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Endomorphism Type of P(3m + 1,3) [PDF]

open access: goldMathematics, 2023
There are six different classes of endomorphisms for a graph. The sets of these endomorphisms always form a chain under the inclusion of sets. In order to study these different endomorphisms more systematically, Böttcher and Knauer proposed the concept ...
Rui Gu, Hailong Hou
doaj   +3 more sources

Mass endomorphism and spinorial Yamabe type problems on conformally flat manifolds [PDF]

open access: bronzeCommunications in Analysis and Geometry, 2006
Let M be a compact manifold equipped with a Riemannian metric g and a spin structure \si. We let $\lambda (M,[g],\si)= \inf_{\tilde{g} \in [g]} \lambda_1^+(\tilde{g}) Vol(M,\tilde{g})^{1/n}$ where $\lambda_1^+(\tilde{g})$ is the smallest positive ...
Ammann, Bernd   +2 more
core   +8 more sources

Cantor Type Basic Sets of Surface $A$-endomorphisms [PDF]

open access: diamondNelineinaya Dinamika, 2021
The paper is devoted to an investigation of the genus of an orientable closed surface $M^{2}$ which admits $A$-endomorphisms whose nonwandering set contains a one-dimensional strictly invariant contracting repeller $\Lambda_{r}$ with a uniquely defined unstable bundle and with an admissible boundary of finite type. First, we prove that, if $M^{2}$ is a
В. З. Гринес, E. V. Zhuzhoma
openalex   +2 more sources

Quotients of Torus Endomorphisms and Lattès-Type Maps [PDF]

open access: hybridArnold Mathematical Journal, 2020
AbstractWe show that if an expanding Thurston map is the quotient of a torus endomorphism, then it has a parabolic orbifold and is a Lattès-type map.
Mario Bonk, Daniel Meyer
openalex   +4 more sources

Endomorphism regular Ockham algebras of finite Boolean type [PDF]

open access: bronzeGlasgow Mathematical Journal, 1997
AbstractIf (L; ƒ) is an Ockham algebra with dual space (X; g), then it is known that the semigroup of Ockham endomorphisms onLis (anti-)isomorphic to the semigroup Λ(X; g) of continuous order-preserving mappings onXthat commute withg. Here we consider the case whereLis a finite boolean lattice and ƒ is a bijection. We begin by determining the size of Λ(
T. S. Blyth, H. J. Silva
openalex   +3 more sources

Canonical extension of endomorphisms of type III factors [PDF]

open access: bronzeAmerican Journal of Mathematics, 2003
We extend the notion of the canonical extension of automorphisms of type III factors to the case of endomorphisms with finite statistical dimensions. Following the automorphism case, we introduce two notions for endomorphisms of type III factors: modular endomorphisms and Connes-Takesaki modules. Several applications to compact groups of automorphisms
Masaki Izumi
openalex   +5 more sources

On linear shifts of finite type and their endomorphisms [PDF]

open access: greenJournal of Pure and Applied Algebra, 2021
In this new version, we have corrected a few typos and some ...
Tullio Ceccherini‐Silberstein   +2 more
openalex   +4 more sources

Endomorphisms of Artin groups of typeD [PDF]

open access: hybridAlgebraic & Geometric Topology
In this paper we determine a classification of the endomorphisms of the Artin group $A [D_n]$ of type $D_n$ for $n\ge 6$. In particular we determine its automorphism group and its outer automorphism group. We also determine a classification of the homomorphisms from $A[D_n]$ to the Artin group $A [A_{n-1}]$ of type $A_{n-1}$ and a classification of the
Fabrice Castel, Luis Paris
openalex   +3 more sources

Endomorphisms of Artin groups of type B

open access: hybridJournal of Algebra
v2: Remark 2 added, minor changes according to the referee's suggestions. Accepted in the Journal of Algebra. 27 pages, 6 figures.
Luis Paris, Ignat Soroko
openalex   +4 more sources

Toeplitz Algebras of Correspondences and Endomorphisms of Sums of Type I Factors [PDF]

open access: bronzeMichigan Mathematical Journal, 2020
It is a well-known fact that endomorphisms of $B(H)$ are intimately connected with families of mutually orthogonal isometries, i.e. with representations of the so-called Toeplitz $C^*$-algebras. In this paper we consider a natural generalization of this connection between the representation theory of certain $C^*$-algebras associated to graphs and ...
Philip M. Gipson
  +7 more sources

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