Let G be a group. Recall that the intersection graph of subgroups of G is an undirected graph whose vertex set is the set of all nontrivial subgroups of G and distinct vertices H,K are joined by an edge in this graph if and only if the intersection of H and K is nontrivial. The aim of this article is to investigate the interplay between the group-theoretic properties of a finite group G and the graph-theoretic properties of the complement of the intersection graph of subgroups of G.
Visweswaran, S., & Vadhel, P. (2020). SOME RESULTS ON THE COMPLEMENT OF THE INTERSECTION GRAPH OF SUBGROUPS OF A FINITE GROUP. Journal of Algebraic Systems, 7(2), 105-130. doi: 10.22044/jas.2018.5917.1296
MLA
S. Visweswaran; P. Vadhel. "SOME RESULTS ON THE COMPLEMENT OF THE INTERSECTION GRAPH OF SUBGROUPS OF A FINITE GROUP", Journal of Algebraic Systems, 7, 2, 2020, 105-130. doi: 10.22044/jas.2018.5917.1296
HARVARD
Visweswaran, S., Vadhel, P. (2020). 'SOME RESULTS ON THE COMPLEMENT OF THE INTERSECTION GRAPH OF SUBGROUPS OF A FINITE GROUP', Journal of Algebraic Systems, 7(2), pp. 105-130. doi: 10.22044/jas.2018.5917.1296
VANCOUVER
Visweswaran, S., Vadhel, P. SOME RESULTS ON THE COMPLEMENT OF THE INTERSECTION GRAPH OF SUBGROUPS OF A FINITE GROUP. Journal of Algebraic Systems, 2020; 7(2): 105-130. doi: 10.22044/jas.2018.5917.1296
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