Richard Douglas Canary is a Professor in the Department of Mathematics at the University of Michigan , affiliated with the College of Literature, Science, and the Arts. His research focuses on hyperbolic 3-manifolds, Higher Teichmüller theory, geometric group theory, and low-dimensional topology. He holds a Ph.D. from Princeton University (1989) and has been at the University of Michigan since 1991, advancing from Assistant (1991–1996) to Associate (1996–2001) and full Professor (2001–present). Research Interests Canary's work explores geometric structures on low-dimensional manifolds, particularly hyperbolic 3-manifolds and Anosov representations. He has contributed to the Ending Lamination Conjecture, deformation spaces of Kleinian groups, and the development of pressure metrics in Higher Teichmüller theory. His collaborations have led to advancements in understanding geometric finiteness, convex cores, and Patterson-Sullivan measures. Awards and Recognition - Sloan Research Fellow (1993–1997) - Fellow of the American Mathematical Society (2015) - Simons Fellow (2020–2021, 2025–2026) - Sigma Xi Distinguished Lecturer (2015–2017) Recent Work Recent projects include studies on Patterson-Sullivan measures for Anosov groups, entropy rigidity in Hitchin representations, and bi-Lipschitz rigidity of discrete subgroups. His work often bridges geometric analysis, topology, and dynamics. Professional Activities Canary has held visiting positions at institutions like the Institut Henri Poincaré (Paris), MSRI (Berkeley), and Yale University. He contributed to the EMS Surveys in Mathematical Sciences and organizes lectures on geometric structures. His research frequently involves collaborative efforts with topologists and geometers worldwide.







