CONVERGENCE OF LINEAR MULTISTEP METHODS FOR TWO-PARAMETER SINGULAR PERTURBATION PROBLEMS  被引量:1

作  者:肖爱国 李寿佛 符鸿源 陈光南 

出  处:《Acta Mathematicae Applicatae Sinica》2001年第2期207-217,共11页应用数学学报(英文版)

基  金:the National Natural Science Foundation of China (No.19871070), Wang Kuancheng Foundation for Rewarding the Postdoctors of Chine

摘  要:Some convergence results are given for A(a)-stable linear multistep methods applied to two classes of two-parameter singular perturbation problems, which extend the existing relevant results about one-parameter problems by Lubich~[1]. Some numerical examples confirm our results.Some convergence results are given for A(a)-stable linear multistep methods applied to two classes of two-parameter singular perturbation problems, which extend the existing relevant results about one-parameter problems by Lubich~[1]. Some numerical examples confirm our results.

关 键 词:Singular perturbation problems linear multistep methods CONVERGENCE 

分 类 号:O241.6[理学—计算数学]

 

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