Phase-field models in materials science

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Finite interface dissipation phase field modeling of Ni–Nb under additive manufacturing conditions (2019, neutral): “Following the simplification suggested in [61], the interfacial energy σαβ and interface mobility μαβ terms are modified to their anisotropic forms as σαβ(n⃗) and μαβ(n⃗), where n⃗ is the interface normal vector described as n⃗ = ∣∇φα∣/∇φα, in which α represents the solid phase.”
Formation mechanisms of self-organized core/shell and core/shell/corona microstructures in liquid droplets of immiscible alloys (2013, methodology): “The approach is based on the phase field method that has been widely employed to study phase separation via spinodal decomposition in liquids [17–19] and other complex microstructure evolutions [20–25].”
The phase field method for geometric moving interfaces and their numerical approximations (2019, neutral): “For additional references and more comprehensive reviews, we refer to [37, 39, 59, 27, 28, 35, 34, 41, 61, 91, 125, 355, 391, 224, 393, 397, 418].”