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On locally finite groups and the centralizers of automorphisms

Pavel Shumyatsky — 2001

Bollettino dell'Unione Matematica Italiana

Sia p un primo, e A un gruppo abeliano elementare di ordine p 2 che agisce sul p -gruppo localmente finito G . Supponiamo che esista un intero positivo m tale che C G a , C G b , , C G b m = 1 per ogni a , b A . In questo articolo si dimostra che G è nilpotente, con classe di nilpotenza limitata da una funzione che dipende solo da p e m .

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