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RATE OF CONVERGENCE FOR MEYER—KONIG AND ZELLER OPERATORS WITH JACOBI—WEIGHTS
引用本文:SongRuying XuangPeicai 等. RATE OF CONVERGENCE FOR MEYER—KONIG AND ZELLER OPERATORS WITH JACOBI—WEIGHTS[J]. 逼近论及其应用, 2002, 18(3): 52-64. DOI: 10.1007/BF02837113
作者姓名:SongRuying XuangPeicai 等
作者单位:[1]TaiyuanTeachersCollege,China [2]ShaoxingCollegeofArtsandScience,China
摘    要:We point out that the Meyer-Konig and Zeller operator Mn(f;x) are unbounded in usual Jacobi weighted norm at first,and then we consider the weighted approximation by Mn(f;x) by a new norm and obtain the characterization of convergence rate in nonoptimal approximation by K-functional.

关 键 词:加权逼近 收敛速度 Meyer-Koenig-Zeller算子 Jacobi权 权范数

Rate of convergence for Meyer-K?nig and Zeller operators with Jacobi-Weights
Song Ruying, Xuan Peicai, You Gongqiang and Wang Jianli. Rate of convergence for Meyer-K?nig and Zeller operators with Jacobi-Weights[J]. Approximation Theory and Its Applications, 2002, 18(3): 52-64. DOI: 10.1007/BF02837113
Authors:Song Ruying   Xuan Peicai   You Gongqiang  Wang Jianli
Abstract:We point out that the Meyer-K?nig and Zeller operator Mn(f;x) are unbounded in usual Jacobi weighted norm at first, and then we consider the weighted approximation by Mn(f;x) by a new norm and obtain the characterization of convergence rate in nonoptimal approximation by K-functional.
Keywords:
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