Unconditional energy stability and maximum principle preserving scheme for the Allen-Cahn equation
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Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s11075-024-01880-2.pdf
Reference41 articles.
1. Akagi, G., Schimperna, G., Segatti, A.: Fractional Cahn–Hilliard, Allen–Cahn and porous medium equations. J. Differential Equations 261, 2935–2985 (2016)
2. Akrivis, G., Li, B., Li, D.: Energy-decaying extrapolated RK–SAV methods for the Allen–Cahn and Cahn–Hilliard equations. SIAM J. Sci. Comput. 41, A3703–A3727 (2019)
3. Allen, S.M., Cahn, J.W.: A microscopic theory for antiphase boundary motion and its application to antiphase domain coarsening. Acta Metall. 27, 1085–1095 (1979)
4. Bueno-Orovio, A., Kay, D., Burrage, K.: Fourier spectral methods for fractional-in-space reaction-diffusion equations. BIT Numer. Math. 54, 937–954 (2014)
5. Burrage, K., Hale, N., Kay, D.: An efficient implicit FEM scheme for fractional-in-space reaction-diffusion equations. SIAM J. Sci. Comput. 34, A2145–A2172 (2012)
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