Results 31 to 40 of about 83,964 (235)
Smooth plane curves with outer Galois points whose reduced automorphism group is $A_{5}$
: In [8] the first author classified automorphism groups of smooth plane curves of degree not less than four into five types. If the curve has a unique outer Galois point, then the quotient group of its automorphism group by the Galois group at the point ...
Takeshi Harui, Kei Miura, A. Ohbuchi
semanticscholar +1 more source
Spontaneous CP violation and symplectic modular symmetry in Calabi-Yau compactifications
We explore the geometrical origin of CP and the spontaneous CP violation in Calabi-Yau compactifications. We find that the CP symmetry is identified with an outer automorphism of the symplectic modular group in the large complex structure regime of ...
Keiya Ishiguro +2 more
doaj +1 more source
2-group symmetries are generalized symmetries that arise when 1-form and 0-form symmetries mix with each other. We uncover the existence of a class of 2-group symmetries in general 4d N=2 theories of Class S that can be constructed by compactifying 6d
Lakshya Bhardwaj
doaj +1 more source
Weights in a Benson-Solomon block
To each pair consisting of a saturated fusion system over a p-group together with a compatible family of Külshammer-Puig cohomology classes, one can count weights in a hypothetical block algebra arising from these data.
Justin Lynd, Jason Semeraro
doaj +1 more source
Crystallographic groups with trivial center and outer automorphism group [PDF]
Let Γ be a crystallographic group of dimension n, i.e. a discrete, cocompact subgroup of Isom(ℝ n ) = O(n) ⋉ ℝ n . For any n ⩾ 2, we construct a crystallographic group with a trivial center and trivial outer automorphism group.
R. Lutowski, A. Szczepański
semanticscholar +1 more source
Global form of flavor symmetry groups in 4d N=2 theories of class S
We provide a systematic method to deduce the global form of flavor symmetry groups in 4d N=2 theories obtained by compactifying 6d N=(2,0) superconformal field theories (SCFTs) on a Riemann surface carrying regular punctures and possibly outer ...
Lakshya Bhardwaj
doaj +1 more source
Infinite groups acting faithfully on the outer automorphism group of a right-angled Artin group [PDF]
We construct the first known examples of infinite subgroups of the outer automorphism group of Out(A_Gamma), for certain right-angled Artin groups A_Gamma.
Corey Bregman, Neil J. Fullarton
semanticscholar +1 more source
Representation stability and outer automorphism groups
In this paper we study families of representations of the outer automorphism groups indexed on a collection of finite groups \mathcal{U} . We encode this large amount of data into a convenient abelian category which generalizes the category of VI-modules appearing in the representation ...
Pol, Luca, Strickland, Neil P.
openaire +2 more sources
Automorphisms of shift spaces and the Higman--Thompson groups: the one-sided case
Automorphisms of shift spaces and the Higman--Thompson groups: the one-sided case, Discrete Analysis 2021:15, 35 pp. Symbolic dynamics is the study of dynamical systems of the following kind, known as _shift spaces_.
Collin Bleak +2 more
doaj +1 more source
Dimension invariants of outer automorphism groups [PDF]
The geometric dimension for proper actions \underline{\mathrm{gd}}(G) of a group G is the minimal dimension of a classifying space for proper actions \underline{E}G .
Degrijse, Dieter, Souto, Juan
openaire +4 more sources

