The aim of the paper is to investigate the uniqueness, stability and existence questions of generalized solutions for secong boundary problem and also problem with mixed conditions for the linear system of elasticity theory in non-limited fields. The generalizations of Korn and Hardy inequalities have been obtained for the non-limited fields with Lipschitz limit and also for fields containing in layer. The applications of these inequalities have been given to the investigation of existence, uniqueness and stability questions for different boundary problemsAvailable from VNTIC / VNTIC - Scientific & Technical Information Centre of RussiaSIGLERURussian Federatio
The mathematical investigation of the initial-boundary and boundary value problems in the linear ela...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
In this paper we propose the weighted energy method as a way to study estimates of solutions of boun...
In this work, we study the existence, the uniqueness and the regu-larity of the solution for some bo...
Exact formulae for the determination of the space dimensionality for solutions of main boundary-valu...
We shall discuss a class of problems associated with certain inequalities which apparently originate...
In this paper the Authors first formulate a very general mixed boundary-value problem for dynamics o...
Abstract. Equations of linear and nonlinear infinitesimal elasticity with mixed boundary conditions ...
In this paper we deal with uniqueness and continuous dependence on data for regular solutions to the...
The aim of the work is to substantiate the existence and solution uniqueness of some boundary proble...
Mathematical questions pertaining to linear problems of equilibrium dynamics and vibrations of elast...
summary:The paper presents the proofs of two theorems of uniqueness of the solution of the mixed bou...
Available from VNTIC / VNTIC - Scientific & Technical Information Centre of RussiaSIGLERURussian Fed...
The classical result for uniqueness in elasticity theory is due to Kirchhoff. It states that the sta...
International audienceWe prove a compactness and semicontinuity result that applies to minimisation ...
The mathematical investigation of the initial-boundary and boundary value problems in the linear ela...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
In this paper we propose the weighted energy method as a way to study estimates of solutions of boun...
In this work, we study the existence, the uniqueness and the regu-larity of the solution for some bo...
Exact formulae for the determination of the space dimensionality for solutions of main boundary-valu...
We shall discuss a class of problems associated with certain inequalities which apparently originate...
In this paper the Authors first formulate a very general mixed boundary-value problem for dynamics o...
Abstract. Equations of linear and nonlinear infinitesimal elasticity with mixed boundary conditions ...
In this paper we deal with uniqueness and continuous dependence on data for regular solutions to the...
The aim of the work is to substantiate the existence and solution uniqueness of some boundary proble...
Mathematical questions pertaining to linear problems of equilibrium dynamics and vibrations of elast...
summary:The paper presents the proofs of two theorems of uniqueness of the solution of the mixed bou...
Available from VNTIC / VNTIC - Scientific & Technical Information Centre of RussiaSIGLERURussian Fed...
The classical result for uniqueness in elasticity theory is due to Kirchhoff. It states that the sta...
International audienceWe prove a compactness and semicontinuity result that applies to minimisation ...
The mathematical investigation of the initial-boundary and boundary value problems in the linear ela...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
In this paper we propose the weighted energy method as a way to study estimates of solutions of boun...