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On Pointwise Approximation Of Gauss-Weierstrass Operators

机译:Gauss-Weierstrass算子的逐点逼近

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摘要

The metric form Omega(x)(f, lambda), which was introduced by Zeng and Cheng in [8], plays an important role in the estimate of pointwise approximation of functions which have left limit f(x-) and right limit f(x+) at given point x. In this paper, Using the metric form Omega(x)(f, lambda) and the Bojanic-Khan-Cheng's method combining with analysis techniques, we obtain the asymptotic estimates on the rates of pointwise approximation of Gauss-Weierstrass operators on two classes of functions with certain growth condition.
机译:Zeng和Cheng在[8]中引入的度量形式Omega(x)(f,lambda)在估计具有左极限f(x-)和右极限f的函数的逐点逼近中起着重要作用给定点x处的(x +)。在本文中,使用度量形式Omega(x)(f,lambda)和Bojanic-Khan-Cheng方法与分析技术相结合,我们获得了两类高斯-韦尔斯特拉斯算子的逐点逼近率的渐近估计。具有一定的生长条件。

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