Pages that link to "Item:Q1912194"
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The following pages link to Variational principles for a class of finite step elastoplastic problems with nonlinear mixed hardening (Q1912194):
Displaying 17 items.
- Extremum properties of finite-step solutions in elastoplasticity with nonlinear mixed hardening (Q811166) (← links)
- Extremum theorems for finite-step backward-difference analysis of elastic-plastic nonlinearly hardening solids (Q913549) (← links)
- Rate variational extremum principles for finite elastoplasticity (Q1191549) (← links)
- A variational theory for finite-step elasto-plastic problems (Q1309502) (← links)
- A variational principle for constructing the equations of elastoplasticity for finite deformations (Q1359932) (← links)
- A consistent approach to continuum and discrete rate elastoplastic structural problems (Q1365641) (← links)
- Compatible mixed formulations for elastoplastic models (Q1371510) (← links)
- Direct and dual theorems of Castigliano and Clapeyron for generalized elastic models (Q1384804) (← links)
- Computational methods for elastoplasticity: an overview of conventional and \textit{less-conventional} approaches (Q1787380) (← links)
- New results in subdifferential calculus with applications to convex optimization (Q1900114) (← links)
- A second order cone complementarity approach for the numerical solution of elastoplasticity problems (Q1933473) (← links)
- A displacement-like finite element model for \(J_2\) elastoplasticity: Variational formulation and finite-step solution (Q1971356) (← links)
- Numerical simulation of elastoplastic problems by Brezis-Ekeland-Nayroles non-incremental variational principle (Q2308808) (← links)
- (Q3983541) (← links)
- Variational methods for fluids of Prandtl-Eyring type and plastic materials with logarithmic hardening (Q4237148) (← links)
- Variational approach for nonsmooth elasto-plastic dynamics with contact and impacts (Q6116135) (← links)
- Advancements in continuum mechanics and electrodynamics by a spacetime geometric approach (Q6576356) (← links)
