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Commuting probabilities of -centralizer finite rings
Jutirekha Dutta, Dhiren Kumar Basnet, Rajat Kanti Nath
Let be a finite ring. The commuting probability of , denoted by , is the probability that any two randomly chosen elements of commute. is called an -centr…
Relative non-commuting graph of a finite ring
Jutirekha Dutta, Dhiren Kumar Basnet
Let be a subring of a finite ring and . The relative non-commuting graph of the subring in , denoted by $Γ_{S, R}…
On non-commuting graph of a finite ring
J. Dutta, D. K. Basnet
The non-commuting graph of a finite ring with center is a simple undirected graph whose vertex set is and two distinct vertices and are…
Some bounds for commuting probability of finite rings
Jutirekha Dutta, Dhiren Kumar Basnet
Let be a finite ring. The commuting probability of is the probability that any two randomly chosen elements of commute. In this paper, we obtain some bounds for commuti…
On generalized non-commuting graph of a finite ring
Jutirekha Dutta, Dhiren Kumar Basnet, Rajat Kanti Nath
Let be two subrings of a finite ring . Then the generalized non-commuting graph of subrings of , denoted by , is a simple graph whose vertex set is $(…