A new alternating group explicit-implicit algorithm with high accuracy for dispersive equation  

A new alternating group explicit-implicit algorithm with high accuracy for dispersive equation

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作  者:张青洁 王文洽 

机构地区:[1]School of Mathematics,Shandong University

出  处:《Applied Mathematics and Mechanics(English Edition)》2008年第9期1221-1230,共10页应用数学和力学(英文版)

基  金:National Natural Science Foundation of China (No.10671113)

摘  要:In this paper, a new alternating group explicit-implicit (nAGEI) scheme for dispersive equations with a periodic boundary condition is derived. This new unconditionally stable scheme has a fourth-order truncation error in space and a convergence ratio faster than some known alternating methods such as ASEI and AGE. Comparison in accuracy with the AGEI and AGE methods is presented in the numerical experiment.In this paper, a new alternating group explicit-implicit (nAGEI) scheme for dispersive equations with a periodic boundary condition is derived. This new unconditionally stable scheme has a fourth-order truncation error in space and a convergence ratio faster than some known alternating methods such as ASEI and AGE. Comparison in accuracy with the AGEI and AGE methods is presented in the numerical experiment.

关 键 词:Dispersive equation finite difference alternating group explicit-implicitmethod (nAGEI) high accuracy unconditional stability parallel computation. 

分 类 号:O241.82[理学—计算数学]

 

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