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A New Method of Constructing Bivariate Vector Valued Rational Interpolation Function 被引量:2
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作者 Lin ZHENG Gong Qin ZHU 《Journal of Mathematical Research and Exposition》 CSCD 2011年第4期605-616,共12页
At present, the methods of constructing vector valued rational interpolation function in rectangular mesh are mainly presented by means of the branched continued fractions. In order to get vector valued rational inter... At present, the methods of constructing vector valued rational interpolation function in rectangular mesh are mainly presented by means of the branched continued fractions. In order to get vector valued rational interpolation function with lower degree and better approximation effect, the paper divides rectangular mesh into pieces by choosing nonnegative integer parameters d1 (0 〈 dl ≤ m) and d2 (0 ≤ d2≤ n), builds bivariate polynomial vector interpolation for each piece, then combines with them properly. As compared with previous methods, the new method given by this paper is easy to compute and the degree for the interpolants is lower. 展开更多
关键词 bivariate vector valued rational interpolation nonnegative integer parameter divide piece primary function interpolation formula.
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BIVARIATE LAGRANGE-TYPE VECTOR VALUED RATIONAL INTERPOLANTS 被引量:1
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作者 Chuan-qing Gu Gong-qing Zhu 《Journal of Computational Mathematics》 SCIE EI CSCD 2002年第2期207-216,共10页
Focuses on a study that presented an axiomatic definition to bivariate vector valued rational interpolation on distinct plane interpolation points. Definition; Existence and uniqueness; Connection.
关键词 bivariate vector value rational interpolation determinantal formula
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