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On the conjectures of J. Thompson and O. Ore
Authors:Erich W Ellers  Nikolai Gordeev
Institution:Department of Mathematics, University of Toronto, Toronto, Ontario, Canada M5S 3G3 ; Department of Mathematics, Russian State Pedagogical University, Moijka 48, St. Petersburg, Russia 191-186
Abstract:If $G$ is a finite simple group of Lie type over a field containing more than $8$ elements (for twisted groups $^{l} X_{n} (q^{l})$ we require $q > 8$, except for $^{2} B_{2} (q^{2})$, $^{2} G_{2} (q^{2})$, and $^{2} F_{4} (q^{2})$, where we assume $q^{2} > 8$), then $G$ is the square of some conjugacy class and consequently every element in $G$ is a commutator.

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