Перегляд Доповіді НАН України, 2020 за автором "Gutlyanskiĭ, V.Ya."

Результати 1-3 з 3

Logarithmic capacity and Riemann and Hilbert problems for generalized analytic functions

Gutlyanskiĭ, V.Ya.; Nesmelova, O.V.; Ryazanov, V.I. (Доповіді НАН України, 2020)

The study of the Dirichlet problem with arbitrary measurable boundary data for harmonic functions in the unit disk is due to the famous Luzin dissertation. Later on, the known monograph of Vekua was devoted to ...
On boundary-value problems for generalized analytic and harmonic functions

Gutlyanskiĭ, V.Ya.; Nesmelova, O.V.; Ryazanov, V.I.; Yefimushkin, A.S. (Доповіді НАН України, 2020)

The present paper is a natural continuation of our last articles on the Riemann, Hilbert, Dirichlet, Poincaré, and, in particular, Neumann boundary-value problems for quasiconformal, analytic, harmonic functions and the ...
The Dirichlet problem for the Poisson type equations in the plane

Gutlyanskiĭ, V.Ya.; Nesmelova, O.V. (Доповіді НАН України, 2020)

We present a new approach to the study of semilinear equations of the form div[A(z)▽u]=f(u), the diffusion term of which is the divergence uniform elliptic operator with measurable matrix functions A(z), whereas its ...

Результати 1-3 з 3

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