Ben Brewster

SOME GROUPS WITH COMPUTABLE CHERMAK-DELGADO LATTICES

Let

Closed subclasses of M-groups

G

Subgroups of a Direct Product of Groups that Satisfy the Strong Frattini Argument

be a finite group and let

PRODUCTS OF FORMATIONS

H \leq G

Cover-avoidance and Frattini argument

. We refer to

The supersolvable residual of an -group

\ord {H} \ord {C_G(H)}

Criteria for Permutability to Be Transitive in Finite Groups

as the {\it Chermak-Delgado measure of

Fittingfunktoren in endlichen auflösbaren Gruppen. I

H

Groups whose Chermak–Delgado lattice is a chain

} with respect to

Sylow Intersections in Finite Groups

G