| 一种新形式的二元混合有理插值(英文) |
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| 引用本文： | 邹乐,唐烁.一种新形式的二元混合有理插值(英文)[J].数学季刊,2011(2):280-284. |
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| 作者姓名： | 邹乐 唐烁 |
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| 作者单位： | Key Lab of Network and Intelligent Information Processing;Hefei University;College of Mathematics;Hefei University of Technology; |
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| 基金项目： | Supported by the Project Foundation of the Department of Education of Anhui Province(KJ2008A027,KJ2010B182,KJ2011B152,KJ2011B137); Supported by the Grant of Scientific Research Foundation for Talents of Hefei University(11RC05); Supported by the Grant of Scientific Research Foundation Hefei University(11KY06ZR) |
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| 摘 要： | Newton＇s polynomial interpolation may be the favorite linear interpolation,associated continued fractions interpolation is a new type nonlinear interpolation.We use those two interpolation to construct a new kind of bivariate blending rational interpolants.Characteristic theorem is discussed.We give some new blending interpolation formulae.
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| 关 键 词： | associated continued fractions interpolation blending rational interpolants characteristic theorem |
New Approach to Bivariate Blending Rational Interpolants |
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| ZOU Le,TANG Shuo.New Approach to Bivariate Blending Rational Interpolants[J].Chinese Quarterly Journal of Mathematics,2011(2):280-284. |
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| Authors: | ZOU Le TANG Shuo |
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| Institution: | ZOU Le1,TANG Shuo2(1.Key Lab of Network and Intelligent Information Processing,Hefei University,Hefei 230601,China,2.College of Mathematics,Hefei University of Technology,Hefei 230009,China) |
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| Abstract: | Newton's polynomial interpolation may be the favorite linear interpolation,associated continued fractions interpolation is a new type nonlinear interpolation.We use those two interpolation to construct a new kind of bivariate blending rational interpolants.Characteristic theorem is discussed.We give some new blending interpolation formulae. |
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| Keywords: | associated continued fractions interpolation blending rational interpolants characteristic theorem |
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