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- W3177194123 abstract "In this paper we characterize groups according to the number of end vertices in the associated coprime graphs. An upper bound on the order of the group that depends on the number of end vertices is obtained. We also prove that $$2-$$ groups are the only groups whose coprime graphs have odd number of end vertices. Classifications of groups with small number of end vertices in the coprime graphs are given. We give a complete answer to [4, Question 3.7], where we show that $$mathbb {Z}_4$$ and $$mathbb {Z}_2times mathbb {Z}_2$$ are the only groups whose coprime graph has exactly three end vertices." @default.
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- W3177194123 date "2021-03-01" @default.
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- W3177194123 title "Classification of groups according to the number of end vertices in the coprime graph" @default.
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- W3177194123 doi "https://doi.org/10.1007/s13226-021-00132-6" @default.
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