Results 81 to 90 of about 13,820 (216)
Parabolic subgroups in characteristics 2 and 3
Abstract This text brings to an end the classification of non‐reduced parabolic subgroups in positive characteristic, especially 2 and 3: they are all obtained as intersections of parabolics having maximal reduced part. We prove this result and deduce a few geometric consequences on rational projective homogeneous varieties.
Matilde Maccan
wiley +1 more source
Twisting out fully irreducible automorphisms
By a theorem of Thurston, in the subgroup of the mapping class group generated by Dehn twists around two curves that fill, every element not conjugate to a power of one of the twist is pseudo-Anosov.
Clay, Matt, Pettet, Alexandra
core +2 more sources
Profinite rigidity for free‐by‐cyclic groups with centre
Abstract A free‐by‐cyclic group FN⋊ϕZ$F_N\rtimes _\phi \mathbb {Z}$ has non‐trivial centre if and only if [ϕ]$[\phi]$ has finite order in Out(FN)${\rm {Out}}(F_N)$. We establish a profinite rigidity result for such groups: if Γ1$\Gamma _1$ is a free‐by‐cyclic group with non‐trivial centre and Γ2$\Gamma _2$ is a finitely generated free‐by‐cyclic group ...
Martin R. Bridson, Paweł Piwek
wiley +1 more source
All p-local finite groups of rank two for odd prime p
In this paper we give a classification of the rank two p-local finite groups for odd p. This study requires the analisis of the possible saturated fusion systems in terms of the outer automorphism group ant the proper F-radical subgroups.
Diaz, Antonio +2 more
core +2 more sources
Spin(8, ℂ)-Higgs bundles fixed points through spectral data
Let XX be a compact Riemann surface of genus g≥2g\ge 2. The geometry of the moduli space ℳ(Spin(8,C)){\mathcal{ {\mathcal M} }}\left({\rm{Spin}}\left(8,{\mathbb{C}})) of Spin(8,C){\rm{Spin}}\left(8,{\mathbb{C}})-Higgs bundles over XX is of great interest
Antón-Sancho Álvaro
doaj +1 more source
On profinite rigidity amongst free‐by‐cyclic groups I: The generic case
Abstract We prove that amongst the class of free‐by‐cyclic groups, Gromov hyperbolicity is an invariant of the profinite completion. We show that whenever G$G$ is a free‐by‐cyclic group with first Betti number equal to one, and H$H$ is a free‐by‐cyclic group which is profinitely isomorphic to G$G$, the ranks of the fibres and the characteristic ...
Sam Hughes, Monika Kudlinska
wiley +1 more source
Free representations of outer automorphism groups of free products via characteristic abelian coverings [PDF]
Alexis Marchand
openalex +1 more source
Right-angled Artin groups as finite-index subgroups of their outer automorphism groups [PDF]
Manuel Wiedmer
openalex +1 more source
Twisted Chiral Algebras of Class S and Mixed Feigin-Frenkel Gluing. [PDF]
Beem C, Nair S.
europepmc +1 more source
Outer automorphisms of algebraic groups and determining groups by their maximal tori [PDF]
Skip Garibaldi
openalex +1 more source

