Two classical formulas for the Bessel function The Bessel function of the first kind Jα(z

In this article, we give a proof of the link between the zeta function of two families of hypergeometric curves and the zeta function of a family of quintics that was

Our aim here is to consider uncertainty principles in which concentration is measured in sense of smallness of the support (the no- tion of annihilating pairs in the terminology of

Beurling’s theorem for the Bessel–Struve transform In this section, we will prove our result main..

Abstract: In this paper, we prove an analog of Younis’s theorem 5.2 in [4] for the generalized Fourier-Bessel transform on the Half line for functions satisfying the ð; Þ-gener-

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We give in this subsection some corollaries of Theorem 2.1 involving very classical processes, namely the three dimensional Bessel process, the Brownian meander, and the

This assumption seems natural when a perturbation viewpoint and Borel summation are considered: it is also used in the proof of Borel summability of the small time expansion of the

However, using Williams time reversal theorem and some abso- lute continuity results for Bessel processes, a specific, elegant proof can be written for Theorem 2.1... We start with