A Method for the Approximation of Functions Defined by Formal Series Expansions in Orthogonal Polynomials

DOI10.2307/2004422zbMath0176.14103OpenAlexW4235456162MaRDI QIDQ5566096

J. T. Jun. Holdeman

Publication date: 1969

Full work available at URL: https://doi.org/10.2307/2004422

zbMATH Keywords

numerical analysis

Related Items (5)

Two new classes of nonlinear transformations for accelerating the convergence of infinite integrals and series ⋮ Convergence acceleration of orthogonal series ⋮ Frobenius-Padé approximants for \(d\)-orthogonal series: theory and computational aspects ⋮ Extrapolation algorithms for filtering series of functions, and treating the Gibbs phenomenon ⋮ On a three-dimensional symmetric Ising tetrahedron and contributions to the theory of the dilogarithm and Clausen functions

Cites Work

• An investigation of the applicability of the Padé approximant method
• Legendre Polynomial Expansions of Hypergeometric Functions with Applications
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