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Nathan M. Dunfield is a Professor in the Department of Mathematics at the University of Illinois at Urbana-Champaign. He specializes in the fields of topology and geometry, particularly focusing on 3-manifolds. Dunfield's research interests lie at the intersection of 3-dimensional geometry, hyperbolic geometry, geometric group theory, and experimental mathematics. His work builds upon Thurston's revolutionary contributions to the field from the 1970s, with a significant focus on the topology of 3-manifold geometry that has implications for understanding Riemannian metrics. He is notable for his contributions to Perelman’s proof of the Geometrization Conjecture. Throughout his career, he has collaborated with number theorists, theoretical physicists, and computer scientists, producing research that has explored concepts like the Langlands Conjecture and the classification of finite simple groups. In 2013, he was honored as a Fellow of the American Mathematical Society for his contributions to mathematics.
University of Illinois at Urbana-Champaign • Urbana, IL
Promoted to Associate Professor in the Department of Mathematics, focusing on topology and geometry.
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