In this paper it is shown that the automorphism group G of a point-transitive 2-(91, 6, 1) design is soluble. More precisely, G is the natural split extension of a cyclic group of order 91 by a cyclic group of order d, where d|12. © 1989 Kluwer Academic Publishers.

Camina, A., DI MARTINO, L. (1989). The group of automorphisms of a transitive 2-(91, 6, 1) design. GEOMETRIAE DEDICATA, 31(2), 151-164 [10.1007/BF00147476].

The group of automorphisms of a transitive 2-(91, 6, 1) design

DI MARTINO, LINO GIUSEPPE
1989

Abstract

In this paper it is shown that the automorphism group G of a point-transitive 2-(91, 6, 1) design is soluble. More precisely, G is the natural split extension of a cyclic group of order 91 by a cyclic group of order d, where d|12. © 1989 Kluwer Academic Publishers.
Articolo in rivista - Articolo scientifico
Block design; automorphism groups
English
1989
31
2
151
164
none
Camina, A., DI MARTINO, L. (1989). The group of automorphisms of a transitive 2-(91, 6, 1) design. GEOMETRIAE DEDICATA, 31(2), 151-164 [10.1007/BF00147476].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/18757
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