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Phase-field model for multiphase systems with different thermodynamic factors

J. Kundin, R. Siquieri

Physica D: Nonlinear Phenomena, 240, 459–46, (2011)

DOI: 10.1016/j.physd.2010.10.011

Download: BibTEX

A modified phase-field model for quantitative simulations of low-speed phase transitions in multiphase systems is proposed, which takes into account the difference between thermodynamic factors in all the phases. The presented model is based on the quantitative phase-field concept developed by Steinbach et al. [I. Steinbach, F. Pezolla, B. Nestler, M. Seeelberg, R. Prieler, G.J. Schmitz, J.L.L. Rezende, A phase field concept for multiphase systems, Physica D 94 (1996) 135] for multiphase systems allowing to consider the multiphase transition as a superposition of pairwise interactions between two phases. We complete this approach and develop a model, which uses parameters derived from chemical free energy functions of individual phases evaluated from experimental data by the CALPHAD method Lukas et al. (2007) [17]. Because the thermodynamic factors are different in various phases we need to evaluate a special form of total chemical free energy function of a multiphase mixture and use it in the phase-field model. It is shown, that for the developed model the thin-interface asymptotic and the anti-trapping term developed previously for the solidification of pure substances can be applied. The model is verified by an example of the Al–Ni system whose peritectic structural morphology during the directional solidification is investigated. The suggested model can be also extended to multicomponent systems.

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{"type":"article", "name":"j.kundin20113", "author":"J. Kundin and R. Siquieri", "title":"Phasefield model for multiphase systems with different thermodynamic factors", "journal":"Physica D: Nonlinear Phenomena", "volume":"240", "OPTnumber":"6", "OPTmonth":"3", "year":"2011", "OPTpages":"459–46", "OPTnote":"", "OPTkey":"phase transitions; phase-field model; diffusion potential; multiphase systems; transformation driving force; peritectic growth", "DOI":"10.1016/j.physd.2010.10.011"}
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