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On Locally Ιnvo-Regular Ring
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An associative ring with identity D claimed to be locally Invo- regular ( L.Ι.Reg.Rings) if , for any element ӻ in D , either ӻ or 1- ӻ is Invo-regular in D , that is ӻ = ӻ v ӻ or 1- ӻ = (1- ӻ) v (1- ӻ) for some involution element v in D , these rings due to Danchev [5] . In this article several instances, and properties of L.Ι.Reg.Rings are introduced and invest gules the behavior of these properties , as well as certain relation between L.Ι.Reg.Rings and other rings are discussed.
Science Research Society
Title: On Locally Ιnvo-Regular Ring
Description:
An associative ring with identity D claimed to be locally Invo- regular ( L.
Ι.
Reg.
Rings) if , for any element ӻ in D , either ӻ or 1- ӻ is Invo-regular in D , that is ӻ = ӻ v ӻ or 1- ӻ = (1- ӻ) v (1- ӻ) for some involution element v in D , these rings due to Danchev [5] .
In this article several instances, and properties of L.
Ι.
Reg.
Rings are introduced and invest gules the behavior of these properties , as well as certain relation between L.
Ι.
Reg.
Rings and other rings are discussed.
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