On the Method of Multiplier-enlargement and Approximation of Unbounded Continuous Functions

ZHENG Cheng-De; WANG Ren-Hong

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On the Method of Multiplier-enlargement and Approximation of Unbounded Continuous Functions

机译：无界连续函数的乘数放大和逼近方法

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By combining the classical appropriate functions "1, X, X~2" with the method of multiplier- enlargement, this paper establishes a theorem to approximate any unbounded continuous functions with modified positive linear operators. As an example, Hermit-Fejer interpolation polynomial operators are analysed and studied, and a general conclusion is obtained.

机译：通过将经典的适当函数“ 1，X，X〜2”与乘数放大方法相结合，本文建立了一个定理，用修正的正线性算子来近似任何无界的连续函数。例如，对Hermit-Fejer插值多项式算子进行了分析研究，得到了一般结论。

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《Northeastern mathematical journal》 |2001年第2期|p.231-235|共5页
作者
ZHENG Cheng-De; WANG Ren-Hong;
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原文格式 PDF
正文语种 eng
中图分类数学;
关键词
positive linear operator; approximation of unbounded continuous function; method of multiplier-enlargement;

机译：正线性算子无界连续函数的近似;乘数放大法;

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On the Method of Multiplier-enlargement and Approximation of Unbounded Continuous Functions

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