See also:
- Anderson, Jim - - University of Southampton. Hyperbolic geometry, mostly in dimensions 2 and 3, and its connections to other areas, such as the geometry and topology of 3-manifolds and Riemann surfaces. Preprints and teaching material.
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- Ballmann, Werner - - Rheinische Friedrich-Wilhelms-Universität Bonn. Differential geometry; geometric topology.
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- Banchoff, Tom - - Brown University. Geometry, visualisation; Popularisation.
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- Calegari, Danny - - Specializes in topology and classical geometry. Department of mathematics. California Institute of Technology.
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- Chang, Sun-Yung Alice - - Director of Graduate Studies, Department of Mathematics, Princeton University. Subjects: geometric analysis, algebraic geometry, differential geometry.
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- Cherowitzo, Bill - - Finite geometry. Department of Mathematics. University of Colorado at Denver.
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- DeLaVina, Ermelinda - - University of Houston Downtown. Computational geometry - Graffiti. Publications and software.
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- Dodson, C.T.J. (Kit) - - UMIST, Manchester. Differential geometry, stochastic geometry and applications.
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- Doran, Charles - - Columbia University. Geometry, mathematical physics, number theory.
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- Dunfield, Nathan - - Caltech. 3-dimensional topology, geometry, and related topics.
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- Glazebrook, James F. - - Eastern Illinois University and University of Illinois at Urbana-Champaign. Differential Geometry and its Applications to Mathematical Physics; Index Theory and Foliations; Holomorphic Vector Bundles; Noncommutative Geometry. Books, articles and preprints.
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- Hales, Thomas C. - - University of Pittsburgh. Kepler conjecture (announced a computer-aided proof), other space tiling conjectures, Langlands theory.
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- Hang, Fengbo - - Veblen Research Instructor, Department of Mathematics, Princeton University. Subjects: geometric analysis, nonlinear partial differential equations, geometric measure theory.
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- Kimberling, Clark - - Triangle centers, integer sequences, mathematical history and biography.
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- Sormani, Christina - - Lehman College and CUNY Graduate Center. Riemannian reometry: manifolds with Ricci curvature bounds, their Gromov-Hausdorff limits and metric spaces.
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