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Family of a-Ary Univariate Subdivision Schemes Generated by Laurent Polynomial

机译:Laurent多项式生成的a-Ary单变量细分方案族

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摘要

The generalized symbols of the family of a-ary (a 2) univariate stationary and nonstationary parametric subdivision schemes have been presented. These schemes are the new version of Lane-Riesenfeld algorithms. Comparison shows that our proposed family has higher continuity and generation degree comparative to the existing subdivision schemes. It is observed that many existing binary and ternary schemes are the special cases of our schemes. The analysis of proposed family of subdivision schemes is also presented in this paper.
机译:提出了a元(a> 2)单变量平稳和非平稳参数细分方案族的广义符号。这些方案是Lane-Riesenfeld算法的新版本。比较表明,与现有的细分方案相比,我们提出的家族具有更高的连续性和生成度。可以看出,许多现有的二元和三元方案是我们方案的特殊情况。本文还对拟议的细分方案系列进行了分析。

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