B-Spline generator as described in B(asic)-Spline Basics by Carl de Boor.
B-Spline generator as described in B(asic)-Spline Basics by Carl de Boor.
Bi,k(t) := ωi,k(t) Bi,k-1(t) + (1 - ωi+1,k(t)) Bi+1,k-1
A DataPipe which represents a differentiable transformation.
Defines an inner product space over m × n matrices.
Created by mandar on 19/10/2016.
Push forward map is a function that has a well defined inverse as well as Jacobian of the inverse.
Represents linear combinations of b-splines.
Represents linear combinations of b-splines.
Created by mandar on 18/7/16.
The BSplineGenerator companion object has convenience methods for creating arbitrary b-spline generators from knot sequences.
Bernstein B-Splines have knots as (...000111...)
Generate a basis of Bernstein Polynomials
Cardinal B-Splines have knots as the sequence of integers.
Generate a basis of Chebyshev functions
Generate a basis of Cardinal Cubic B-Splines
Generates a fourier series feature mapping.
Generate a hermite polynomial basis.
Generate a legendre polynomial basis
Generates a polynomial feature mapping upto a specified degree.
Utilities for computational real analysis