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Lee Mosher is a mathematician working in geometry and topology. He is a professor at Rutgers University. He was a Ph.D. student of William Thurston at Princeton University. He proved that that the mapping class groups of all surfaces of finite type are automatic.

Selected papers

 * BEHRSTOCK, Jason; DRUŢU, Cornelia; MOSHER, Lee. "Thick metric spaces, relative hyperbolicity, and quasi-isometric rigidity". Mathematische Annalen, v. 344, n. 3, pp. 543–595, 2009.
 * MOSHER, Lee. "Mapping class groups are automatic". Annals of Mathematics, pp. 303–384, 1995.
 * BEHRSTOCK, Jason et al. "Geometry and rigidity of mapping class groups". Geometry & Topology, v. 16, n. 2, pp. 781–888, 2012.
 * FARB, Benson; MOSHER, Lee. "Convex cocompact subgroups of mapping class groups". Geometry & Topology, v. 6, n. 1, pp. 91–152, 2002.
 * MOSHER, Lee; SAGEEV, Michah; WHYTE, Kevin. "Quasi-actions on trees I. Bounded valence". Annals of mathematics, pp. 115–164, 2003.