- All Implemented Interfaces:
- RegressorSet
public class BasisSplineRegressorSet
extends java.lang.Object
implements RegressorSet
BasisSplineRegressorSet carries out regression testing for the following series of basis splines:
- #1: Polynomial Basis Spline, n = 2 basis functions, and Ck = 0.
- #2: Polynomial Basis Spline, n = 3 basis functions, and Ck = 1.
- #3: Polynomial Basis Spline, n = 4 basis functions, and Ck = 1.
- #4: Polynomial Basis Spline, n = 4 basis functions, and Ck = 2.
- #5: Polynomial Basis Spline, n = 5 basis functions, and Ck = 1.
- #6: Polynomial Basis Spline, n = 5 basis functions, and Ck = 2.
- #7: Polynomial Basis Spline, n = 5 basis functions, and Ck = 3.
- #8: Polynomial Basis Spline, n = 6 basis functions, and Ck = 1.
- #9: Polynomial Basis Spline, n = 6 basis functions, and Ck = 2.
- #10: Polynomial Basis Spline, n = 6 basis functions, and Ck = 3.
- #11: Polynomial Basis Spline, n = 6 basis functions, and Ck = 4.
- #12: Polynomial Basis Spline, n = 7 basis functions, and Ck = 1.
- #13: Polynomial Basis Spline, n = 7 basis functions, and Ck = 2.
- #14: Polynomial Basis Spline, n = 7 basis functions, and Ck = 3.
- #15: Polynomial Basis Spline, n = 7 basis functions, and Ck = 4.
- #16: Polynomial Basis Spline, n = 7 basis functions, and Ck = 5.
- #17: Bernstein Polynomial Basis Spline, n = 4 basis functions, and Ck = 2.
- #18: Exponential Tension Spline, n = 4 basis functions, Tension = 1., and Ck = 2.
- #19: Hyperbolic Tension Spline, n = 4 basis functions, Tension = 1., and Ck = 2.
- #20: Kaklis-Pandelis Tension Spline, n = 4 basis functions, KP = 2, and Ck = 2.
- #21: C1 Hermite Local Spline, n = 4 basis functions, and Ck = 1.
- #21: Hermite Local Spline with Local, Catmull-Rom, and Cardinal Knots, n = 4 basis functions, and Ck = 1.
- Author:
- Lakshmi Krishnamurthy