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济南大学数学系
Published:1996,
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[1]左连翠,赵娥.由群决定的Near环[J].济南大学学报(综合版),1996,{4}(02):56-58.
Zuo Liancui Zhao e. THE MAPPING NEAR-RING OF GROUP. [J]. Journal of University of Jinan(Social Science Edition) (2):56-58(1996)
[1]左连翠,赵娥.由群决定的Near环[J].济南大学学报(综合版),1996,{4}(02):56-58. DOI:
Zuo Liancui Zhao e. THE MAPPING NEAR-RING OF GROUP. [J]. Journal of University of Jinan(Social Science Edition) (2):56-58(1996) DOI:
本文在任意群的全体映射集合上定义了加法及乘法运算
证明了它恰好能做成一个Near环
讨论了有单位元的Near环与映射的Near环之间的关系.最后给出了一般群的自同态集合能作成Near环的充要条件.
In this paper
we define addition and multiplication in the set of mapping for arbitrary group
prove it s a Near - ring
and discuss the relation of a Near -ring with identity and mapping Near - ring. Finally
we obtain the equivalent condition for the endomorphism set of a group is a mapping Near - ring.
映射Near环映射Near环
mappingNear-ringMapping Near - ring
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