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Linearity of Maps on Banach and Operator Algebras© 2020, Pleiades Publishing, Ltd. Abstract: The paper deals with quasi linear maps on two by two

Certain aspects of applying Newton's method to the Navier-Stokes equations to the initial-boundary value problem for Navier-Stokes equations has been demonstrated. The basic difficulty

Quasi-regular asymptotic behavior of the solution of a singularly perturbed Cauchy problem for linear systems of differential matrix equations interval of t of the singularly perturbed matrix Cauchy problem epsilon dot{Z}=A(t)Z+ZB(t),quad Z(0,epsilon

Investigation into the critical domain problem for the reaction-telegraph equation using advanced numerical algorithms traditional reaction–diffusion equations. Being motivated by ecological problems such as habitat fragmentation

The uniqueness theorems in the electromagnetic wave theory and quasi-periodical solutions of the periodical diffraction problems problems is proposed in the case of loss-free media. The set of the diffraction problems on the thin

Reconstruction of the Surface Heat Flux for a Quasi-linear System of the Hyperbolic Type Heat-Conduction EquationsThe problem of the identification of the surface heat flux for a quasi-linear system

Задача Стефана как предельный случай задачи о фазовом переходе в спектре температур, but as a limiting case of a more general quasi-linear problem of phase transition in a temperature range

Thin-film waveguide Liineburg lens in the model of adiabatic guided modesQuasi-TE and quasi-TM modes

The Study of Splitting Method of Singularly Perturbed Initial Value Problems for Non-Autonomous Systems of ODE will allow us to construct quasi-regular asymptotic solutions for linear Cauchy Problems and to formulate

The uniqueness theorems in the electromagnetic wave theory and quasi-periodical solutions of the periodical diffraction problems problems is proposed in the case of loss-free media. The set of the diffraction problems on the thin

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