Generation and evolution of inelastic microstructures - an overview
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Publication:4900438
DOI10.1002/gamm.201210007zbMath1255.74011OpenAlexW2162472764WikidataQ107453496 ScholiaQ107453496MaRDI QIDQ4900438
Ulrich Hoppe, Dennis M. Kochmann, Klaus Hackl
Publication date: 24 January 2013
Published in: GAMM-Mitteilungen (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/gamm.201210007
Micromechanics of solids (74M25) Large-strain, rate-independent theories of plasticity (including nonlinear plasticity) (74C15) Variational principles of physics (49S05)
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Microstructure in Plasticity, a Comparison between Theory and Experiment, A variational approach to fracture and other inelastic phenomena
Cites Work
- The evolution of laminates in finite crystal plasticity: a variational approach
- On the implementation of rate-independent standard dissipative solids at finite strain-variational constitutive updates
- A micromechanical model for pretextured polycrystalline shape-memory alloys including elastic anisotropy
- Mixed analytical-numerical relaxation in finite single-slip crystal plasticity
- Energy relaxation of non-convex incremental stress potentials in a strain-softening elastic--plastic bar.
- Nonconvex energy minimization and dislocation structures in ductile single crystals
- Single-slip elastoplastic microstructures
- Deriving new evolution equations for microstructures via relaxation of variational incremental problems
- Effective relaxation for microstructure simulations: algorithms and applications
- Analysis of material instabilities in inelastic solids by incremental energy minimization and relaxation methods: evolving deformation microstructures in finite plasticity
- Finite Elastoplasticity Lie Groups and Geodesics on SL(d)
- An Incremental Strategy for Modeling Laminate Microstructures in Finite Plasticity – Energy Reduction, Laminate Orientation and Cyclic Behavior
- Non–convex potentials and microstructures in finite–strain plasticity
- Relaxed Potentials and Evolution Equations for Inelastic Microstructures
- On the relation between the principle of maximum dissipation and inelastic evolution given by dissipation potentials
