Proceedings of the sixth international symposium on orthogonal polynomials, special functions and their applications, Rome, Italy, June 18--22, 2001. Dedicated to the memory of Professor Árpád Elbert

DOI10.1016/S0377-0427(02)00673-8zbMath1021.00508MaRDI QIDQ1566404

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Publication date: 15 October 2003

Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)

zbMATH Keywords

Orthogonal polynomialsRome (Italy)Special functions

Mathematics Subject Classification ID

Proceedings of conferences of miscellaneous specific interest (00B25) Proceedings, conferences, collections, etc. pertaining to numerical analysis (65-06) Proceedings, conferences, collections, etc. pertaining to special functions (33-06)

Cites Work

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• On the zeros of \(aC_ \nu{}(x)+xC_ \nu'{}(x)\) where \(C_ \nu{}(x)\) is a cylinder function
• Monotonicity properties of the zeros of ultraspherical polynomials
• Bounds for the small real and purely imaginary zeros of Bessel and related functions
• On a conjecture concerning monotonocity of zeros of ultraspherical polynomials
• An inequality for the product of two integrals relating to the incomplete gamma function
• On the Square of the Zeros of Bessel Functions
• Inequalities and Numerical Bounds for Zeros of Ultraspherical Polynomials
• A Monotonic Property for the Zeros of Ultraspherical Polynomials
• Asymptotic Formulas for Ultraspherical Polynomials P (λ) n (X) and their Zeros for Large Values of λ
• 17.—An Upper Bound for the Largest Zero of Hermite's Function with Applications to Subharmonic Functions
• Monotonicity and Convexity Properties of Zeros of Bessel Functions
• Inequalities and monotonicity properties for zeros of Hermite functions
• On the Square of the First Zero of the Bessel Function J_v(z)
• A Unimodal Property of Purely Imaginary Zeros of Bessel and Related Functions
• On some properties of the Gamma function
• On the solutions of the differential equationy″+q(x)y=0, whiere[q(x) v is concave. I]
• Some recent results on the zeros of Bessel functions and orthogonal polynomials

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