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On the analytic continuation of the Lauricella function F D (N)
Bezrodnykh S.I.
On the analytic continuation of the Lauricella function F D (N)
Horn's hypergeometric functions with three variables
Bezrodnykh S.I.
hypergeometric series depending on three variables and belonging to the Horn class. We have derived
Analytic continuation of Lauricella's function F D(N) for large in modulo variables near hyperplanes {z j = z l}
Bezrodnykh S.I.
We consider the Lauricella hypergeometric function (Formula presented.), depending on (Formula
The Lauricella hypergeometric function
Bezrodnykh S.I.
generalized hypergeometric functions of N complex variables. For an arbitrary N a complete set of formulae
Analytic continuation of the Lauricella function with arbitrary number of variables
Bezrodnykh S.I.
The Lauricella function F(N) D, which is a generalized hypergeometric function of N variables
Analytic continuation of the Appell function F 1 and integration of the associated system of equations in the logarithmic case
Bezrodnykh S.I.
The Appell function F1 (i.e., a generalized hypergeometric function of two complex variables) and a
Analytic continuation of the Kampé de Fériet function and the general double Horn series
Bezrodnykh S.I.
to represent this function as exponentially converging hypergeometric series in the complement
On Hypergeometric Functions of Two Variables of Complexity One
Beloshapka, Valerii K., Белошапка, Валерий К.
For a series of examples of Horn systems and the Lauricella system for functions of two variables
On monotonicity of ratios of some q-hypergeometric functions
Mehrez K., Sitnik S.M.
results we apply methods developed for the case of classical Kummer and Gauss hypergeometric functions
Hypergeometric Systems with Polynomial Bases
Sadykov, Timur M.
We prove that any simplicial or parallelepipedal hypergeometric configuration admits a Puiseux

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