Regularity of solutions to a one dimensional plasticity model
Reliable solutions of problems in the deformation theory of plasticity with respect to uncertain material function
Maximization problems are formulated for a class of quasistatic problems in the deformation theory of plasticity with respect to an uncertainty in the material function. Approximate problems are introduced on the basis of cubic Hermite splines and finite elements. The solvability of both continuous and approximate problems is proved and some convergence analysis presented.
Remarks on regularity up to the boundary for solutions to variational problems in plasticity theory
Rheological models and hysteresis effects
Rotující kotouč v plastickém stavu