Results 111 to 120 of about 9,504,920 (193)
Optimal bounds for the Kobayashi distance near C2$\mathcal {C}^2$‐smooth boundary points
Abstract It is shown that the optimal upper and lower bounds for the Kobayashi distance near C2,α$\mathcal {C}^{2,\alpha }$‐smooth strongly pseudoconvex boundary points obtained in Kosiński, Nikolov, and Ökten [Adv. Math. 478 (2025), 110388] remain true in the general C2$\mathcal {C}^2$‐smooth strongly pseudoconvex setting.
Nikolai Nikolov, Pascal J. Thomas
wiley +1 more source
Finite Vertex Bi-Primitive 2-Arc Transitive Graphs Admitting a Two-Dimensional Linear Group
A graph is said to be vertex bi-primitive, if it is a bipartite graph, and the setwise stabilizer of its automorphism group acts primitively on two bi-parts.
Xiaohui Hua
doaj +1 more source
On the automorphism group of a finite modular 𝑝-group
In this paper it is shown that if G is a finite non-Abelian modular p-group ( p > 2 ) (p > 2) , then the order of G divides the order of the automorphism group of G.
Richard M. Davitt, Albert D. Otto
core +1 more source
Universal properties of Delannoy categories
Abstract Recently, Harman and Snowden introduced a new symmetric tensor category Perm̲(G,μ)$\operatorname{\underline{Perm}}(G, \mu)$ associated with an oligomorphic group G$G$ with a measure μ$\mu$. When G$G$ is the group of order‐preserving self‐bijections of the real line there are four such measures, and the resulting tensor categories are called ...
Kevin Coulembier +2 more
wiley +1 more source
Automorphisms of Coxeter groups [PDF]
16 pages, no figures. Submitted to Trans. Amer.
openaire +3 more sources
A description of an automorphism of a non-split metacyclic p-group [PDF]
A map on a group is not necessarily an automorphism on the group. In this paper we study the necessary and sufficient conditions for a map on a non-split metacyclic p-group to be an automorphism, where we only consider p as an odd prime number.
Alias, Idham Arif
core +1 more source
The Quantum Automorphism Group and Undirected Trees
A classification of all undirected trees with automorphism group isomorphic to $(Z_2)^l$ is given in terms of a vertex partition called a refined star partition. Recently the notion of a quantum automorphism group has been defined by T.
Fulton, Melanie B.
core
Multisections of higher‐dimensional manifolds
Abstract Generalizing Heegaard splittings of 3‐manifolds and Gay–Kirby trisections of 4‐manifolds, we consider multisections of higher‐dimensional smooth (or PL) closed orientable manifolds, namely decompositions into 1‐handlebodies whose subcollections intersect along 1‐handlebodies, with global intersection a closed surface.
Fathi Ben Aribi +3 more
wiley +1 more source
On autocentral kernel of groups [PDF]
Let $G$ be a group, where $\text{Aut}(G)$ denotes the full automorphisms group of $G$ and $L(G)$ represents the absolute center of $G.$ An automorphism $\alpha \in \text{Aut}(G)$ is called an autocentral automorphism if $g^{-1}\alpha(g) \in L(G ...
Shafigh Bahri +2 more
doaj +1 more source
Self‐consistent transfer operators for heterogeneous coupled maps
Abstract We investigate the dynamics of large heterogeneous network dynamical systems composed of nonlocally coupled chaotic maps. We show that the mean‐field limit of such systems is governed by a suitably defined Self‐consistent Transfer Operator (STO) acting on measures, describing the infinite‐size limits of dense graphs as graphons, thereby ...
Herbert M. C. Maquera +2 more
wiley +1 more source

