Representations of the (b; c)-inverses in rings with involution

Representations of the (b; c)-inverses in rings with involution
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DOI:
10.2298/fil1709867k
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发表时间:
2017-01
期刊:
影响因子:
0.8
通讯作者:
Y. Ke;Yuefeng Gao;Jianlong Chen
Y. Ke;Yuefeng Gao;Jianlong Chen
中科院分区:
数学4区
文献类型:
--
作者:
Y. Ke;Yuefeng Gao;Jianlong Chen

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设R是环,B,c在R中.(B; c)-逆的概念是Drazin在2012年提出的。本文研究了具有对合环的(B; c)-逆存在的充要条件,并给出了新的表达式。基于群逆给出了(B; c)-逆的一种新表示.
Let R be a ring and b, and c in R. The concept of (b; c)-inverses was introduced by Drazin in 2012. In this paper, necessary and sucient conditions for the existence of the (b; c)-inverse in a ring with an involution are investigated, and new expressions for them are derived. A new representation of the (b; c)-inverse based on the group inverse is also presented.