2020
DOI: 10.1016/j.commatsci.2019.109284
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A phase-field study of elastic stress effects on phase separation in ternary alloys

Abstract: Most of the commercially important alloys are multicomponent, producing multiphase microstructures as a result of processing. When the coexisting phases are elastically coherent, the elastic interactions between these phases play a major role in the development of microstructures. To elucidate the key effects of elastic stress on microstructural evolution when more than two misfitting phases are present in the microstructure, we have developed a microelastic phase-field model in two dimensions to study phase s… Show more

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Cited by 20 publications
(12 citation statements)
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“…The greater the quench depth (or χ i j ), smaller the λ sp . Elastic interactions can also affect the compositional history and coarsening kinetics of SDSD microstructure phases that can be simulated, for example, using microelastic classes of phase-field models [64,[86][87][88]. The mechanical behavior of the resulting patterns can be estimated using a finite element [89] or finite volume [90] based analysis of the representative microdomains.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…The greater the quench depth (or χ i j ), smaller the λ sp . Elastic interactions can also affect the compositional history and coarsening kinetics of SDSD microstructure phases that can be simulated, for example, using microelastic classes of phase-field models [64,[86][87][88]. The mechanical behavior of the resulting patterns can be estimated using a finite element [89] or finite volume [90] based analysis of the representative microdomains.…”
Section: Discussionmentioning
confidence: 99%
“…We use a dimensionless Cahn-Hilliard [44] based ternary free energy functional [51,64] that describes the evolution of a threecomponent, three-phase system (i.e., A-rich α, B-rich β , and C-rich γ) following the leading order expansion,…”
Section: A Ternary Phase-field Modelmentioning
confidence: 99%
“…where J i is the total flux of each component in the system. We adopt a formulation that incorporates the net vacancy flux coupled with a Gibbs-Duhem relation as elaborated by Raghavan et al [47] and others [59][60][61][62] to derive the temporal evolution of the A and B-rich phases,…”
Section: Ternary Cahn-hilliard Modelmentioning
confidence: 99%
“…Yet, despite these advances, there is still limited understanding in one of the most fundamental aspects of ternary fluid phase separation: how to predict and characterise the different possible distinct morphologies and phase separation pathways as function of the fluid composition. To provide insights, surprisingly, works to date have primarily relied on a simple linear stability analysis to demarcate the ternary phase diagram into regions with zero, one and two positive eigenvalues [34,39,43]. As we will demonstrate here, considering only the sign of the eigenvalues do not allow qualitative, let alone quantitative, predictions for the separation pathways.…”
Section: Introductionmentioning
confidence: 97%