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	Analysis and numerical methods for nonlocal-in-time Allen-Cahn equation Journal article Numerical Methods for Partial Differential Equations,2024, volume: 40, issue: 6 Authors: Li, Hongwei; Yang, Jiang; Zhang, Wei Favorite \| View/Download：6/0 \| Submit date：2024/11/04 asymptotic compatibility energy dissipation law maximum principle nonlocal-in-time Allen-Cahn equation well-posedness
	Variable-step numerical schemes and energy dissipation laws for time fractional Cahn–Hilliard model Journal article Applied Mathematics Letters,2024, volume: 149 Authors: Qi, Ren jun; Zhang, Wei; Zhao, Xuan Favorite \| View/Download：4/0 \| Submit date：2024/03/12 Adaptive time strategy Discrete energy dissipation law Nonuniform L1+ formula Scalar auxiliary variable Time fractional Cahn–Hilliard model
	Energy Plus Maximum Bound Preserving Runge–Kutta Methods for the Allen–Cahn Equation Journal article Journal of Scientific Computing,2022, volume: 92, issue: 3 Authors: Fu, Zhaohui; Tang, Tao; Yang, Jiang Favorite \| View/Download：12/0 \| Submit date：2022/09/05 Allen–Cahn equation Energy dissipation law Maximum principle Runge–Kutta methods
	Sharp Error Estimate of an Implicit BDF2 Scheme with Variable Time Steps for the Phase Field Crystal Model Journal article Journal of Scientific Computing,2022, volume: 92, issue: 2 Authors: Di, Yana; Wei, Yifan; Zhang, Jiwei; Zhao, Chengchao Favorite \| View/Download：7/0 \| Submit date：2022/09/05 BDF2 DOC and DCC kernels Modified energy dissipation law Phase field model Sharp error estimate
	On energy dissipation theory and numerical stability for time-fractional phase-field equations Journal article SIAM Journal on Scientific Computing,2019, volume: 41, issue: 6, pages: A3757-A3778 Authors: Tang, Tao; Yu, Haijun; Zhou, Tao Adobe PDF(1073Kb) \| Favorite \| View/Download：43/6 \| Submit date：2021/04/23 Allen-Cahn equation Cahn-Hilliard equation Energy dissipation law Maximum principle MBE model Time-fractional phase-field equations