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Univalent conformal mappings onto polygonal domains with countable set of vertices by generalized Christoffel–Schwarz integral-plane onto a polygonal domain, which generalizes the Schwarz–Christoffel equation. It is obtained by terms

Univalent conformal mappings onto polygonal domains with countable set of vertices by generalized Christoffel–Schwarz integral-plane onto a polygonal domain, which generalizes the Schwarz–Christoffel equation. It is obtained by terms

On a new representation for the solution of the Riemann–Hilbert problemOn a new representation for the solution of the Riemann–Hilbert problem

Finding the coefficients in the new representation of the solution of the Riemann–Hilbert problem using the Lauricella function for the case in which the data of the problem is piecewise constant can be expressed as a Christoffel

Jacobi-type differential relations for the Lauricella function FD (N) are obtained and their proof is given. A new system of partial differential equations for the function FD (N

Analytic continuation of the Lauricella function with arbitrary number of variablesThe Lauricella function F(N) D, which is a generalized hypergeometric function of N variables

The Equivalence Principle in the Theory of Variable Rest Mass with Applications in Astrophysics© 2020, Springer Science+Business Media, LLC, part of Springer Nature. A covariant equation

Solution of the parameter problem of the Schwarz–Christoffel conformal mapping of the interior (exterior) of a circle onto the interior (exterior) of a polygonWe propose an analytical solution of the parameter problem of the Schwarz–Christoffel conformal

Параметризация поверхности сложной геометрии by architectural harmony. For a wider application of shells of complex geometry, it is necessary to reliably assess

Бесселевы акустические пучки в поперечно анизотропных тетрагональных кристаллах on Bessel acoustic beams (BAB) the model of BAB is used as a coherent superposition of plane waves with wave

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