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On the bivariate Shepard-Lidstone operators

机译:关于二元Shepard-Lidstone算子

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We propose a new combination of the bivariate Shepard operators (Coman and Trmbia, 2001 [2]) by the three point Lidstone polynomials introduced in Costabile and Dell'Accio (2005) [7]. The new combination inherits both degree of exactness and Lidstone interpolation conditions at each node, which characterize the interpolation polynomial. These new operators find application to the scattered data interpolation problem when supplementary second order derivative data are given (Kraaijpoel and van Leeuwen, 2010 [13]). Numerical comparison with other well known combinations is presented.
机译:我们提出了由Costabile和Dell'Accio(2005)[7]中引入的三点Lidstone多项式对二元Shepard算子(Coman和Trmbia,2001 [2])的新组合。新的组合继承了每个节点的精确度和Lidstone插值条件,这是插值多项式的特征。当给出补充的二阶导数数据时,这些新的算子可以应用于散乱数据插值问题(Kraaijpoel和van Leeuwen,2010 [13])。提出了与其他众所周知的组合的数值比较。

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