English
Related papers

Related papers: Recognizing the real line

200 papers

We modify the transchromatic character maps to land in a faithfully flat extension of Morava E-theory. Our construction makes use of the interaction between topological and algebraic localization and completion. As an application we prove…

Algebraic Topology · Mathematics 2016-07-20 Tobias Barthel , Nathaniel Stapleton

An algebraic linear ordering is a component of the initial solution of a first-order recursion scheme over the continuous categorical algebra of countable linear orderings equipped with the sum operation and the constant 1. Due to a general…

Formal Languages and Automata Theory · Computer Science 2010-02-10 Stephen L. Bloom , Zoltan Esik

This paper is dedicated to the problem of infinite transitivity for algebraically generated automorphism groups of the affine plane. We provide a necessary and sufficient condition of infinite transitivity for a large family of subgroups…

Algebraic Geometry · Mathematics 2022-02-07 Alisa Chistopolskaya , Gregory Taroyan

Let $q$ be an algebraic Lie algebra and $q<m>$ a (generalised) Takiff algebra. Any finite order automorphism $\theta$ of $q$ induces an automorphisms of $q<m>$ of the same order, denoted $\Theta$. We study invariant-theoretic properties of…

Representation Theory · Mathematics 2007-10-12 Dmitri I. Panyushev

The \emph{intersection density} of a transitive permutation group $G\leq \operatorname{Sym}(\Omega)$ is the ratio between the largest size of a subset of $G$ in which any two agree on at least one element of $\Omega$, and the order of a…

Combinatorics · Mathematics 2025-03-25 Karen Meagher , Andriaherimanana Sarobidy Razafimahatratra

In two previous papers we constructed new families of completely regular codes by concatenation methods. Here we determine cases in which the new codes are completely transitive. For these cases we also find the automorphism groups of such…

Information Theory · Computer Science 2023-03-21 Joaquim Borges , Josep Rifà , Victor Zinoviev

In this paper, we consider finite flag-transitive affine planes with a solvable automorphism group. Under a mild number-theoretic condition involving the order and dimension of the plane, the translation complement must contain a linear…

Combinatorics · Mathematics 2017-06-13 Tao Feng

This paper is a continuation of [GLT], which develops a level theory and establishes strong character bounds for finite simple groups of linear and unitary type in the case that the centralizer of the element has small order compared to…

Representation Theory · Mathematics 2019-04-23 Robert M. Guralnick , Michael Larsen , Pham Huu Tiep

A graph Gamma is said to be 2-arc-transitive if its full automorphism group Aut(\Gamma) has a single orbit on ordered paths of length 2, and for G\leq Aut(\Gamma), \Gamma is G-regular if G is regular on the vertex set of \Gamma. Let G be a…

Group Theory · Mathematics 2017-01-06 Jia-Li Du , Yan-Quan Feng

The automorphism group of a curve is studied from the viewpoint of the canonical embedding and Petri's theorem. A criterion for identifying the automorphism group as an algebraic subgroup the general linear group is given. Furthermore the…

Algebraic Geometry · Mathematics 2019-09-24 Aristides Kontogeorgis , Alexios Terezakis , Ioannis Tsouknidas

In the mid-1990s, two groups of authors independently obtained classifications of vertex-transitive graphs whose order is a product of two distinct primes. In the intervening years it has become clear that there is additional information…

Combinatorics · Mathematics 2020-03-19 Ted Dobson , Ademir Hujdurović , Klavdija Kutnar , Joy Morris

A graph or hypergraph is said to be vertex-transitive if its automorphism group acts transitively upon its vertices. A classic theorem of Mader asserts that every connected vertex-transitive graph is maximally edge-connected. We generalise…

Combinatorics · Mathematics 2023-10-02 Andrea C. Burgess , Robert D. Luther , David A. Pike

This work addresses the existence of transitive extensions of certain infinite permutation groups which arise as the automorphism groups of model-theoretic structures which are generic in the Fra\"iss\'e sense. The study of transitive…

Logic · Mathematics 2026-04-15 Felipe Estrada

We prove that if two finite metacyclic groups have isomorphic rational group algebras, then they are isomorphic. This contributes to understand where is the line separating positive and negative solutions to the Isomorphism Problem for…

Group Theory · Mathematics 2025-02-20 Ángel del Río , Àngel García-Blázquez

A graph is half-arc-transitive if its automorphism group acts transitively on its vertex set, edge set, but not its arc set. In this paper, we study all tetravalent half-arc-transitive graphs of order $12p$.

Combinatorics · Mathematics 2022-06-01 M. Ghasemi , A. A. Talebi , N. Mehdipoor

A graph \Gamma is said to be {\em symmetric} if its automorphism group \Aut(\Gamma) is transitive on the arc set of \Gamma. Let $G$ be a finite non-abelian simple group and let \Gamma be a connected pentavalent symmetric graph such that…

Group Theory · Mathematics 2017-03-20 Jia-Li Du , Yan-Quan Feng , Jin-Xin Zhou

It has long been known that a vertex-transitive graph $\Gamma$ is isomorphic to a double coset graph $\text{Cos}(G,H,S)$ of a transitive group $G\le\text{Aut}(\Gamma)$, a vertex stabilizer $H\le G$, and some subset $S\subseteq G$. We show…

Combinatorics · Mathematics 2024-07-03 Rachel Barber , Ted Dobson

If $\Gamma$ is a string C-group which is isomorphic to a transitive subgroup of the symmetric group Sym(n) (other than Sym(n) and the alternating group Alt(n)), then the rank of $\Gamma$ is at most $n/2+1$, with finitely many exceptions…

Group Theory · Mathematics 2014-10-23 Peter J. Cameron , Maria Elisa Fernandes , Dimitri Leemans , Mark Mixer

In this paper we consider some classical varieties of linear algebras over the field which has characteristic 0. For every considered variety we take a category of the finite generated free algebras of this variety. And for every this…

Rings and Algebras · Mathematics 2013-09-26 A. Tsurkov

Three of the traditional quantum axioms (orthocomplementation, orthomodularity and the covering law) show incompatibilities with two products introduced by Aerts for the description of joint entities. Inspired by Soler's theorem and…

Quantum Physics · Physics 2007-05-23 Diederik Aerts , Bart Van Steirteghem
‹ Prev 1 4 5 6 7 8 10 Next ›