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Dimensions of Bivariate Quintic Spline Spaces over Generalized Type-II Triangulations

机译:广义II型三角结构上的双偏角花键空间的尺寸

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In this paper, a class of four-corner quadrangulation is introduced, which is homeomorphic to a rectangular partition of a retangle. Then, by adding two diagonals of each quadrilateral in four-corner quadrangulation, a generalized type-II triangulation is obtained. By using the method of Bozier-net, a minimal determining set for bivariate quintic spline space over generalized type-II triangulation is constructed and dimensions of bivariate quintic spline space over generalized type-II triangulation are given.
机译:在本文中,引入了一类四角四阵容,这是一个矩形分隔的粗糙分区。然后,通过在四角四边形中添加每个四边形的两个对角线,获得广义Type-II三角测量。通过使用Bozier-Net的方法,构建了通过广泛化-I-II三角测量的双偏见Quintic样条空间的最小确定集合,并且给出了广泛化的II三角测量的双式Quintic花键空间的尺寸。

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