| THE BLOSSOM APPROACH TO THE DIMENSION OF THE BIVARIATE SPLINE SPACE |
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| 作者姓名： | Zhi-bin Chen Yu-yu Feng |
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| 作者单位： | Zhi-bin Chen;Yu-yu Feng (Department of Mathematics，University of Science and Technology of China，Hefei 230026，China) Jernej Kozak (Department of Mathematics，University of Ljubljana，1000 Liubljana，Slovenija ) |
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| 基金项目： | the 973 Project on Mathematical Mechanics!G1998030600，NSF and SF of National Educational Committee of China |
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| 摘 要： | 1. IntroductionLet fi C mZ be a closed simply connected polygonal region, andA:~ {fit}!=,, fi = .6 fitz= 1its regular triangulation, i.e. the trianglesfit, ioj, i / i,can have in common only a vertex or a whole edge. Let V de'note the set of innervenices, E the set of inner edges, and E the set of all edges of a. PutmV:= IVI, mE:~ IEI.The planar graph G:~ (V, E) clearly describes A. However, it's sometimes useful toconsider also the dual planar graph Q:= (V,e), where venices i E V co…
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THE BLOSSOM APPROACH TO THE DIMENSION OF THE BIVARIATE SPLINE SPACE |
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| Zhi-bin Chen,Yu-yu Feng.THE BLOSSOM APPROACH TO THE DIMENSION OF THE BIVARIATE SPLINE SPACE[J].Journal of Computational Mathematics,2000(2). |
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| Authors: | Zhi-bin Chen Yu-yu Feng |
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| Abstract: | |
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| Keywords: | Bivariate spline space Blossom Dimension |
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