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.