Phase field computations for surface diffusion and void electromigration in ${\mathbb{R}^3}$

Banas L, Nürnberg R (2009)
Computing and Visualization in Science 12(7): 319-327.

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We consider a finite element approximation of a phase field model for the evolution of voids by surface diffusion in an electrically conducting solid. The phase field equations are given by a degenerate Cahn–Hilliard equation with an external forcing induced by the electric field. We describe the iterative scheme used to solve the resulting nonlinear discrete equations and present some numerical experiments in three space dimensions.
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Banas L, Nürnberg R. Phase field computations for surface diffusion and void electromigration in ${\mathbb{R}^3}$. Computing and Visualization in Science. 2009;12(7):319-327.
Banas, L., & Nürnberg, R. (2009). Phase field computations for surface diffusion and void electromigration in ${\mathbb{R}^3}$. Computing and Visualization in Science, 12(7), 319-327. doi:10.1007/s00791-008-0114-0
Banas, L., and Nürnberg, R. (2009). Phase field computations for surface diffusion and void electromigration in ${\mathbb{R}^3}$. Computing and Visualization in Science 12, 319-327.
Banas, L., & Nürnberg, R., 2009. Phase field computations for surface diffusion and void electromigration in ${\mathbb{R}^3}$. Computing and Visualization in Science, 12(7), p 319-327.
L. Banas and R. Nürnberg, “Phase field computations for surface diffusion and void electromigration in ${\mathbb{R}^3}$”, Computing and Visualization in Science, vol. 12, 2009, pp. 319-327.
Banas, L., Nürnberg, R.: Phase field computations for surface diffusion and void electromigration in ${\mathbb{R}^3}$. Computing and Visualization in Science. 12, 319-327 (2009).
Banas, Lubomir, and Nürnberg, Robert. “Phase field computations for surface diffusion and void electromigration in ${\mathbb{R}^3}$”. Computing and Visualization in Science 12.7 (2009): 319-327.
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