Fethi Bouzeffour
Published 2013-10-23Version 1
Starting from the addition formula for little $q$-Jacobi polynomials, we derive a new addition formula for the little $q$-Bessel functions. The result is obtained by the use of a limit transition. We also establish a product formula for little $q$-Bessel functions with a positive and symmetric kernel.
An integral containing the product of four Bessel functions
An urn model associated with the Jacobi polynomials
A Summation of Series Involving Bessel Functions and Order Derivatives of Bessel Functions
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