本文主要研究内容
作者董改芳（2019）在《保持算子Jordan-?-triple乘积幂等性的映射》一文中研究指出：设H是无限维的复的完备的不定内积空间,B(H)是H上所有有界线性算子构成的代数,ΩB(H).本文主要刻画Ω上保持算子Jordan-?-triple乘积幂等性的映射.当H为Hilbert空间时,作为推论,给出了Ω上保持算子Jordan-*-triple乘积幂等性的映射的具体形式.
Abstract
she Hshi mo xian wei de fu de wan bei de bu ding nei ji kong jian ,B(H)shi Hshang suo you you jie xian xing suan zi gou cheng de dai shu ,ΩB(H).ben wen zhu yao ke hua Ωshang bao chi suan zi Jordan-?-triplecheng ji mi deng xing de ying she .dang Hwei Hilbertkong jian shi ,zuo wei tui lun ,gei chu le Ωshang bao chi suan zi Jordan-*-triplecheng ji mi deng xing de ying she de ju ti xing shi .
论文参考文献
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论文详细介绍
论文作者分别是来自太原师范学院学报(自然科学版)的董改芳，发表于刊物太原师范学院学报(自然科学版)2019年02期论文，是一篇关于不定内积空间论文,幂等性论文,算子乘积论文,算子乘积论文,太原师范学院学报(自然科学版)2019年02期论文的文章。本文可供学术参考使用，各位学者可以免费参考阅读下载，文章观点不代表本站观点，资料来自太原师范学院学报(自然科学版)2019年02期论文网站，若本站收录的文献无意侵犯了您的著作版权，请联系我们删除。
标签：不定内积空间论文; 幂等性论文; 算子乘积论文; 太原师范学院学报(自然科学版)2019年02期论文;
董改芳：保持算子Jordan-?-triple乘积幂等性的映射论文
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