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A three level linearized compact difference scheme for the Cahn-Hilliard equation 被引量:22
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作者 LI Juan 1,2 ,SUN ZhiZhong 1,& ZHAO Xuan 1 1 Department of Mathematics,Southeast University,Nanjing 210096,China 2 Yingtian College,Nanjing 210046,China 《Science China Mathematics》 SCIE 2012年第4期805-826,共22页
This article is devoted to the study of high order accuracy difference methods tor the Cahn-rnmara equation. A three level linearized compact difference scheme is derived. The u^ique solvability and uaconditional conv... This article is devoted to the study of high order accuracy difference methods tor the Cahn-rnmara equation. A three level linearized compact difference scheme is derived. The u^ique solvability and uaconditional convergence of the difference solution are proved. The convergence order is O(T2+h4) in the maximum norm. The mass conservation and the non-increase of the total energy are also verified. Some numerical examples are given to demonstrate the theoretical results. 展开更多
关键词 Cahn-Hilliard equation compact difference scheme CONVERGENCE SOLVABILITY CONSERVATION energynon-increase
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