A phase-field model for evolving microstructures with strong elastic inhomogeneity

By Shenyang Hu, Long-qing Chen. 2001

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The phase field method for geometric moving interfaces and their numerical approximations (2019, neutral): “Spectral methods can be extended to more complex phase field models such as those involving elastic interactions via microelasticity theory [262].”
Finite interface dissipation phase field modeling of Ni–Nb under additive manufacturing conditions (2019, background): “the free energy functional that may consist of local chemical free energy density, interfacial energy density, elastic energy density, electrochemical energy density depending on the studied problem [54–58].”
The phase field technique for modeling multiphase materials (2008, background): “It is demonstrated that the elastic energy has strong effects on the coarsening behavior [319, 322] and the microstructural development (see, e.”
An introduction to phase-field modeling of microstructure evolution (2008, background): “Such a representation was widely used for spinodal decomposition and further coarsening of the decomposed structure [65,34,66,67,32,33] and precipitation and growth of precipitates [68,69] with the same structure as the matrix phase.”