computes a B-spline basis
performs the finite Fourier transform
finds zeros of a univariate function by using a numerical root-finding method
computes the inverse finite Fourier transform
computes the first nonzero roots of a Bessel function of the first kind and the derivative of the Bessel function at each root
computes a vector or matrix norm
performs numerical integration of first-order vector differential equations with initial boundary conditions
generates orthogonal polynomials on a discrete set of data
provides columnwise orthogonalization by the Gram-Schmidt process and stepwise QR decomposition by the Gram-Schmidt process
finds zeros of a real polynomial
multiplies matrices of polynomials
performs numerical integration of scalar functions in one dimension over infinite, connected semi-infinite, and connected finite intervals
divides matrix polynomials
fits a cubic spline to data
fits a cubic spline to data and returns the spline coefficients
evaluates a cubic spline at new data points
computes thin-plate smoothing splines
evaluates the thin-plate smoothing spline at new data points