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We consider the Dirichlet problem in a four-dimensional domain formed by characteristic surfaces

We consider the Dirichlet problem in a four-dimensional domain formed by characteristic surfaces

. = Dirichlet's theorem on approximation of real numbers by rational numbers has been generalized to fields

and Dirichlet conditions is investigated. The theorem on tability estimates for the one dimensional stochastic

inequality (Formula presented.) with homogeneous Dirichlet boundary condition and bounded integrable sign

hyperbolic equation with Dirichlet condition is studied. Operator-functions generated by the positive

Dirichlet character

In this article, mean value theorems for the singular parabolic equation were obtained

We study the unique solvability of the mixed Dirichlet-Neumann problem for the biharmonic equation

with Dirichlet data for the Lavrent’ev-Bitsadze equation in a mixed domain. A general mixed problem (according

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