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Meyer-K(o)nig and Zeller算子的4阶矩和6阶矩
引用本文:岳淑捷,庞少莉,张金成,齐秋兰. Meyer-K(o)nig and Zeller算子的4阶矩和6阶矩[J]. 河北师范大学学报(自然科学版), 2007, 31(6): 715-717,729
作者姓名:岳淑捷  庞少莉  张金成  齐秋兰
作者单位:石家庄邮电职业技术学院,管理系,河北,石家庄,050021;河北师范大学,数学与信息科学学院,河北,石家庄,050016
基金项目:国家自然科学基金 , 河北省自然科学基金
摘    要:对Meyer-K(o)nig and Zeller算子的4阶矩及6阶矩进行了研究,通过推导计算,给出了该算子4阶矩及6阶矩的估计结果.

关 键 词:Meyer-K(o)nig and Zeller算子  4阶矩  6阶矩  矩估计
文章编号:1000-5854(2007)06-0715-03
修稿时间:2007-03-212007-05-20

Fourth Moment and Sixth Moment for Meyer-K(o)nig and Zeller Operators
YUE Shu-jie,PANG Shao-li,ZHANG Jin-cheng,QI Qiu-lan. Fourth Moment and Sixth Moment for Meyer-K(o)nig and Zeller Operators[J]. Journal of Hebei Normal University, 2007, 31(6): 715-717,729
Authors:YUE Shu-jie  PANG Shao-li  ZHANG Jin-cheng  QI Qiu-lan
Affiliation:1. Department of Basic Courses,Beijing Union University,Beijing 100101 ,China; 2. School of Science,Tianjin University,Tianjin 300072,China;3. Department of Basic Coursea,Hebei Chemical and Pharmaceutical Vocational Technology College,Hebei Shijiazhuang 050031 ,China
Abstract:The key of the filled function method for global optimization is to construct a filled function.A class of filled functions for constrained continuous global optimization problems are presented, and the filled properties are discussed.
Keywords:global optimization   continuous optimization   filled function   global minimizer
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