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A Study of Fixed-Point-Free Automorphisms and Solvable GroupsPsaras, Emanuel S. 21 May 2020 (has links)
No description available.
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On Finite Groups Admitting A Fixed Point Free Abelian Operator Group Whose Order Is A Product Of Three PrimesMut Sagdicoglu, Oznur 01 August 2009 (has links) (PDF)
A long-standing conjecture states that if A is a finite group acting fixed point freely on a
finite solvable group G of order coprime to jAj, then the Fitting length of G is bounded by
the length of the longest chain of subgroups of A. If A is nilpotent, it is expected that the
conjecture is true without the coprimeness condition. We prove that the conjecture without
the coprimeness condition is true when A is a cyclic group whose order is a product of three
primes which are coprime to 6 and the Sylow 2-subgroups of G are abelian. We also prove
that the conjecture without the coprimeness condition is true when A is an abelian group
whose order is a product of three primes which are coprime to 6 and jGj is odd.
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A Self-Contained Review of Thompson's Fixed-Point-Free Automorphism TheoremSracic, Mario F. 19 June 2014 (has links)
No description available.
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