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A study of generalized hypergeometric Matrix functions via two-parameter Mittag-Leffler matrix functionThe main aim of this article is to study a new generalizations of the Gauss hypergeometric matrix
On monotonicity of ratios of some q-hypergeometric functions results we apply methods developed for the case of classical Kummer and Gauss hypergeometric functions
Fundamental solutions of two multidimensional elliptic equations equations. The solutions are written in explicit form via hypergeometric Gauss functions for λ = 0 and via
On monotonicity of ratios of some hypergeometric functions] for Kummer hypergeometric functions and its further generalizations for Gauss and generalized hypergeometric
The Lauricella hypergeometric function in the theory of Gauss's classical hypergeometric equation. The use of this function in the theory
Jacobi-type differential relations for the Lauricella function FD (N)For the generalized Lauricella hypergeometric function FD (N), Jacobi-type differential relations
Fundamental solution of multidimensional axisymmetric Helmholtz equation functions. The obtained fundamental solutions have been proved to possess a power singularity (Formula
On one integral equation in the theory of transform operatorsGauss hypergeometric function
Fundamental solution of multidimensional axisymmetric Helmholtz equation functions. The obtained fundamental solutions have been proved to possess a power singularity (Formula
Fundamental solution of multidimensional axisymmetric Helmholtz equation confluent Horn functions. The obtained fundamental solutions have been proved to possess a power singularity
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