Results 61 to 70 of about 437,604 (285)
We compare the marked length spectra of some pairs of proper and cocompact cubical actions of a nonvirtually cyclic group on $\mathrm {CAT}(0)$ cube complexes.
Stephen Cantrell, Eduardo Reyes
doaj +1 more source
Relative Rigidity, Quasiconvexity and C-Complexes [PDF]
We introduce and study the notion of relative rigidity for pairs $(X,\JJ)$ where 1) $X$ is a hyperbolic metric space and $\JJ$ a collection of quasiconvex sets 2) $X$ is a relatively hyperbolic group and $\JJ$ the collection of parabolics 3) $X$ is a ...
Mj, Mahan
core +2 more sources
Existential questions in (relatively) hyperbolic groups [PDF]
Two independant parts 23p + 9p, revised. To appear separately in Israel J. Math, and Bull. London Math.
openaire +4 more sources
Height in splittings of relatively hyperbolic groups [PDF]
Minor errors corrected, accepted in Geom ...
openaire +4 more sources
A Cartan-Hadamard type result for relatively hyperbolic groups [PDF]
In this article, we prove that if a finitely presented group has an asymptotic cone which is tree-graded with respect to a precise set of pieces then it is relatively hyperbolic. This answers a question of M.
Coulon, Rémi +2 more
core +1 more source
Hyperbolically embedded subgroups and rotating families in groups acting on hyperbolic spaces
We introduce and study the notions of hyperbolically embedded and very rotating families of subgroups. The former notion can be thought of as a generalization of the peripheral structure of a relatively hyperbolic group, while the later one provides a ...
Dahmani, F., Guirardel, V., Osin, D.
core +3 more sources
Relatively hyperbolic groups with fixed peripherals [PDF]
We build quasi--isometry invariants of relatively hyperbolic groups which detect the hyperbolic parts of the group; these are variations of the stable dimension constructions previously introduced by the authors. We prove that, given any finite collection of finitely generated groups $\mathcal{H}$ each of which either has finite stable dimension or is ...
Cordes, M, Hume, DS
openaire +3 more sources
Normal automorphisms of relatively hyperbolic groups [PDF]
An automorphism $ $ of a group $G$ is normal if it fixes every normal subgroup of $G$ setwise. We give an algebraic description of normal automorphisms of relatively hyperbolic groups. In particular, we prove that for any relatively hyperbolic group $G$, $Inn(G)$ has finite index in the subgroup $Aut_n(G)$ of normal automorphisms. If, in addition, $G$
Minasyan, Ashot, Osin, Denis
openaire +5 more sources
A general model for analysis of linear and hyperbolic enzyme inhibition mechanisms
We developed a general enzyme kinetic model that integrates these six basic inhibition mechanism onto a single one. From this model, we deduced a general enzyme kinetic equation that through modulation of simple parameters, γ (the relative inhibitor affinity for two binding sites) and β (the reactivity of the enzyme–substrate–inhibitor complex), is ...
Rafael S. Chagas, Sandro R. Marana
wiley +1 more source
Quasi-isometric maps and Floyd boundaries of relatively hyperbolic groups
International audienceWe describe the kernel of the canonical map from the Floyd boundary of a relatively hyperbolic group to its Bowditch boundary. Using the Floyd completion we further prove that the property of relative hyperbolicity is invariant ...
Gerasimov, V., Potyagailo, L.
core +2 more sources

