2002Unpublished venueRequires access

Weak Quasi-normality of Groups and Its Property

Li Qi

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Abstract

A subgroup H is called weakly quasi-normal in group G if G has a p -sylow subgroup permutes with H , where p is a arbitrary prime divisor of |G| . We obtain some results about the weakly quasi-normal subgroups and use them to determine the structures of some groups.

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What this paper is about

A subgroup H is called weakly quasi-normal in group G if G has a p -sylow subgroup permutes with H , where p is a arbitrary prime divisor of |G| . We obtain some results about the weakly quasi-normal subgroups and use them to determine the structures of some groups.

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Available abstract

A subgroup H is called weakly quasi-normal in group G if G has a p -sylow subgroup permutes with H , where p is a arbitrary prime divisor of |G| . We obtain some results about the weakly quasi-normal subgroups and use them to determine the structures of some groups.

Key concepts: Mathematics, Sylow theorems, Normal subgroup, Normality, Prime (order theory), Combinatorics, Property (philosophy), Index of a subgroup

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