John M. Lee John "Jack" Marshall Lee is an American mathematician , specializing in differential geometry . Lee graduated from Princeton University with a bachelor's degree in 1972, then became a systems programmer and a teacher at Wooster School in Danbury, Connecticut in 1975–1977. He continued his studies at Tufts University in 1977–1978. He received his doctorate from Massachusetts Institute of Technology in 1982 under the direction of Richard Melrose with dissertation Higher asymptotics of the complex Monge-Ampère equation and geometry of CR manifolds . From 1982 to 1987 Lee was an assistant professor at Harvard University . At the University of Washington he became in 1987 an assistant professor, in 1989 an associate professor , and in 1996 a full professor . His research deals with, among other topics, the Yamabe problem , geometry of and analysis on CR manifolds, and differential geometry questions of general relativity . In 2012 he received, jointly with David Jerison , the Stefan Bergman Prize from the American Mathematical Society . Lee created a mathematical software package named Ricci for performing tensor calculations in differential geometry. Ricci , named in honor of Gregorio Ricci-Curbastro and completed in 1992, consists of 7000 lines of Mathematica code. It was chosen for inclusion in the MathSource library of Mathematica packages supported by Wolfram Research .Major publications Lee, John M. The Fefferman metric and pseudo-Hermitian invariants. Trans. Amer. Math. Soc. 296, no. 1, 411–429. Jerison, David ; Lee, John M. The Yamabe problem on CR manifolds. J. Differential Geom. 25, no. 2, 167–197. Lee, John M.; Parker, Thomas H. The Yamabe problem. Bull. Amer. Math. Soc. 17, no. 1, 37–91. Jerison, David; Lee, John M. Extremals for the Sobolev inequality on the Heisenberg group and the CR Yamabe problem. J. Amer. Math. Soc. 1, no. 1, 1–13. Lee, John M. Pseudo-Einstein structures on CR manifolds. Amer. J. Math. 110, no. 1, 157–178. Jerison, David; Lee, John M. Intrinsic CR normal coordinates and the CR Yamabe problem. J. Differential Geom. 29, no. 2, 303–343. Lee, John M.; Uhlmann, Gunther. Determining anisotropic real-analytic conductivities by boundary measurements. Comm. Pure Appl. Math. 42, no. 8, 1097–1112. Graham, C. Robin; Lee, John M. Einstein metrics with prescribed conformal infinity on the ball . Adv. Math. 87, no. 2, 186–225.Textbooks , Springer-Verlag, Graduate Texts in Mathematics 1997 Springer-Verlag, Graduate Texts in Mathematics, 2018 Introduction to Topological Manifolds, Springer-Verlag, Graduate Texts in Mathematics 2000, , Springer-Verlag, Graduate Texts in Mathematics, 2002, 2nd edition 2012 . American Mathematical Soc. 2006 , AMS 2013
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