Groups in Which Each Element Commutes with its Endomorphic Images

DOI10.2307/2036299zbMath0209.33202OpenAlexW4250008313MaRDI QIDQ5611073

Ralph J. Faudree

Publication date: 1971

Full work available at URL: https://doi.org/10.2307/2036299

Mathematics Subject Classification ID

Abstract finite groups (20D99)

Related Items (11)

More on Groups in Which Each Element Commutes with its Endomorphic Images ⋮ The Group of Automorphisms of a Distributively Generated Near Ring ⋮ Direct product of four classes of groups. ⋮ Prime ideals in near-rings ⋮ P-groups with non-abelian automorphism groups and all automorphisms central ⋮ Finite 3-groups of class 3 whose elements commute with their automorphic images. ⋮ A non-abelian 2-group whose endomorphisms generate a ring, and other examples of E-groups ⋮ On groups and endomorphism rings ⋮ On groups and endomorphism rings ⋮ Finite Groups with Semisimple Endomorphism Rings ⋮ Finite p-groups of exponent \(p^ 2\) in which each element commutes with its endomorphic images

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