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Your search keyword '"Guo, Shunsheng"' showing total 4 results
Start Over Author "Guo, Shunsheng" Topic approximation theory Topic ditzian-totik modulus
4 results on '"Guo, Shunsheng"'

1. Pointwise Approximation by Meyer-Konig and Zeller Operators.

Author

Guo, Shunsheng, Liu, Lixia, and Wang, Zhiming

Subjects
*APPROXIMATION theory, *DIFFERENTIAL operators, *EQUIVALENCE classes (Set theory), *SET theory, *EQUIVALENCE relations (Set theory)
Abstract

In this paper we give direct, inverse, and equivalence approximation theorems with unified Ditzian-Totik modulus [image omitted] (0 ≤ λ ≤ 1) for Meyer-Konig and Zeller operators. [ABSTRACT FROM AUTHOR]

Published
2008
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2. Approximation by Bézier type of Meyer–König and Zeller operators

Author

Guo, Shunsheng, Jiang, Hongbiao, and Qi, Qiulan

Subjects
*APPROXIMATION theory, *FUNCTIONALS, *LINEAR operators, *FUNCTIONAL analysis, *MATHEMATICAL functions
Abstract

Abstract: In this paper, we give direct, inverse and equivalence approximation theorems for the Bézier type of Meyer–König and Zeller operator with unified Ditzian–Totik modulus (). [Copyright &y& Elsevier]

Published
2007
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3. The central approximation theorems for Baskakov–Bzier operators

Author

Guo, Shunsheng, Qi, Qiulan, and Liu, Guofen

Subjects
*OPERATOR theory, *FUNCTIONAL analysis, *APPROXIMATION theory, *MATHEMATICAL functions
Abstract

Abstract: For Baskakov–Bzier operators we give the direct, inverse and equivalence approximation theorems with unified Ditzian–Totik modulus . [Copyright &y& Elsevier]

Published
2007
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4. Pointwise approximation by Baskakov quasi-interpolants

Author

Guo, Shunsheng, Qi, Qiulan, and Liu, Lixia

Subjects
*INTERPOLATION, *OPERATOR theory, *APPROXIMATION theory, *EQUIVALENCE relations (Set theory), *MODULES (Algebra)
Abstract

Abstract: Recently, the quasi-interpolants of some classical operators were introduced. Mache and Müller gave Baskakov quasi-interpolants and obtained approximation equivalence theorem with In this paper, we extend the above result with modulus (0 ≤ λ ≤ 1) which unified classical modulus and Ditzian-Totik modulus. [Copyright &y& Elsevier]

Published
2005
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