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The approximation of bivariate Chlodowsky-Szász-Kantorovich-Charlier-type operators

机译:二元Chlodowsky-Szász-Kantorovich-Charlier型算子的逼近

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In this paper, we introduce a bivariate Kantorovich variant of combination of Szász and Chlodowsky operators based on Charlier polynomials. Then, we study local approximation properties for these operators. Also, we estimate the approximation order in terms of Peetre’s K-functional and partial moduli of continuity. Furthermore, we introduce the associated GBS-case (Generalized Boolean Sum) of these operators and study the degree of approximation by means of the Lipschitz class of Bögel continuous functions. Finally, we present some graphical examples to illustrate the rate of convergence of the operators under consideration.
机译:在本文中,我们介绍了基于Charlier多项式的Szász和Chlodowsky运算符组合的双变量Kantorovich变体。然后,我们研究这些算子的局部近似性质。此外,我们根据Peetre的K函数和连续性的部分模量来估计近似阶数。此外,我们介绍了这些算子的关联GBS-case(广义布尔和),并通过Bögel连续函数的Lipschitz类研究了近似程度。最后,我们提供一些图形示例来说明正在考虑的算子的收敛速度。

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