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Multiphase field coupling

Posted: Sat Aug 28, 2021 1:25 pm
by shaojielv
Hello,
I want to use MICRESS to carry out multi-field coupling. May I ask whether the software can be used to carry out the coupling of temperature field and deformation field to realize the influence of precipitate phase and dislocation density? I look forward to your advice.
I am looking forward to your reply. Wish you a happy life and success in your work.
Lv Shaojie

Re: Multiphase field coupling

Posted: Sun Aug 29, 2021 11:19 am
by shaojielv
What I mainly want to know here is the influence of multiple fields on the precipitated phase. In addition, if I want to use Micress to simulate solid phase transformation, can we take the composition factor into consideration?
Thank you very much for your help!

Re: Multiphase field coupling

Posted: Mon Aug 30, 2021 10:33 am
by Bernd
Dear shaojielv,

MICRESS does not offer simultaneous coupling to 2D/3D-temperature and concentration fields. The reason for that is that these two fields usually have very different length scales, and for this reason it is practically impossible to find useful boundary conditions for the simulation domain. Instead, MICRESS does offer the combination of full concentration coupling with coupling to a macroscopic 1d-temperature field. This in our opinion makes much more sense because on the length scale of solute diffusion temperature can easily be approximated by a 1d-field, which then can be explicitly calculated on the process scale using a simplified plate, cylinder or spherical geometry together with an iterative approach (B. Böttger, J. Eiken, M.Apel, Phase-field simulation of microstructure formation in technical castings – A self-consistent homoenthalpic approach to the micro–macro problem J. Comput. Phys. 228 (2009), 6784-6795).

MICRESS can also use dislocation density fields to model recrystallisation or include an extra driving force to phase transformation. Currently, however, the use of local dislocation densities is possible only in single-phase simulations. Otherwise, the dislocation densities must be averaged on the grain level.

Bernd