A second order cone complementarity approach for the numerical solution of elastoplasticity problems
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Publication:1933473
DOI10.1007/s00466-012-0698-6zbMath1398.74484OpenAlexW2067442506MaRDI QIDQ1933473
Publication date: 24 January 2013
Published in: Computational Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00466-012-0698-6
complementaritysecond-order conesemi-smooth Newton algorithm\(J_{2}\) plasticityDrucker-Prager plasticity
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Cites Work
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- New second-order cone linear complementarity formulation and semi-smooth Newton algorithm for finite element analysis of 3D frictional contact problem
- Nonlinear complementarity functions for plasticity problems with frictional contact
- Extremum properties of finite-step solutions in elastoplasticity with nonlinear mixed hardening
- Computational formulation of shakedown analysis as a conic quadratic optimization problem
- Formulation and solution of some plasticity problems as conic programs
- Algorithms for the solution of internal variable problems in plasticity
- Computational inelasticity
- Plasticity. Mathematical theory and numerical analysis
- Elastoplastic analysis of structures with nonlinear hardening: A nonlinear complementarity approach
- A nonsmooth Newton method for elastoplastic problems
- A finite element-mathematical programming method for elastoplastic contact problems with friction
- Limit analysis theorems for implicit standard materials: Application to the unilateral contact with dry friction and the non-associated flow rules in soils and rocks
- Stress rate formulation for elastoplastic models with internal variables based on augmented Lagrangian regularisation
- Variational principles for a class of finite step elastoplastic problems with nonlinear mixed hardening
- A semismooth Newton method for SOCCPs based on a one-parametric class of SOC complementarity functions
- A new algorithm for numerical solution of 3D elastoplastic contact problems with orthotropic friction law
- Second-order cone and semidefinite representations of material failure criteria
- A matrix structural theory of piecewise linear elastoplasticity with interacting yield planes
- An unconstrained smooth minimization reformulation of the second-order cone complementarity problem
- Lectures on Modern Convex Optimization
- Smoothing Functions for Second-Order-Cone Complementarity Problems
- Finite element analysis and algorithms for single-crystal strain-gradient plasticity
- An interior-point algorithm for elastoplasticity
- A return mapping algorithm for plane stress elastoplasticity
- Formulations in rates and increments for elastic-plastic analysis
- Numerical Optimization
- Three‐dimensional Mohr–Coulomb limit analysis using semidefinite programming
- A Combined Smoothing and Regularization Method for Monotone Second-Order Cone Complementarity Problems
- SQP Methods for Incremental Plasticity with Kinematic Hardening
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