On monotonicity of ratios of some q-hypergeometric functionsIn this paper we prove monotonicity of some ratios of
q-Kummer confluent
hypergeometric and
q-hypergeometric On basic Humbert confluent hypergeometric functions confluent
hypergeometric functions and some developments formulae, believed to be new, by using
Convergence of two-dimensional hypergeometric series for algebraic functions about the description of convergence domains in terms of
functional inequalities ρj(|a1|, . . . , |am
On monotonicity of ratios of some hypergeometric functions hypergeometric functions and were not proved from 1993. In this paper we prove some conjectures from [1
Sparse hypergeometric systems = Разреженные гипергеометрические системыSparse
hypergeometric systems = Разреженные гипергеометрические системы
Analytic continuation of the Kampé de Fériet function and the general double Horn series to represent this
function as exponentially converging
hypergeometric series in the complement
The Lauricella hypergeometric function generalized
hypergeometric functions of N complex variables. For an arbitrary N a complete set of formulae