2-transitiv abstract ovals of odd order.
A theorem of O'Nan for finite linear spaces
Brauer relations in finite groups
If is a non-cyclic finite group, non-isomorphic -sets may give rise to isomorphic permutation representations . Equivalently, the map from the Burnside ring to the rational representation ring of has a kernel. Its elements are called Brauer relations, and the purpose of this paper is to classify them in all finite groups, extending the Tornehave–Bouc classification in the case of -groups.
Characterizations based on length-biased weighted measure of inaccuracy for truncated random variables
In survival studies and life testing, the data are generally truncated. Recently, authors have studied a weighted version of Kerridge inaccuracy measure for truncated distributions. In the present paper we consider weighted residual and weighted past inaccuracy measure and study various aspects of their bounds. Characterizations of several important continuous distributions are provided based on weighted residual (past) inaccuracy measure.
Circles in (B, N)-Groups.
Estimation of Sylow Subgroups in Primitive Permutation Groups.
Grundeinheiten für einige unendliche Klassen reiner biquadratischer Zahlkörper mit einer Anwendung auf die diophanitsche Gleichung x4 - ay4 = ... c (c = 1, 2, 4 oder 8).
Normal Subgroups of Finitary Permutation Groups.
On a Theorem of Livingstone and Wagner.
On imprimitive groups with small degree
On Permutation Groups of Prime Power Order.
On the combinatorics of Young-Capelli symmetrizers.
On the Degrees of Primitive Permutation Groups.
On the order of transitive permutation groups with cyclic point-stabilizer
If is a transitive permutation group of degree with cyclic point-stabilizer, then the order of is at most .
On the Point Stabilizer in a Primitive Permutation Group.
On the Sylow Subgroups of a Doubly Transitive Permuatation Group.
Primitive Permuationsgruppen mit einem Subkonstituenten vom Grad 2f.
Sylow Subgroups of Transitive Permutation Groups.
Symmetrische Permutationsmengen.
The Primitive Permutation Groups of Some Special Degrees, II: Small Multiples of Certain Large Primes.