Jerry Kazdan | Academic Influence

Jerry Kazdan's AcademicInfluence.com Rankings

Jerry Kazdan

Mathematics

#705

World Rank

#1287

Historical Rank

#306

USA Rank

Measure Theory

#3493

World Rank

#4121

Historical Rank

#1013

USA Rank

mathematics Degrees

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Mathematics

Jerry Kazdan's Degrees

PhD Mathematics Princeton University

Why Is Jerry Kazdan Influential?

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According to Wikipedia, Jerry Lawrence Kazdan is an American mathematician noted for his work in differential geometry and the study of partial differential equations. His contributions include the Berger–Kazdan comparison theorem, which was a key step in the proof of the Blaschke conjecture and the classification of Wiedersehen manifolds. His best-known work, done in collaboration with Frank Warner, dealt with the problem of prescribing the scalar curvature of a Riemannian metric.

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Jerry Kazdan'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

Curvature Functions for Compact 2-Manifolds (1974) (575)
Remarks on some quasilinear elliptic equations (1975) (384)
Some regularity theorems in riemannian geometry (1981) (341)
Scalar curvature and conformal deformation of Riemannian structure (1975) (337)
Existence and Conformal Deformation of Metrics With Prescribed Gaussian and Scalar Curvatures (1975) (286)
Prescribing the Curvature of a Riemannian Manifold (1985) (174)
Invariant criteria for existence of solutions to second‐order quasilinear elliptic equations (1978) (127)
Curvature Functions for Open 2-Manifolds (1974) (107)
Unique continuation in geometry (1988) (101)
A direct approach to the determination of Gaussian and scalar curvature functions (1975) (53)
Parabolicity and the Liouville Property on Complete Riemannian Manifolds (1987) (53)
Applications of Choquet simplexes to elliptic and parabolic boundary value problems (1970) (48)
Some applications of partial differential equations to problems in geometry (1984) (45)
Shorter Notes: Another Proof of Bianchi's Identity in Riemannian Geometry (1981) (29)
Deformation to positive scalar curvature on complete manifolds (1982) (29)
Calculus Two: Linear and Nonlinear Functions (1971) (17)
Integrability conditions for $\Delta u = k - Ke^{\alpha u}$ with applications to Riemannian geometry (1971) (13)
GAUSSIAN AND SCALAR CURVATURE, AN UPDATE (1982) (13)
AN ISOPERIMETRIC INEQUALITY AND WIEDERSEHEN MANIFOLDS (1982) (13)
A Sturm-Liouville Inequality with Applications to an Isoperimetric Inequality for Volume in Terms of Injectivity Radius, and to Wiedersehen Manifolds (1980) (12)
Surfaces of revolution with monotonic increasing curvature and an application to the equation Δ=1-^{2} on ² (1972) (11)
Solving Equations, an Elegant Legacy (1998) (8)
Positive energy in general relativity (1982) (8)
Curvature functions for 2-manifolds with negative Euler characteristic (1972) (8)
Perturbation of complete orthonormal sets and eigenfunction expansions. (1971) (7)
A remark on the preceding paper of yau (1978) (7)
Partial differential equations in differential geometry (1987) (6)
An Inequality Arising in Geometry (1978) (6)
On the rank of harmonic maps (1991) (6)
Marcel Berger Remembered (2017) (1)
Paul Roesel Garabedian (1927-2010) (2014) (1)
Nonlinear Problem in Geometry(Study of Riemannian geometry by analytic method) (1986) (1)
Linear Algebra Problems (2009) (1)
Elementary Problems: E2143,E2165-E2171 (1969) (1)
Review: Thierry Aubin, Nonlinear analysis on manifolds. Monge-Ampère equations (1983) (0)
Book Review: Riemannian geometry: A modern introduction (1996) (0)
Problem 10866 (2001) (0)
Vectors — and an Application to Least Squares (2004) (0)
Waiting for the Bus: 10866 (2002) (0)
Partial Differential Equations (2011) (0)
Linear Algebra Problems Math (2018) (0)
A visit to China (1986) (0)
Class Outline : March 1 , 2012 Functions of Several Variables (2012) (0)
ON SPIKES ON LINES FOR A NEUMANN SUPERLINEAR AMBROSETTI-PRODI TYPE PROBLEM (2020) (0)
The Exponential Function , Polar Coordinates , and the Fundamental Theorem of Algebra (2020) (0)

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