Pages that link to "Item:Q2372059"
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The following pages link to A test, based on conversion to the Bernstein polynomial basis, for an interval to be free of zeros applicable to polynomials in Chebyshev form and to transcendental functions approximated by Chebyshev series (Q2372059):
Displaying 8 items.
- Solutions of 2nd-order linear differential equations subject to Dirichlet boundary conditions in a Bernstein polynomial basis (Q458916) (← links)
- Convergence and error theorems for Hermite function pseudo-RBFs: interpolation on a finite interval by Gaussian-localized polynomials (Q465131) (← links)
- New series for the cosine lemniscate function and the polynomialization of the lemniscate integral (Q629431) (← links)
- Six strategies for defeating the Runge phenomenon in Gaussian radial basis functions on a finite interval (Q630705) (← links)
- Gauss-Lobatto to Bernstein polynomials transformation (Q955093) (← links)
- Sensitivity of RBF interpolation on an otherwise uniform grid with a point omitted or slightly shifted (Q979207) (← links)
- Exploiting parity in converting to and from Bernstein polynomials and orthogonal polynomials (Q2483261) (← links)
- Computing real roots of a polynomial in Chebyshev series form through subdivision (Q2499750) (← links)
