AbstractIn the paper we draw on the mathematical formulation of the coupled contact Stefan-like problem in deformation theory of plasticity, which arises from the discretization in time. The problem leads to solving the system of variational inequalities, which is approximated by the FEM. Numerical analysis of the problem is made
summary:The thermoelastic stresses created in a solid phase domain in the course of solidification o...
In this article, we study a sequence of finite difference approximate solutions to a parabolic syste...
The contribution deals with a static case of discretized elasto-perfectly plastic problems obeying H...
AbstractIn the paper a semi-implicit discretization in time of the weak formulation of the coupled s...
AbstractThis paper is a study of the existence of solutions of Stefan-like problems describing solid...
AbstractNumerical analysis of the Signorini problem with friction in two-dimensional quasi coupled l...
summary:The authors study problems of existence and uniqueness of solutions of various variational f...
This study is concerned with a thermo-elasto-plastic continuum in which the thermodynamic coupling b...
We treat two related moving boundary problems. The first is the ill-posed Stefan problem for meltin...
summary:The Signorini problem with friction in quasi-coupled linear thermo-elasticity (the 2D-case) ...
The macroscopic description of matter undergoing a phase change (the Stefan Problem) can be formulat...
summary:The goal of the paper is the study of the contact problem of two elastic bodies which is app...
AbstractIn this article, a finite element approximation, based on a variational inequality, to the s...
In this paper a numerical model for the analysis of coupled thermomechanical multi-body frictional c...
The paper presents an analytic method applied for finding the approximate solution of Stefan proble...
summary:The thermoelastic stresses created in a solid phase domain in the course of solidification o...
In this article, we study a sequence of finite difference approximate solutions to a parabolic syste...
The contribution deals with a static case of discretized elasto-perfectly plastic problems obeying H...
AbstractIn the paper a semi-implicit discretization in time of the weak formulation of the coupled s...
AbstractThis paper is a study of the existence of solutions of Stefan-like problems describing solid...
AbstractNumerical analysis of the Signorini problem with friction in two-dimensional quasi coupled l...
summary:The authors study problems of existence and uniqueness of solutions of various variational f...
This study is concerned with a thermo-elasto-plastic continuum in which the thermodynamic coupling b...
We treat two related moving boundary problems. The first is the ill-posed Stefan problem for meltin...
summary:The Signorini problem with friction in quasi-coupled linear thermo-elasticity (the 2D-case) ...
The macroscopic description of matter undergoing a phase change (the Stefan Problem) can be formulat...
summary:The goal of the paper is the study of the contact problem of two elastic bodies which is app...
AbstractIn this article, a finite element approximation, based on a variational inequality, to the s...
In this paper a numerical model for the analysis of coupled thermomechanical multi-body frictional c...
The paper presents an analytic method applied for finding the approximate solution of Stefan proble...
summary:The thermoelastic stresses created in a solid phase domain in the course of solidification o...
In this article, we study a sequence of finite difference approximate solutions to a parabolic syste...
The contribution deals with a static case of discretized elasto-perfectly plastic problems obeying H...