Integral formulas associated with products of Bessel functions: A new partial differential equation approach
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Publication:1334853
DOI10.1016/0377-0427(92)00011-WzbMath0806.33011WikidataQ115363260 ScholiaQ115363260MaRDI QIDQ1334853
O. Stüpp, E. Goerlich, Clemens Markett
Publication date: 8 February 1995
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Orthogonal polynomials and functions of hypergeometric type (Jacobi, Laguerre, Hermite, Askey scheme, etc.) (33C45) Hypergeometric integrals and functions defined by them ((E), (G), (H) and (I) functions) (33C60) Second-order hyperbolic equations (35L10)
Related Items (3)
On the product formula and convolution associated with the index Whittaker transform ⋮ Multiplication kernels ⋮ Initial boundary value problems associated with a partial differential equation with two singular lines
Cites Work
- Variation diminishing Hankel transforms
- Product formulas and convolution structure for Fourier-Bessel series
- Classification of One-Dimensional Hypergroups
- An Integral of Products of Ultraspherical Functions and a q -Extension
- An Infinite Series with Products of Jacobi Polynomials and Jacobi Functions of the Second Kind
- Sums of products of ultraspherical functions
- A New Proof of Watson’s Product Formula for Laguerre Polynomials via a Cauchy Problem Associated with a Singular Differential Operator
- Convolution and Hypergroup Structures Associated with a Class of Sturm- Liouville Systems
- Product Formulas and Nicholson-Type Integrals for Jacobi Functions. I: Summary of Results
- Addition Formulas for Jacobi, Gegenbauer, Laguerre, and Hyperbolic Bessel Functions of the Second Kind
- The Structure of the Algebra of Hankel Transforms and the Algebra of Hankel-Stieltjes Transforms
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