
 Monday, January 1, 1990
 The Fitting Length of Finite Groups Admitting an Automorphism of Prime Order
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Let H be a finite solvable groups admitting an automorphism α of prime order p, where it is not assumed that p does not divide the order of H. We assume that α acts on H in such away that the order of any element of the semidried product H <α> lying outside of H divides pqm for some prime q≠p and a fixed natural number m. A bound for the fitting length of H is determined.
