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STRICT ERROR ESTIMATION OF NUMERICAL SOLUTION OF COMPRESSIBLE FLOW IN TWO-DIMENSIONAL SPACE

STRICT ERROR ESTIMATION OF NUMERICAL SOLUTION OF COMPRESSIBLE FLOW IN TWO-DIMENSIONAL SPACE
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摘要 In this paper, we construer a class of difference scheme for solving two-dimensional compressible flow and prove strictly the error esthnation of periodical problem, which implies the convergence. In addition, we strictly estimate the error of solution of one kind of initial-boundary problem and give the corresponding eonvergence. We can generalize the above results into equations of magnetoelectric fluid. In this paper, we construer a class of difference scheme for solving two-dimensional compressible flow and prove strictly the error esthnation of periodical problem, which implies the convergence. In addition, we strictly estimate the error of solution of one kind of initial-boundary problem and give the corresponding eonvergence. We can generalize the above results into equations of magnetoelectric fluid.
作者 郭本瑜
出处 《Science China Mathematics》 SCIE 1983年第5期482-498,共17页 中国科学:数学(英文版)
关键词 一甲 子方 110 THAN
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