The Mathematics Department of the Université libre de Bruxelles is proud
to announce that
Marston Conder
will give a talk on Monday 6th of July at 3pm, Forum A, Campus de la Plaine,
Université libre de Bruxelles, entitled
(as automorphism groups of symmetric structures)
There are several contexts in which finite alter-
nating groups occur as the automorphism group (or
orientation-preserving automorphism group) of a dis-
crete structure with maximum possible symmetry under certain constraints. In fact, it frequently happens
that all but finitely many appear in the given
context, and sometimes all but finitely many symmetric
groups occur as well (or instead).
Examples include Hurwitz surfaces (compact Riemann surfaces of genus with conformal
automorphisms),
or equivalently, regular maps of type
, and also 5-arc-transitive cubic graphs, 7-arc-
transitive 4-valent graphs, and hyperbolic 3-manifolds
of largest possible symmetry-to-volume ratio.
I will explain some of these, as well as a recent one
(locally 9-arc-transitive bipartite graphs), and the possibility that for every , all but finitely many
and occur as the automorphism group of a chiral
polytope of rank .
Marston D. E. Conder is a Distinguished Professor of the University of Auckland, New
Zealand. He is one of the leading mathematicians in his fields of research which include Combinatorial Group Theory and Graph Theory. He obtained his PhD thesis in Oxford in 1980
under the supervision of Graham Higman. He became a Fellow of the American Mathematical
Society in 2012.
Marston D. E. Conder is known for his wonderful exposures in favor of audiences including the bachelor students.
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