Boundary value problems for the diffusion equation with piecewise continuous time delay.
Boundary value problems for the nonstationary Navier-Stokes equations treated by pseudo-differential methods.
Boundary value problems for the stationary Schrödinger equation on Riemannian manifolds.
Boundary value problems for the stationary Vlasov-Maxwell system.
Boundary value problems for the Vlasov-Maxwell system.
Boundary value problems in complex analysis. II.
Boundary value problems in domains with peaks.
Boundary value problems in time for wave equations on .
Boundary value problems in weighted spaces
Boundary value problems of generalized axially symmetric Helmholtz equations
Boundary value problems of linear elastostatics and hydrostatics on Lipschitz domains
Boundary Value Problems with Bounded Nonlinearity and General Null-Space of the Linear part.
Boundary value problems with continuous and special gluing conditions for parabolic-hyperbolic type equations
In the present paper we study the unique solvability of two non-local boundary value problems with continuous and special gluing conditions for parabolic-hyperbolic type equations. The uniqueness of the solutions of the considered problems are proven by the “abc” method. Existence theorems for the solutions of these problems are proven by the method of integral equations. The obtained results can be used for studying local and non-local boundary-value problems for mixed-hyperbolic type equations...
Boundary values and the transformation problem for constant principal strain mappings.
Boundary values of holomorphic functions and Cauchy problem for operator in the polydisc
Boundary variation for a Neumann problem
Boundary-value problems for a class of first order partial differential equations in Sobolev spaces and applications to the Euler flow
Boundary-value problems for second-order differential operators with nonlocal boundary conditions.
Boundary-value problems for the biharmonic equation with a linear parameter.
Boundary-value problems of Hilbert type for linear p-areolar differential equations in the form