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Qi, Longzhao, Hou, Yanren (2021) A Second Order Energy Stable BDF Numerical Scheme for the Swift–Hohenberg Equation. Journal of Scientific Computing, 88 (3) doi:10.1007/s10915-021-01593-x

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Reference TypeJournal (article/letter/editorial)
TitleA Second Order Energy Stable BDF Numerical Scheme for the Swift–Hohenberg Equation
JournalJournal of Scientific Computing
AuthorsQi, LongzhaoAuthor
Hou, YanrenAuthor
Year2021 (September)Volume88
Issue3
PublisherSpringer Science and Business Media LLC
DOIdoi:10.1007/s10915-021-01593-xSearch in ResearchGate
Generate Citation Formats
Mindat Ref. ID13436611Long-form Identifiermindat:1:5:13436611:3
GUID0
Full ReferenceQi, Longzhao, Hou, Yanren (2021) A Second Order Energy Stable BDF Numerical Scheme for the Swift–Hohenberg Equation. Journal of Scientific Computing, 88 (3) doi:10.1007/s10915-021-01593-x
Plain TextQi, Longzhao, Hou, Yanren (2021) A Second Order Energy Stable BDF Numerical Scheme for the Swift–Hohenberg Equation. Journal of Scientific Computing, 88 (3) doi:10.1007/s10915-021-01593-x
In(2021, September) Journal of Scientific Computing Vol. 88 (3) Springer Science and Business Media LLC

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Qi, Longzhao, Hou, Yanren (2022) Error analysis of first- and second-order linear, unconditionally energy-stable schemes for the Swift-Hohenberg equation. Computers & Mathematics with Applications, 127. 192-212 doi:10.1016/j.camwa.2022.10.007
Cui, Ming, Niu, Yiyi, Xu, Zhen (2024) A Second-Order Exponential Time Differencing Multi-step Energy Stable Scheme for Swift–Hohenberg Equation with Quadratic–Cubic Nonlinear Term. Journal of Scientific Computing, 99 (1) doi:10.1007/s10915-024-02490-9
Sun, Jingwei; Wang, Haifeng; Zhang, Hong; Qian, Xu; Song, Songhe (2025) On the Convergence and Energy Stability Analysis for a Second-Order Scheme of the Swift–Hohenberg Equation. Journal of Scientific Computing, 103 (3). doi:10.1007/s10915-025-02839-8
Li, Qi, Mei, Liquan (2021) Numerical Approximation of the Two-Component PFC Models for Binary Colloidal Crystals: Efficient, Decoupled, and Second-Order Unconditionally Energy Stable Schemes. Journal of Scientific Computing, 88 (3) doi:10.1007/s10915-021-01564-2
Hou, Dianming, Qiao, Zhonghua (2023) An Implicit–Explicit Second-Order BDF Numerical Scheme with Variable Steps for Gradient Flows. Journal of Scientific Computing, 94 (2) doi:10.1007/s10915-022-02094-1
Hu, Dongdong; Huang, Haorong; Jiang, Huiling; Chen, Minghua (2025) High-Order Asymptotically Compatible Energy-Dissipation Scheme for the Time-Fractional Swift-Hohenberg Equation. Journal of Scientific Computing, 104 (2). doi:10.1007/s10915-025-02973-3
Liu, Hailiang, Yin, Peimeng (2019) Unconditionally Energy Stable DG Schemes for the Swift–Hohenberg Equation. Journal of Scientific Computing, 81. 789-819 doi:10.1007/s10915-019-01038-6
Zhou, Lingling, Guo, Ruihan (2022) Optimal Error Estimates of the Local Discontinuous Galerkin Method and High-order Time Discretization Scheme for the Swift–Hohenberg Equation. Journal of Scientific Computing, 93 (2) doi:10.1007/s10915-022-02014-3
Pei, Shuaichao, Hou, Yanren, Li, Qi (2021) A linearly second-order, unconditionally energy stable scheme and its error estimates for the modified phase field crystal equation. Computers & Mathematics with Applications, 103. 104-126 doi:10.1016/j.camwa.2021.10.029
Wang, Min, Huang, Qiumei, Wang, Cheng (2021) A Second Order Accurate Scalar Auxiliary Variable (SAV) Numerical Method for the Square Phase Field Crystal Equation. Journal of Scientific Computing, 88 (2) doi:10.1007/s10915-021-01487-y
Wang, Jingying; Shen, Xiaoqin; Liu, Ying; Guo, Shimin (2025) High-order energy stable algorithm for time-fractional Swift-Hohenberg model on graded meshes. Journal of Scientific Computing, 104 (3). doi:10.1007/s10915-025-03005-w
 
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