Results 131 to 140 of about 9,504,920 (193)
On central endomorphisms of a group [PDF]
Let Γ be a normal subgroup of the full automorphism group Aut(G) of a group G , and assume that Inn(G)≤Γ . An endomorphism σ of G is said to be {\it Γ -central} if σ induces the the identity on the factor group G/C G (Γ) .
Alessio Russo
doaj
The diagonal dimension of sub‐C∗$\mathrm{C}^*$‐algebras
Abstract We introduce diagonal dimension, a version of nuclear dimension for diagonal sub-C∗$\text{sub-}\mathrm{C}^*$‐algebras (sometimes also referred to as diagonal C∗$\mathrm{C}^*$‐pairs). Our concept has good permanence properties and detects more refined information than nuclear dimension.
Kang Li +2 more
wiley +1 more source
The automorphism group of the quantum grassmannian [PDF]
The automorphism group of a quantised coordinate algebra is usually much smaller than that of its classical counterpart. Nevertheless, these automorphism groups are often very difficult to calculate.
Lenagan, T.H. +3 more
core +1 more source
The automorphism group of M_0n
It is proven that the automorphism group of moduli space of n pointed rational curves is the simmetric group on n elements as sson as n is at least
MELLA, Massimiliano
core
Bounded Automorphisms of Groups
Let \(G\) be the fundamental group of a graph of groups (in the sense of Bass-Serre theory). Such a group has a natural length function and thus a corresponding notion of bounded subgroups and bounded automorphisms. The general result of this paper is that an automorphism of \(G\) is bounded if and only if it is induced by isomorphisms of vertex groups
openaire +2 more sources
Ree groups as automorphism groups of block designs
A recent classification of flag-transitive 2-designs with parameters (v,k,λ) whose replication number r is coprime to λ gives rise to eight possible infinite families of 2-designs, some of which are with new parameters.
Ashraf Daneshkhah
doaj +1 more source
Finite Quotients of the Automorphism Group of a Free Group
Let G and F be groups. A G-defining subgroup of F is a normal subgroup N of F such that F/N is isomorphic to G. The automorphism group Aut (F) acts on the set of G-defining subgroups of F.
Robert Gilman
core +1 more source
Steiner triple systems of order 19 with nontrivial automorphism group
There are 172,248 Steiner triple systems of order 19 having a nontrivial automorphism group. Computational methods suitable for generating these designs are developed.
D. R. Stinson +2 more
core +1 more source
Flux Landscape with enhanced symmetry not on SL(2, ℤ) elliptic points
We study structures of solutions for SUSY Minkowski F-term equations on two toroidal orientifolds with h 2,1 = 1. Following our previous study [1], with fixed upper bounds of a flux D3-brane charge N flux, we obtain a whole Landscape and a distribution ...
Keiya Ishiguro +3 more
doaj +1 more source
The automorphism group of a finite metacyclic 𝑝-group
In this paper it is shown that if G G is a finite non-Abelian metacyclic p p -group, p ≠ 2 p \ne 2 , then the order of G G divides the order of the automorphism
Richard M. Davitt
core +1 more source

