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SMOOTHNESS OF GENERALIZED SOLUTIONS TO MIXED BOUNDARY VALUE PROBLEM FOR AN ELLIPTIC DIFFERENTIAL-DIFFERENCE EQUATION IN A CYLINDERWe deal with mixed boundary value problem for an elliptic differential-difference equation in a
Regularity of solutions to the Robin problem for differential-difference equations equation, the smoothness of generalized solutions of boundary-value problems for differential
Smoothness of generalized solutions of boundary value problems for the second-order differential-difference equations with variable coefficientsThe second boundary value problem for a second-order differential- difference equation
Solvability of geometrically nonlinear boundary-value problems for the Timoshenko-type anisotropic shells with rigidly clamped edges-Love model. We prove a new existence theorem using the displacement model proposed by S. P. Timoshenko
On the smoothness of generalized solutions to boundary value problems for strongly elliptic differential-difference equations on a boundary of neighboring subdomainsIn this paper, we study the smoothness of generalized solutions to boundary value problems
Smoothness of generalized solutions of a boundary-value problem for a second-order differential-difference equation with mixed boundary conditionsWe consider a boundary-value problem with mixed boundary conditions for a second-order differential
On the Existence of Solutions of Nonlinear Boundary Value Problems for Inhomogeneous Isotropic Shallow Shells of the Timoshenko Type with Free EdgesAbstract: The paper deals with the study of solvability to geometrically nonlinear boundary value
On the initial-boundary-value problem in a half-strip for a generalized Kawahara equationThe initial-boundary-value problem in a half-strip for a generalized Kawahara equation
Nonlinear mixed Cherepanov boundary-value problem as the solution of some solvable real analogue of the Jacobi inversion problem. A general meromorphic solution
Solvability of geometrically nonlinear boundary-value problems for the Timoshenko-type anisotropic shells with rigidly clamped edges-Love model. We prove a new existence theorem using the displacement model proposed by S. P. Timoshenko
Страница 2 из 32014
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