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Non-polynomial divided differences and B-spline functions

机译:非多项式划分差异和B样条函数

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Starting with the interpolation problem, we define non-polynomial divided differences recursively as a generalization of classical divided differences. We also derive the identities and the properties of these non-polynomial divided differences such as symmetry and Leibniz formula which is a main tool in the derivation of B-spline recurrence relations. Defining a novel variant of the truncated power function, we express non-polynomial B-splines explicitly in terms of non-polynomial divided differences of this truncated power function. (C) 2018 Elsevier B.V. All rights reserved.
机译:从内插问题开始,我们将非多项式划分差异定义为古典划分差异的概括。 我们还导出了这些非多项式划分差异的标识和属性,例如对称性和leibniz公式,这是衍生B样条复发关系的主要工具。 定义截断功率函数的新型变型,我们在这种截断功率函数的非多项式划分差异方面明确地表达非多项式B样条。 (c)2018年elestvier b.v.保留所有权利。

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