Hung P. Tong-Viet
Published 2009-12-04, updated 2011-02-23Version 2
In this paper we classify all maximal subgroups M of a nearly simple primitive rank 3 group G of type L=Omega_{2m+1}(3), m > 3; acting on an L-orbit E of non-singular points of the natural module for L such that 1_P^G <=1_M^G where P is a stabilizer of a point in E. This result has an application to the study of minimal genera of algebraic curves which admit group actions.
Comments: 41 pages, to appear in Forum Mathematicum
On maximal subgroups of ample groups
Type systems and maximal subgroups of Thompson's group $V$
Maximal subgroups of multi-edge spinal groups
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