On the existence of solutions of boundary-value problems for elastic-inelastic solids
On the existence of solutions of some non-linear Dirichlet problems
On the existence of solutions to a class of -Laplace elliptic equations.
On the existence of the solution of Burger's equation for .
On the Existence of Wave Operators for Dirac Operators.
On the existence of weak solutions for -Laplacian systems with weights.
On the existence of weak solutions for some quasilinear elliptic variational boundary value problems at resonance
On the existence of weak solutions of boundary value problems in a diffusion model for an inhomogeneous liquid in regions with moving boundaries
On the existence of weak solutions of perturbated systems with critical growth.
On the existence, uniqueness, and basis properties of radial eigenfunctions of a semilinear second-order elliptic equation in a ball.
On the Exterior Capillarity Problem.
On the exterior Dirichlet problem for
On the extinction of the solution for an elliptic equation in a cylindrical domain
On the Fast Solutions of Nonlinear Elliptic Equations.
On the finite element analysis of problems with nonlinear Newton boundary conditions in nonpolygonal domains
The paper is concerned with the study of an elliptic boundary value problem with a nonlinear Newton boundary condition considered in a two-dimensional nonpolygonal domain with a curved boundary. The existence and uniqueness of the solution of the continuous problem is a consequence of the monotone operator theory. The main attention is paid to the effect of the basic finite element variational crimes: approximation of the curved boundary by a polygonal one and the evaluation of integrals by numerical...
On the finite element approximation of solutions for radiation problem
On the finite volume element method.
On the first curve in the Fučik spectrum with weights for a mixed -Laplacian.
On the First Eigenvalue of Non-Uniformly Elliptic Boundary Value Problems.
On the first eigenvalue of the Steklov eigenvalue problem for the infinity Laplacian.