summary:Solvability of the general boundary value problem for von Kármán system of nonlinear equations is studied. The problem is reduced to an operator equation. It is shown that the corresponding functional of energy is coercive and weakly lower semicontinuous. Then the functional of energy attains absolute minimum which is a variational solution of the problem
In the first part of this thesis, the Hardy-Sobolev critical semilinear equations are studied via v...
AbstractWe prove a uniqueness theorem for weak solutions of the oscillation problem for von Karman p...
summary:The existence of a "variational" solution to the system of nonlinear equations, governing th...
summary:Solvability of the general boundary value problem for von Kármán system of nonlinear equatio...
summary:Solvability of the general boundary value problem for von Kármán system of nonlinear equatio...
summary:A nonlinear system of equations generalizing von Kármán equations is studied. The existence ...
summary:The paper concerns the v. Kármán equations governing the bending of a thin elastic plate und...
summary:The paper deals with the generalized Signorini problem. The used method of pseudomonotone se...
summary:The existence of solutions to a class of mixed boundary value problems is discussed, when th...
summary:A control of the system of Kármán's equations for a thin elastic plate is considered. Existe...
SynopsisWe consider the von Karman equations, which describe a vibrating plate either with a clamped...
AbstractIn this letter, we study Neumann problems with nonlinear boundary conditions. We do not assu...
summary:A control of the system of nonlinear Kármán's equations for a thin elastic plate with clampe...
AbstractWe deal with Neumann problems for Schrödinger type equations, with non-necessarily bounded p...
AbstractWe study a parabolic version of a system of Von Karman type on a compact Kähler manifold of ...
In the first part of this thesis, the Hardy-Sobolev critical semilinear equations are studied via v...
AbstractWe prove a uniqueness theorem for weak solutions of the oscillation problem for von Karman p...
summary:The existence of a "variational" solution to the system of nonlinear equations, governing th...
summary:Solvability of the general boundary value problem for von Kármán system of nonlinear equatio...
summary:Solvability of the general boundary value problem for von Kármán system of nonlinear equatio...
summary:A nonlinear system of equations generalizing von Kármán equations is studied. The existence ...
summary:The paper concerns the v. Kármán equations governing the bending of a thin elastic plate und...
summary:The paper deals with the generalized Signorini problem. The used method of pseudomonotone se...
summary:The existence of solutions to a class of mixed boundary value problems is discussed, when th...
summary:A control of the system of Kármán's equations for a thin elastic plate is considered. Existe...
SynopsisWe consider the von Karman equations, which describe a vibrating plate either with a clamped...
AbstractIn this letter, we study Neumann problems with nonlinear boundary conditions. We do not assu...
summary:A control of the system of nonlinear Kármán's equations for a thin elastic plate with clampe...
AbstractWe deal with Neumann problems for Schrödinger type equations, with non-necessarily bounded p...
AbstractWe study a parabolic version of a system of Von Karman type on a compact Kähler manifold of ...
In the first part of this thesis, the Hardy-Sobolev critical semilinear equations are studied via v...
AbstractWe prove a uniqueness theorem for weak solutions of the oscillation problem for von Karman p...
summary:The existence of a "variational" solution to the system of nonlinear equations, governing th...