
Dim value As Boolean
 
value = instance.IGetSegments(Count, Segments)

bool IGetSegments( 
   int Count,
   out double Segments
)

bool IGetSegments( 
&   int Count,
&   [Out] double Segments
) 

Parameters

Count

Size of Segments array

Segments

• in-process, unmanaged C++: Pointer to an array of doubles

VBA, VB.NET, C#, and C++/CLI: Not supported

 

See In-process Methods for details about this type of method.

Return Value

This method works only with P-spline parameterization data. Before calling this method, call ICurve::GetPCurveParams2 to obtain the P-spline parameterization data object for the curve.

Before calling this method, call ISplineParamData::SegmentCount to populate the Count parameter.

Each pair of spline control points defines one segment of a curve. Each segment is typically represented by a cubic polynomial. This method returns a one-dimensional array containing doubles that are the coefficients of all of the piecewise cubic polynomials of the spline.

The segment coefficients are stored in the Segments array in order of increasing variable exponent:

(constants)(first degree coefficients)(second degree coefficients)(third degree coefficients) etc.

For example, if the spline segments are represented by cubic rational (dim=4) polynomials in parametric form,

        (w0*a0 + w1*a1*t + w2*a2*t**2 + w3*a3*t**3)

p(t) = --------------------------------------------

            (w0 + w1*t + w2*t**2 + w3*t**3) 

where w0, w1, w2, w3 are weighting coefficients and a0, a1, a2, a3 are vector coefficients, then the Segments array stores (dimension(4) X order(4)) = 16 coefficients:

(a0x,a0y,a0z,w0)(a1x,a1y,a1z,w1)(a2x,a2y,a2z,w2)(a3x,a3y,a3z,w3).

If the spline segments are represented by cubic non-rational (dim=3) polynomials, then the Segments array stores (dimension(3) X order(4)) = 12 coefficients:

(a0x,a0y,a0z)(a1x,a1y,a1z)(a2x,a2y,a2z)(a3x,a3y,a3z0).

The total number of coefficients returned by this method is:

(segment count) x (order) x (dimension)