Implementation of inclination dependence of the GB energies through $\gamma$ in New phase-field model by Moelans in 2022 #26842
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yixishen
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Q&A Modules: Phase field
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I test it with a very small model, so I only use 4 cores. In fact, the model is initiated at 200 by 200 mesh, one core is ok.On Jun 4, 2024, at 4:00 AM, Guillaume Giudicelli ***@***.***> wrote:
It could be slower in parallel if the custom code is not efficient. Do you use all 48 cores on the cluster?
—Reply to this email directly, view it on GitHub, or unsubscribe.You are receiving this because you authored the thread.Message ID: ***@***.***>
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Dear MOOSE community,
I am aiming to develop a phase-field (PF) model with a strong inclination-dependent anisotropic grain boundary (GB) energy and mobility. I understand that GBAnisotropy can be utilized for calculating PF parameters following the framework established by Moelans et al. in their 2008 Phys. Rev. B publication (Phys. Rev. B 78, 024113 – Published 16 July 2008). To my knowledge, the inclination dependence is incorporated via angle-dependent PF parameters such as$\kappa(\theta)$ and $\gamma(\theta)$ , without necessitating additional terms in the evolution equations (specifically, the Allen-Cahn equation).
However, recent advancements by Moelans (2022) suggests that to have inclination dependent in a fully variational way, as$\kappa$ ($\theta$ ) is essentially a function of the gradient of order parameters $\eta_i$ and $\eta_j$ , an extra term is introduced to the evolution equations:
$$- m \nabla \cdot \left( \sum_{j \neq i} \left( \frac{\partial \gamma_{ij}}{\partial n_i} \right) n_i^2 n_j ^2\right)$$
And my question is, does moose has any kernel that support this term? Or I may need to create my own function/application for this term?
Thanks
Yixi
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