On integral operator defined by convolution involving hybergeometric functions.
On Kaluza's sign criterion for reciprocal power series
T. Kaluza has given a criterion for the signs of the power series of a function that is the reciprocal of another power series. In this note the sharpness of this condition is explored and various examples in terms of the Gaussian hypergeometric series are given. A criterion for the monotonicity of the quotient of two power series due to M. Biernacki and J. Krzyż is applied.
On Maslanka's representation for the Riemann zeta function.
On multiplication formulae for Fox's H-function.
On - adic differential equations IV generalized hypergeometric functions as - adic analytic functions in one variable
On parameter differentiation for integral representations of associated Legendre functions.
On recurrence relations for radial wave functions for the -th dimensional oscillators and hydrogenlike atoms: analytical and numerical study.
On some new generating functions
On some results involving generalized hypergeometric polynomials
On the apostol-bernoulli polynomials
In the present paper, we obtain two new formulas of the Apostol-Bernoulli polynomials (see On the Lerch Zeta function. Pacific J. Math., 1 (1951), 161–167.), using the Gaussian hypergeometric functions and Hurwitz Zeta functions respectively, and give certain special cases and applications.
On the closed-form solution of the improved labor augmented Solow-Swan model.
On the convergence domains of hypergeometric series in several variables.
On the Ramanujan AGM fraction. II: The complex-parameter case.
On the representation of Lauricella functions by Eulerian integrals.
On the study of Kampe de Feriet functions
Operational properties of a generalized Hermite transformation.
Operator representation of fermi-Dirac and Bose-Einstein integral functions with applications.
Partitions, q-Series and the Lusztig-Macdonald-Wall Conjectures.
Plane partitions IV: A conjecture of Mills-Robbins-Rumsey.
Probabilistic derivation of a bilinear summation formula for the Meixner- Pollaczek polynomials.