[in Journal: Journal of Topology and Analysis] AND [Keyword: Projection] : Search

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Search name	Searched On	Run search
[in Journal: Chinese Annals of Mathematics] AND [Keyword: Multiplier] (1)	30 Mar 2025	Run
[in Journal: Annals of Financial Economics] AND [Keyword: Robustness] (3)	30 Mar 2025	Run
Keyword: Text-mining (2)	30 Mar 2025	Run
[in Journal: Journal of Topology and Analysis] AND [Keyword: Projection] (1)	30 Mar 2025	Run
[in Journal: International Journal of Nanoscience] AND [Keyword: Sars-cov-2] (2)	30 Mar 2025	Run

articleNo Access
Projections of the sphere graph to the arc graph of a surface
- Brian H. Bowditch and
- Francesca Iezzi
Journal of Topology and Analysis01 Jun 2018
Preview Abstract
Let $S$ $S$ be a compact surface, and $M$ $M$ be the double of a handlebody. Given a homotopy class of maps from $S$ $S$ to $M$ $M$ inducing an isomorphism of fundamental groups, we describe a canonical uniformly Lipschitz retraction of the sphere graph of $M$ $M$ to the arc graph of $S$ $S$ . We also show that this retraction is a uniformly bounded distance from the nearest point projection map.

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