Barycentric Basis.Floater Hormann Method
            
            
            
            Definition
Namespace: Extreme.Mathematics.Curves
Assembly: Extreme.Numerics (in Extreme.Numerics.dll) Version: 8.1.23
Assembly: Extreme.Numerics (in Extreme.Numerics.dll) Version: 8.1.23
Overload List
| Floater | Constructs a new barycentric basis for Floater-Hormann rational interpolation of the specified order through the specified support points. | 
| Floater | Constructs a new barycentric basis for Floater-Hormann rational interpolation through a set of equidistant support points. | 
FloaterHormann(Vector<Double>, Int32)
            Constructs a new barycentric basis for Floater-Hormann
            rational interpolation of the specified order
            through the specified support points.
            
public static BarycentricBasis FloaterHormann(
	Vector<double> supportPoints,
	int order
)Parameters
- supportPoints Vector<Double>
 - A vector containing the support points of the basis. The points must be in ascending order.
 - order Int32
 - The order or blending parameter of the basis.
 
Return Value
BarycentricBasisA barycentric basis.
Exceptions
| Argument | supportPoints is null.  | 
| Argument | order is less than zero.  | 
| Argument | supportPoints has zero length. -or- The elements of supportPoints are not in ascending order. -or- order is greater than or equal to the length of supportPoints.  | 
FloaterHormann(Double, Double, Int32, Int32)
            Constructs a new barycentric basis for Floater-Hormann
            rational interpolation through a set of equidistant
            support points.
            
public static BarycentricBasis FloaterHormann(
	double lowerBound,
	double upperBound,
	int length,
	int order
)Parameters
- lowerBound Double
 - The lower bound of the interval.
 - upperBound Double
 - The upper bound of the interval.
 - length Int32
 - The number of points.
 - order Int32
 - The order or blending parameter of the basis.
 
Return Value
BarycentricBasisA barycentric basis.
Remarks
If length is one, then the 
            basis consists of a constant term at the centre of the interval.
Exceptions
| Argument | length is less than or equal to zero. -or- order is less than zero or greater than or equal to length.  |