Approximation by Jakimovski-Leviatan Type Operators on a Complex Domain

Sezgin Sucu; Ertan Ibikli

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Approximation by Jakimovski-Leviatan Type Operators on a Complex Domain

机译：Jakimovski-Leviatan型算子在复杂域上的逼近

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摘要

The present paper deals with the study of approximation by complex Stancu type generalization of Jakimovski-Leviatan type operators on a parabolic domain subset of complex plane by using the methods of Dressel et al. (Pacific J Math 13(4):1171-1180, 1963).

机译：本文使用Dressel等人的方法，对复杂平面的抛物线域子集上的Jakimovski-Leviatan型算子的复杂Stancu型概化进行了研究。（Pacific J Math 13（4）：1171-1180，1963）。

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来源
《Review of Managerial Science 》 |2014年第1期| 177-188| 共12页
作者
Sezgin Sucu; Ertan Ibikli;
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作者单位

Department of Mathematics, Faculty of Science, Ankara University, Ankara, Tandogan 06100, Turkey;

Department of Mathematics, Faculty of Science, Ankara University, Ankara, Tandogan 06100, Turkey;

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原文格式 PDF
正文语种 eng
中图分类
关键词
Szasz operator; Appell polynomials; Jakimovski-Leviatan type operators; Vitali's theorem;

机译：Szasz运算符;Appell多项式;Jakimovski-Leviatan类型的运算符;维塔利定理;

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3. Approximation by Jakimovski–Leviatan Type Operators on a Complex Domain [J] . Sezgin Sucu, Ertan Ibikli Complex analysis and operator theory . 2014 ,第1期

机译：Jakimovski–Leviatan型算子在复杂域上的逼近
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Approximation by Jakimovski-Leviatan Type Operators on a Complex Domain

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