A finite element analysis for the Signorini problem in plane elastostatics
A fixed point method in dynamic processes for a class of elastic-viscoplastic materials
Two problems are considered describing dynamic processes for a class of rate-type elastic-viscoplastic materials with or without internal state variable. The existence and uniqueness of the solution is proved using classical results of linear elasticity theory together with a fixed point method.
A hypercomplex method of calculating stresses in three-dimensional bodies
A mixed finite element method close to the equilibrium model applied to plane elastostatics
A monotonicity method for solving hyperbolic problems with hysteresis
A New Mixed Formulation for Elasticity.
A Taylor Series Method for the Numerical Solution of Two-Point Boundary Value Problems.
About the Lamé system in a polygonal or a polyhedral domain and a coupled problem between the Lamé system and the plate equation. I : regularity of the solutions
An analysis of a contact problem for a cylindrical shell: A primary and dual formulation
In this paper the contact problem for a cylindrical shell and a stiff punch is studied. The existence and uniqueness of a solution is verified. The finite element method is discussed.
An equilibrium finite element method in three-dimensional elasticity
The tetrahedral stress element is introduced and two different types of a finite piecewise linear approximation of the dual elasticity problem are investigated on a polyhedral domain. Fot both types a priori error estimates in -norm and in -norm are established, provided the solution is smooth enough. These estimates are based on the fact that for any polyhedron there exists a strongly regular family of decomprositions into tetrahedra, which is proved in the paper, too.
An inverse eigenvalue problem for an arbitrary multiply connected bounded region in .
Analysis of Finite Element Methods for the Nonlinear Dynamic Analysis of Shells.
Application of Papkovitch functions to three-dimensional thermoelastic problems.
Asymptotic behaviour of an elastic body with a surface having small stuck regions
Asymptotic behaviour of the time dependent Norton-Hoff law in plasticity theory and regularity
We prove -regularity for the stresses in the Prandtl-Reuss-law. The proof runs via uniform estimates for the Norton-Hoff-approximation.