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Weak solvability of the generalized Voigt viscoelasticity modelWe establish the existence and uniqueness of a weak solution to an initial boundary value problem

Rotationally-axisymmetric Motion of a Binary Mixture with a Flat Free Boundary at Small Marangoni NumbersRotationally-axisymmetric motion of a binary mixture with a flat free boundary at small Marangoni

Ab Initio Study of Deformation Influence on the Electronic Properties of Graphene Structures Containing One-Dimensional Topological Defects/expansion) on the flat band was studied. It was shown that compression across the grain boundary leads to disappearance

Weak Solvability of Kelvin–Voigt Model of ThermoviscoelasticityIn this paper we study the weak solvability of an initial-boundary value thermoviscoelasticity

Study of Solvability of a Thermoviscoelastic Model Describing the Motion of Weakly Concentrated Water Solutions of PolymersWe study the problem of existence of a weak solution to the initial-boundary value

Global weak solutions of an initial-boundary value problem on a half-line for the higher order nonlinear Schrödinger equationAn initial-boundary value problem with one boundary condition is considered for the higher order

Nonlinear resonance gas oscillations in a flat open-ended channelThe resonance gas oscillations in a flat channel are considered; the oscillations are excited by a

Differentiability of solutions to the neumann problem with low-regularity data via dynamical systemsWe obtain conditions for the differentiability of weak solutions for a second-order uniformly

Simulation of weakly guiding optical fibers by finite element method with exact boundary condition. The finite element method with exact boundary condition is formulated and practically studied. This method

Initial-boundary value problems in a half-strip for two-dimensional Zakharov–Kuznetsov equationInitial-boundary value problems in a half-strip with different types of boundary conditions for two

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