Normalteiler und maximale Untergruppen endlicher Gruppen.
Über die Auflösbarkeit faktorisierbarer Gruppen.
Über das Produkt von paarweise vertauschbaren zyklischen Gruppen.
Gruppen mit modularer Sylow-Gruppe.
Singer-Zyklen in klassischen Gruppen.
Zweifach transitive, auflösbare Permutationsgruppen.
Lineare auflösbare Gruppen.
Über die Auflösbarkeit faktorisierbarer Gruppen. III.
A Characterization of GL(2, 3) and SL(2,5) by the Degrees of their Representations.
Some simple groups which are determined by the set of their character degrees. II
A remark on a Theorem of J. G. Thompson
An important theorem by J. G. Thompson says that a finite group is -nilpotent if the prime divides all degrees (larger than 1) of irreducible characters of . Unlike many other cases, this theorem does not allow a similar statement for conjugacy classes. For we construct solvable groups of arbitrary -lenght, in which the lenght of any conjugacy class of non central elements is divisible by .
Über die Auflösbarkeit faktorisierbarer Gruppen. II.
Degree problems of representation theory over arbitrary fields of characteristic 0. Part 2: Groups which have only two reduces degrees.
Degree problems of representation theory over arbitrary fields of characteristic 0. On theorems of N. Ito and J. G: Thompson.
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