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A Note on Hall Operators for Fitting Classes

Bulletin of the London Mathematical Society, 1985
The Hall operators \(L_{\pi}( )\) and \(K_{\pi}( )\) for Fitting classes of finite soluble groups are very well known, see for instance \textit{O. J. Brison} [Arch. Math. 33, 1-9 (1979; Zbl 0405.20022)]. In this paper a third Hall operator L'\({}_{\pi}( )\) is introduced; we define L'\({}_{\pi}({\mathfrak F})\) as the class of those finite soluble ...
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Products of fitting classes of finite groups

Israel Journal of Mathematics, 1972
Using Fitting classes we generalize some well known theorems on centralizers in finite groups.
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A family of Fitting classes of supersoluble groups

Mathematical Proceedings of the Cambridge Philosophical Society, 1995
A class of groups that is closed with respect to subnormal subgroups and normal products is called a Fitting class. Given a finite soluble group G, one may ask for the Fitting class (G) generated by G, that is the intersection of all Fitting classes containing G.
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Changes in cardiovascular fitness following physical fitness classes.

The Journal of family practice, 1985
A program aimed at improving cardiovascular fitness was evaluated. This program involved 298 volunteer middle-aged participants who initially had a bicycle ergometry test to calculate fitness. Other measurements included body fat (estimated by skin fold measurements) and a rating of coronary-prone personality.
J E, Rodnick, A, Frischer
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On Products of Fitting Classes

Journal of the London Mathematical Society, 1979
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The fitting class ? �I

Archiv der Mathematik, 1984
A. Bolado Caballero, J. Martinez Verduch
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