Phase field microelasticity theory and modeling of elastically and structurally inhomogeneous solid
By Yu U. Wang, Yongmei M. Jin, A. Khachaturyan. 2002
193 citations recorded by the source corpus.
Subfields: Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/89b55fc7bbf5f7e113eb21319b89b869da4ea2b4
How researchers see this paper
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In Mechanics of Materials
- Ingo Steinbach
- Nele Moelans
- Bart Blanpain
- P. Wollants
- Magdalena Ortiz
- Laurent Stainier
- V. Hakim
- Markus Apel
Citations in the corpus
- Laws of crack motion and phase-field models of fracture (2008, background): “Continuum models of brittle fracture that describe both short scale failure and macroscopic linear elasticity within a self-consistent set of equations have recently been proposed (Aranson et al., 2000; Karma et al., 2001; Eastgate et al., 2002; Wang et al., 2002; Marconi and Jagla, 2005).”
- Multi phase field model for solid state transformation with elastic strain (2006, background): “The opposite limit (Voigt limit [14] [13]) is applied in the model of [6] and [15], where the strain between the phases is continuous and the effective elasticity matrix is an arithmetic mean of the elasticity matrices of the individual phases.”
- a Phase-Field Theory of Dislocation Dynamics, Strain Hardening (2002, background): “The elastic interaction energy formulated in this section is a special case of a general class of energies for continuously distributed dislocation loops in isotropic elastic crystals derived by Ortiz and Xu [Xu and Ortiz (1993)].”
- An introduction to phase-field modeling of microstructure evolution (2008, methodology): “Efficient methods have been developed to solve the elasticity equations [4,66,115,116] for materials with heterogeneous elastic properties (Ci jkl(r)).”