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Type: Article
Finite rigid subgraphs of pants graphs
Abstract:
Let Sg,n be an orientable surface of genus g with n punctures. We identify a finite rigid subgraph Xg,n of the pants graph P(Sg,n) , that is, a subgraph with the property that any simplicial embedding of Xg,n into any pants graph P(Sg?,n?) is induced by an embedding Sg,n?Sg?,n?. This extends results of the third author for the case of genus zero surfaces.
Let Sg,n be an orientable surface of genus g with n punctures. We identify a finite rigid subgraph Xg,n of the pants graph P(Sg,n) , that is, a subgraph with the property that any simplicial embedding of Xg,n into any pants graph P(Sg?,n?) is induced by an embedding Sg,n?Sg?,n?. This extends results of the third author for the case of genus zero surfaces.
Keywords: Mapping Class Group ; Torelli Group ; Non-Orientable Surface
Journal: Geometria Dedicata
ISSN: 1572-9168
Year: 2021
Volume: 212
Number: 1
Pages: 205-223



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