A continuum thermodynamics formulation for micro-magneto-mechanics with applications to ferromagnetic shape memory alloys

DOI10.1016/J.JMPS.2008.05.004zbMath1183.74071OpenAlexW2160964232MaRDI QIDQ1039509

Chad M. Landis

Publication date: 30 November 2009

Published in: Journal of the Mechanics and Physics of Solids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jmps.2008.05.004

zbMATH Keywords

twinningphase transformationconstitutive behaviorsensors and actuatorsferromagnetic shape memory material

Mathematics Subject Classification ID

Control, switches and devices (``smart materials) in solid mechanics (74M05) Thermodynamics in solid mechanics (74A15) Electromagnetic effects in solid mechanics (74F15) Statistical mechanics of ferroelectrics (82D45)

Related Items (10)

On the modeling of equilibrium twin interfaces in a single-crystalline magnetic shape-memory alloy sample. III: Magneto-mechanical behaviors ⋮ Homogenization in micro-magneto-mechanics ⋮ Multiscale modeling for ferroelectric materials: a transition from the atomic level to phase-field modeling ⋮ Continuum theory and phase-field simulation of magnetoelectric effects in multiferroic bismuth ferrite ⋮ Phase transformations in electrically conductive ferromagnetic shape-memory alloys, their thermodynamics and analysis ⋮ A phase-field study of the martensitic detwinning in NiTi shape memory alloys under tension or compression ⋮ Modeling the dynamic magneto-mechanical response of magnetic shape memory alloys based on Hamilton's principle: the governing equation system ⋮ On coupled FEM-BEM simulation of the magneto-mechanical behavior of single-crystalline Ni-Mn-Ga alloys ⋮ An I-integral method for the crack-tip intensity factor in ferromagnetic materials with domain switching ⋮ Constitutive modelling of magnetic shape memory alloys with discrete and continuous symmetries

Cites Work

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• Dynamic solid-solid transitions with phase characterized by an order parameter
• A constrained theory of magnetoelasticity
• Generalized Ginzburg-Landau and Cahn-Hilliard equations based on a microforce balance

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