ultraspherical polynomials

ultraspherical polynomials

[¦əl·trə′sfer·ə·kəl ‚päl·i′nō·mē·əlz]
(mathematics)
References in periodicals archive ?
In [13] Olver and Townsend presented a fast spectral method for solving linear differential equations using bases of ultraspherical polynomials, which has subsequently been exploited in Chebfun [6] and ApproxFun [12].
LORCH, Inequalities for ultraspherical polynomials and the gamma function, J.
ISMAIL, A generalization of ultraspherical polynomials, in Studies in Pure Mathematics, P.
BALAZS, Weighted (0, 2) -interpolation on the zeros of the ultraspherical polynomials, (in Hungarian: Sulyozott (0, 2)-interpolacio ultraszferikus polinom gyokein), MTA IILoszt.
TER AN, Notes on Interpolation I, On some interpolatorical properties of the ultraspherical polynomials, Acta Math.
14] --, Zeros of ultraspherical polynomials and the Hilbert-Klein formulas, J.
uncertainty principle, self-adjoint operators, symmetric operators, normal operators, periodic functions, ultraspherical polynomials, sphere.
Ultraspherical polynomials are solutions of the differential equations [L.