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On monotonicity of ratios of some hypergeometric functions for exponential series sections. They lead to more general conjecture on monotonicity of ratios of Kummer

Series of Hypergeometric Type and DiscriminantsThe monomial of solutions to a reduced system of algebraic equations are a hypergeometric type

Analytic continuation of the Lauricella function with arbitrary number of variables hypergeometric series that are solutions of the same system of partial differential equations, which is also

Analytic continuation of the Appell function F 1 and integration of the associated system of equations in the logarithmic case bicircle are constructed in which F1 is determined by a double hypergeometric series. For the indicated

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

Horn's hypergeometric functions with three variables hypergeometric series depending on three variables and belonging to the Horn class. We have derived

Hypergeometric Systems with Polynomial BasesWe prove that any simplicial or parallelepipedal hypergeometric configuration admits a Puiseux

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 originally by an N-variate hypergeometric series. Such formulae represent F(N) D in suitable subdomains of CN

On Generalized Voigt Function and its Associated Properties hypergeometric series, confluent hypergeometric functions of one and two variables, and generalized

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