John M. Lee

Q: What Schools Are Affiliated With John M. Lee

John M. Lee is affiliated with the following schools: University of California, Berkeley, Princeton University, Massachusetts Institute of Technology, University of Washington

John M. Lee's AcademicInfluence.com Rankings

John M. Lee

Mathematics

#1502

World Rank

#2451

Historical Rank

Measure Theory

#2482

World Rank

#2983

Historical Rank

mathematics Degrees

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Mathematics

Why Is John M. Lee Influential?

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According to Wikipedia, John "Jack" Marshall Lee is an American mathematician and professor at the University of Washington specializing in differential geometry. Education 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 the dissertation Higher asymptotics of the complex Monge-Ampère equation and geometry of CR manifolds.

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John M. Lee's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Introduction to Smooth Manifolds (2002) (3089)
The Yamabe problem (1987) (1151)
Riemannian Manifolds: An Introduction to Curvature (1997) (1070)
Introduction to Topological Manifolds (2000) (560)
Einstein metrics with prescribed conformal infinity on the ball (1991) (419)
Determining anisotropic real-analytic conductivities by boundary measurements (1989) (407)
The Yamabe problem on CR manifolds (1987) (305)
PSEUDO-EINSTEIN STRUCTURES ON CR MANIFOLDS (1988) (262)
The Fefferman metric and pseudo-Hermitian invariants (1986) (259)
Extremals for the Sobolev inequality on the Heisenberg group and the CR Yamabe problem (1988) (244)
Manifolds and Differential Geometry (2009) (242)
Fredholm Operators and Einstein Metrics on Conformally Compact Manifolds (2001) (169)
Intrinsic CR normal coordinates and the CR Yamabe problem (1989) (156)
Smooth solutions of degenerate Laplacians on strictly pseudoconvex domains (1988) (137)
The spectrum of an asymptotically hyperbolic Einstein manifold (1994) (118)
Boundary regularity of conformally compact Einstein metrics (2004) (107)
Introduction to Riemannian Manifolds (2019) (79)
The Burns-Epstein invariant and deformation of CR structures (1990) (64)
Introduction to Smooth Manifolds -2/E (2020) (64)
A Local Slice Theorem for 3-Dimensional CR Structures (1995) (29)
CR manifolds with noncompact connected automorphism groups (1994) (23)
Asymptotic Gluing of Asymptotically Hyperbolic Solutions to the Einstein Constraint Equations (2009) (16)
THE RUMIN COMPLEX ON CR MANIFOLDS (1998) (14)
Deformation theory of 5-dimentional CR structures and the Rumin complex (2002) (13)
A Note on Canonical Forms for Matrix Congruence (1996) (12)
Weakly asymptotically hyperbolic manifolds (2015) (8)
The shear-free condition and constant-mean-curvature hyperboloidal initial data (2015) (6)
De Rham Cohomology (2013) (5)
Multiplicative functional for reflected Brownian motion via deterministic ODE (2008) (5)
A LOCAL SLICE THEOREM FOR 3-DIMENSIONAL (1995) (4)
What Is Curvature (1997) (4)
Deformation theory of five-dimensional CR structures and the Rumin complex (2001) (4)
Heat kernel remainders and inverse spectral theory (1991) (2)
Distributions and Foliations (2013) (2)
A note on flux integrals over smooth regular domains (2013) (2)
The Exponential Map (2013) (2)
Lie Groups and Their Lie Algebras (2003) (1)
Asymptotic Gluing of Shear-Free Hyperboloidal Initial Data Sets (2019) (1)
Model Riemannian Manifolds (2018) (1)
Sobolev-class asymptotically hyperbolic manifolds and the Yamabe problem (2022) (1)
Levi-Civita connection (2021) (1)
Low regularity Poincaré–Einstein metrics (2017) (1)
The Gauss-Bonnet Theorem (1997) (1)
The de Rham Theorem (2013) (0)
Some Group Theory (2011) (0)
Integral Manifolds and Foliations (2003) (0)
SOME TOPOLOGY RELATED DEFINITIONS (2010) (0)
Simply Connected Spaces (2012) (0)
Connectedness and Compactness (2011) (0)
Embedding and Approximation Theorems (2003) (0)
Lie Group Actions (2003) (0)
Asymptotic Gluing of Shear-Free Hyperboloidal Initial Data Sets (2021) (0)
INTRODUCTION TO HODGE THEORY VIA THE EXAMPLE OF ELLIPTIC CURVES (2019) (0)
Integration on Manifolds (2013) (0)
Group Actions and Covering Maps (2011) (0)
Integral Curves and Flows (2013) (0)
Low regularity Poincar\'e-Einstein metrics (2017) (0)
Homotopy and the Fundamental Group (2011) (0)
Definitions and Examples of Riemannian Metrics (1997) (0)
The Seifert–Van Kampen Theorem (2011) (0)
The Cotangent Bundle (2013) (0)
New Spaces from Old (2011) (0)
Geodesics and Distance (1997) (0)
Geometry Detected by a Finite Part of the Spectrum (1997) (0)
Curvature and Topology (1997) (0)
Review of Tensors, Manifolds, and Vector Bundles (1997) (0)
Submersions, Immersions, and Embeddings (2013) (0)

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Other Resources About John M. Lee

en.wikipedia.org

What Schools Are Affiliated With John M. Lee?

John M. Lee is affiliated with the following schools: