| BIVARIATE VECTOR VALUED RATIONAL INTERPOLANTS BY BRANCHED CONTINUED FRACTIONS |
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| 作者姓名： | 檀结庆 朱功勤 |
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| 作者单位： | Institute of Applied Mathematics，Hefei University of Technology，Hefei 230009，PRC.，Institute of Applied Mathematics，Hefei University of Technology，Hefei 230009，PRC. |
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| 基金项目： | Supported by the National Natural Science Foundation of China. |
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| 摘 要： | By making use of Thiele-type bivariate branched continued fractions and Sumelson inverse,we construct a few kinds of bivariate vector valued rational interpolonts (BVRIs) over rectangular grids and find out certain relations among these BVRIs such as boundary identity and duality.
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BIVARIATE VECTOR VALUED RATIONAL INTERPOLANTS BY BRANCHED CONTINUED FRACTIONS |
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| Tan Jie-qing Institute of Applied Mathematics,Hefei University of Technology,Hefei ,PRC.Zhu Gong-qin Institute of Applied Mathematics,Hefei University of Technology,Hefei ,PRC..BIVARIATE VECTOR VALUED RATIONAL INTERPOLANTS BY BRANCHED CONTINUED FRACTIONS[J].Numerical Mathematics A Journal of Chinese Universities English Series,1995(1). |
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| Authors: | Tan Jie-qing Institute of Applied Mathematics Hefei University of Technology Hefei PRCZhu Gong-qin Institute of Applied Mathematics Hefei University of Technology Hefei PRC |
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| Institution: | Tan Jie-qing Institute of Applied Mathematics,Hefei University of Technology,Hefei 230009,PRC.Zhu Gong-qin Institute of Applied Mathematics,Hefei University of Technology,Hefei 230009,PRC. |
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| Abstract: | By making use of Thiele-type bivariate branched continued fractions and Sumelson inverse,we construct a few kinds of bivariate vector valued rational interpolonts (BVRIs) over rectangular grids and find out certain relations among these BVRIs such as boundary identity and duality. |
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| Keywords: | Branched conlinuad fraction interpolation vector-grid |
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