Small strain multiphase-field model accounting for configurational forces and mechanical jump conditions

DOI10.1007/S00466-017-1458-4zbMath1461.74007OpenAlexW2744032351WikidataQ113327360 ScholiaQ113327360MaRDI QIDQ1753930

Oleg Tschukin, Andreas Reiter, Britta Nestler, Christoph Herrmann, Felix Schwab, Daniel Schneider, Ephraim Schoof, Michael Selzer

Publication date: 29 May 2018

Published in: Computational Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00466-017-1458-4

zbMATH Keywords

polycrystalline materialmartensitic phase transformationmicrostructure evolutioninterfacial excess energy

Mathematics Subject Classification ID

Micromechanical theories (74A60) Crystals in solids (74N05)

Related Items (9)

Multiphase-field model of small strain elasto-plasticity according to the mechanical jump conditions ⋮ Phase-field modeling of crack propagation in heterogeneous materials with multiple crack order parameters ⋮ A numerical method for finite-strain mechanochemistry with localised chemical reactions treated using a Nitsche approach ⋮ On stress-affected propagation and stability of chemical reaction fronts in solids ⋮ Stability of chemical reaction fronts in solids: analytical and numerical approaches ⋮ On the stress calculation within phase-field approaches: a model for finite deformations ⋮ Multiphase-field modelling of crack propagation in geological materials and porous media with Drucker-Prager plasticity ⋮ Simulating mechanical wave propagation within the framework of phase-field modelling ⋮ An elasto-chemical phase-field model for isotropic solids

Cites Work

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• Small strain elasto-plastic multiphase-field model
• Two-phase deformations of elastic solids
• Finite deformation by mechanical twinning
• A novel homogenization method for phase field approaches based on partial rank-one relaxation
• The elastic energy-momentum tensor
• The equilibrium shape of an elastically inhomogeneous inclusion
• On the stress calculation within phase-field approaches: a model for finite deformations
• The nature of configurational forces
• Configuration forces as basic concepts of continuum physics
• Anisotropy in multi-phase systems: A phase field approach
• Phase-field modeling of crack propagation in multiphase systems
• Phase-field elasticity model based on mechanical jump conditions
• Multi phase field model for solid state transformation with elastic strain
• A combined phase field approach for martensitic transformations and damage
• Combining phase field approach and homogenization methods for modelling phase transformation in elastoplastic media
• Free Energy of a Nonuniform System. I. Interfacial Free Energy
• The force on an elastic singularity
• A generalized field method for multiphase transformations using interface fields

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