Vivek Bhabani Lama

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20222026

most citedExtensions of I-Reversible Rings

1 citations · 1 across the 4 of their papers we have counts for

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math.RA2026

On Reversible Rings, Their Generalization and Quasi-Idempotent Elements

Vivek Bhabani Lama

In this article, we show that the characterization of reversible rings and various other rings related to them such as i-reversible rings, semi-commutative rings and i-domains in t…

math.RA2026

Invertibility of Anticommutator and Commutators of Higher Degree of $n$ -potent Elements

Vivek Bhabani Lama, Suhas B N

We introduce and study the notion of commutators and anti-commutator of higher degrees for ring elements, which generalize the concept of commutator and anti-commutator of ring ele…

math.RA2022★ 1 cited

Extensions of I-Reversible Rings

Vivek Bhabani Lama, Suhas B N, Susobhan Mazumdar +1

A ring $R$ is said to be i-reversible if for every $a, b$ $\in$ $R$ , $ab$ is a non-zero idempotent implies $ba$ is an idempotent. It is known that the rings $M_{n} (R)$ and $T_{n} (R)$ (t…

On Reversible Rings, Their Generalization and Quasi-Idempotent Elements

Invertibility of Anticommutator and Commutators of Higher Degree of n-potent Elements

Extensions of I-Reversible Rings

Invertibility of Anticommutator and Commutators of Higher Degree of $n$ -potent Elements