Let S be an orientable surface of innite genus with a nite numberof boundary components. In this work we consider the curve complex C(S), the nonseparating curve complex N(S), and the Schmutz graph G(S) of S. When all topological ends of S carry genus, we show that all elements in the automorphismgroups Aut(C(S)), Aut(N(S)), and Aut(G(S)) are geometric, i.e. these groups are naturally isomorphic to the extended mapping class group MCG(S) of the innite surface S. Finally, we study rigidity phenomena within Aut(C(S)) and Aut(N(S))
This work is the extension of the results by the author in [7] and [6] for low-genus surfaces. Let $...
We give an infinite presentation for the mapping class group of a non-orientable surface with bounda...
Given a closed, genus $g$ surface $S$, we consider $Aut(\mathcal{ML})$, the group of homeomorphism o...
Let S be an orientable surface of innite genus with a nite numberof boundary components. In this wor...
Let S be an orientable surface of innite genus with a nite numberof boundary components. In this wor...
Soit sigma g,n une surface orientable de genre g avec n trous. Le groupe modulaire de sigma g,n agit...
Let sigma g,n be an orientable surface of genus g with n punctures. The mapping class group of sigma...
Let sigma g,n be an orientable surface of genus g with n punctures. The mapping class group of sigma...
AbstractLet S be either a sphere with ≥5 punctures or a torus with ≥3 punctures. We prove that the a...
Abstract. We prove that curve complexes of surfaces are finitely rigid: for every orientable surface...
We consider a planar surface ∑ of in nite type which has Thompson's group T as asymptotic mapping cl...
We prove that curve complexes of surfaces are finitely rigid: for every orientable surface S of fini...
v3: 11 pages; updated and added references; final version to appear in IMRNInternational audienceWe ...
v3: 11 pages; updated and added references; final version to appear in IMRNInternational audienceWe ...
AbstractLet S be a closed, connected, orientable surface of genus at least 3, C(S) be the complex of...
This work is the extension of the results by the author in [7] and [6] for low-genus surfaces. Let $...
We give an infinite presentation for the mapping class group of a non-orientable surface with bounda...
Given a closed, genus $g$ surface $S$, we consider $Aut(\mathcal{ML})$, the group of homeomorphism o...
Let S be an orientable surface of innite genus with a nite numberof boundary components. In this wor...
Let S be an orientable surface of innite genus with a nite numberof boundary components. In this wor...
Soit sigma g,n une surface orientable de genre g avec n trous. Le groupe modulaire de sigma g,n agit...
Let sigma g,n be an orientable surface of genus g with n punctures. The mapping class group of sigma...
Let sigma g,n be an orientable surface of genus g with n punctures. The mapping class group of sigma...
AbstractLet S be either a sphere with ≥5 punctures or a torus with ≥3 punctures. We prove that the a...
Abstract. We prove that curve complexes of surfaces are finitely rigid: for every orientable surface...
We consider a planar surface ∑ of in nite type which has Thompson's group T as asymptotic mapping cl...
We prove that curve complexes of surfaces are finitely rigid: for every orientable surface S of fini...
v3: 11 pages; updated and added references; final version to appear in IMRNInternational audienceWe ...
v3: 11 pages; updated and added references; final version to appear in IMRNInternational audienceWe ...
AbstractLet S be a closed, connected, orientable surface of genus at least 3, C(S) be the complex of...
This work is the extension of the results by the author in [7] and [6] for low-genus surfaces. Let $...
We give an infinite presentation for the mapping class group of a non-orientable surface with bounda...
Given a closed, genus $g$ surface $S$, we consider $Aut(\mathcal{ML})$, the group of homeomorphism o...