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  1. en.wikipedia.org › wiki › Jeff_CheegerJeff Cheeger - Wikipedia

    Jeff Cheeger (born December 1, 1943) is a mathematician and Silver Professor at the Courant Institute of Mathematical Sciences of New York University. His main interest is differential geometry and its connections with topology and analysis.

  2. Silver Professor of Mathematics. cheeger@cims.nyu.edu. 212-998-3282. Warren Weaver Hall, Office 802. Education. Ph.D., Mathematics, Princeton University, USA, 1967. M.S., Mathematics, Princeton University, USA, 1966. B.A., Mathematics, Harvard University, USA, 1964. Research Interests. My recent research has been focused mainly on two areas.

  3. Jeff Cheeger. Silver Professor of Mathematics. cheeger@cims.nyu.edu. 212-998-3282. Warren Weaver Hall, Office 802. Education. Ph.D., Mathematics, Princeton University, USA, 1967. M.S., Mathematics, Princeton University, USA, 1966. B.A., Mathematics, Harvard University, USA, 1964. Research Interests.

  4. Jeff Cheeger. Professor, Mathematics Dept. Department of Mathematics Courant Institute of Mathematical Sciences New York University. Mail Address. 251 Mercer St. New York, NY 10012, U.S.A. Phones. 212.998.3282 (voice) 212.995.4121 (fax) Email. cheeger@cims.nyu.edu.

  5. The Shaw Prize in Mathematical Sciences 2021 is awarded in equal shares to Jean-Michel Bismut, Emeritus Professor, Mathematics Department, Université Paris-Saclay, France and Jeff Cheeger, Professor of Mathematics at the Courant Institute of Mathematical Sciences, New York University, USA for their remarkable insights that have transformed ...

  6. Jeff Cheeger. Silver Professor of Mathematics. cheeger@cims.nyu.edu. 212-998-3282. Warren Weaver Hall, Office 802. Education. Ph.D., Mathematics, Princeton University, USA, 1967. M.S., Mathematics, Princeton University, USA, 1966. B.A., Mathematics, Harvard University, USA, 1964. Research Interests.

  7. www.shawprize.org › autobiography › jeff-cheegerJeff Cheeger - The Shaw Prize

    With strong mutual connections and the mention of a few highlights, my work could be summarized as follows. (1) Curvature and geometric analysis; see below. (2) A lower bound for the first nonzero eigenvalue of the Laplacian, which has had a vast, varied and seemingly endless number of descendants.