Mixed variational inequalities arising in elastoplasticity
From MaRDI portal
Publication:4695768
DOI10.1016/0362-546X(92)90125-XzbMath0768.49008OpenAlexW2156676859MaRDI QIDQ4695768
Publication date: 29 June 1993
Published in: Nonlinear Analysis: Theory, Methods & Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0362-546x(92)90125-x
Variational inequalities (49J40) Optimization of other properties in solid mechanics (74P10) Plastic materials, materials of stress-rate and internal-variable type (74C99)
Related Items
ON THE CONSTRUCTION OF GAP FUNCTIONS FOR VARIATIONAL INEQUALITIES VIA CONJUGATE DUALITY, Tykhonov well-posedness of a mixed variational problem, Gap functions and error bounds for vector inverse mixed quasi-variational inequality problems, Analysis of a regularized Bingham model with pressure-dependent yield stress, A wavelet-like Galerkin method for numerical solution of variational inequalities arising in elastoplasticity, Stress-Based Finite Element Methods in Linear and Nonlinear Solid Mechanics, Solvability and optimization for a class of mixed variational problems, A mixed variational problem with applications in contact mechanics, A mixed hemivariational-variational problem and applications, Unnamed Item, On a new class of abstract mixed variational-hemivariational problems, Optimization of mixed variational inequalities arising in flow of viscoplastic materials, An existence result for a mixed variational problem arising from contact mechanics, Error bound analysis of the D-gap functions for a class of elliptic variational inequalities with applications to frictional contact mechanics, Customized proximal point algorithms for linearly constrained convex minimization and saddle-point problems: a unified approach, Merit functions and error bounds for constrained mixed set-valued variational inequalities via generalizedf-projection operators, Bi-complementarity and duality: A framework in nonlinear equilibria with applications to the contact problem of elastoplastic beam theory, A Prange-Hellinger-Reissner type finite element formulation for small strain elasto-plasticity, Optimal control for a class of mixed variational problems, On a class of generalized saddle-point problems arising from contact mechanics
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Consistent tangent operators for rate-independent elastoplasticity
- The obstacle problem for an elastoplastic body
- On the construction of optimal mixed finite element methods for the linear elasticity problem
- Well-posedness of the fundamental boundary value problems for constrained anisotropic elastic materials
- Variational principles and convergence of finite element approximations of a holonomic elastic-plastic problem
- A new mixed formulation for elasticity
- A family of mixed finite elements for the elasticity problem
- Error estimates for the finite element solution of variational inequalities. Part II. Mixed methods
- Some equilibrium finite element methods for two-dimensional elasticity problems
- Algorithms for the solution of internal variable problems in plasticity
- An analysis of a mixed finite element method for the Navier-Stokes equations
- Constrained anisotropic elastic materials in unilateral contact with or without friction
- Analysis of Some Mixed Finite Element Methods for Plane Elasticity Equations
- PEERS: A new mixed finite element for plane elasticity
- A Mixed Finite Element Method for Plasticity Problems with Hardening
