On numerical evaluation of integrals involving Bessel functions
On orthogonal polynomials related to Fibonacci numbers
On - adic differential equations IV generalized hypergeometric functions as - adic analytic functions in one variable
On p-adic monodromy.
On parameter differentiation for integral representations of associated Legendre functions.
On polynomial eigenfunctions of a hypergeometric-type operator.
On Polynomials Associated With Humbert's Polynomials
On power series, Bell polynomials, Hardy-Ramanujan-Rademacher problem and its statistical applications
On pseudo Hermite matrix polynomials of two variables.
On -Euler numbers related to the modified -Bernstein polynomials.
On -operators and summation of some -series.
On q-Laplace Transforms of the q-Bessel Functions
Mathematics Subject Classification: 33D15, 44A10, 44A20The present paper deals with the evaluation of the q-Laplace transforms of a product of basic analogues of the Bessel functions. As applications, several useful special cases have been deduced.
On rational classical orthogonal polynomials and their application for explicit computation of inverse Laplace transforms.
On rational De Rham cohomology associated with the generalized airy function
On recurrence relations for radial wave functions for the -th dimensional oscillators and hydrogenlike atoms: analytical and numerical study.
On Reimer recurrences
On rules of derivation with complex order for analytic and branched functions
On solutions of differential equations with ``common zero'' at infinity
The zeros of the solution of the differential equation are investigated when , and has some monotonicity properties as . The notion is introduced also for real, too. We are particularly interested in solutions which are “close" to the functions , when is large. We derive a formula for and apply the result to Bessel differential equation, where we introduce new pair of linearly independent solutions replacing the usual pair , . We show the concavity of for and also...
On Some Applications Related To Fox's H-Functions Of Two Variables
On some applications related to Fox's H-functions of two variables.