Theodore Frankel | Academic Influence

Theodore Frankel's AcademicInfluence.com Rankings

Theodore Frankel

Mathematics

#2360

World Rank

#3668

Historical Rank

#940

USA Rank

Measure Theory

#2931

World Rank

#3480

Historical Rank

#846

USA Rank

mathematics Degrees

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Mathematics

Theodore Frankel's Degrees

PhD Mathematics University of California, Berkeley
Masters Mathematics University of California, Berkeley
Bachelors Mathematics University of California, Berkeley

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Why Is Theodore Frankel Influential?

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According to Wikipedia, Theodore Frankel was a mathematician who introduced the Andreotti–Frankel theorem and the Frankel conjecture. Frankel received his Ph.D. from the University of California, Berkeley in 1955. His doctoral advisor was Harley Flanders. A Professor Emeritus of Mathematics at University of California, San Diego, Frankel was a longtime member of the Institute for Advanced Study in Princeton, New Jersey. He is known for his work in global differential geometry, Morse theory, and relativity theory. He joined the UC San Diego mathematics department in 1965, after serving on the faculties at Stanford University and Brown University.

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Theodore Frankel'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

The geometry of physics : an introduction (2004) (689)
The Geometry of Physics (2003) (344)
THE LEFSCHETZ THEOREM ON HYPERPLANE SECTIONS (1959) (265)
Fixed Points and Torsion on Kahler Manifolds (1959) (194)
On the Fundamental Group of a Compact Minimal Submanifold (1966) (127)
Manifolds with positive curvature (1961) (107)
Gravitational curvature: An introduction to Einstein's theory (1979) (50)
Maxwell's Equations (1974) (45)
Critical Submanifolds of the Classical Groups and Stiefel Manifolds (1965) (35)
The Geometry of Physics: Index (2011) (25)
Applications of Duschek's formula to cosmology and minimal surfaces (1975) (22)
Energy density and spatial curvature in general relativity (1981) (15)
Stable minimal surfaces and spatial topology in general relativity (1982) (10)
The second Lefschetz theorem on hyperplane sections (2015) (10)
Homology and Flows on Manifolds (1957) (7)
The Geometry of Physics: Manifolds, Tensors, and Exterior Forms (2011) (6)
On the growth of waves on manifolds (1993) (4)
Electric currents in multiply connected spaces (1988) (2)
Holonomic and Nonholonomic Constraints (2003) (1)
Curvature and Topology: Synge's Theorem (2003) (0)
Preface to the Revised Printing (2003) (0)
Betti Numbers and De Rham's Theorem (2003) (0)
Orbits and Morse–Bott Theory in Compact Lie Groups (2003) (0)
The Geometry of Physics: Representations and Hyperelastic Bodies (2011) (0)
The Geometry of Physics: Chern Forms and Homotopy Groups (2011) (0)
The Geometry of Physics: Lie Groups (2011) (0)
The Geometry of Physics: Manifolds and Vector Fields (2003) (0)
The Geometry of Physics: ℝ3 and Minkowski Space (2003) (0)
The Geometry of Physics: Betti Numbers and De Rham's Theorem (2011) (0)
The Geometry of Physics: Betti Numbers and Covering Spaces (2003) (0)
The Geometry of Physics: Yang–Mills Fields (2003) (0)
A heuristic derivation of the Einstein equations (1974) (0)
The Geometry of Physics: Relativity, Tensors, and Curvature (2011) (0)
sions of the topological theory of critical points of functions of points, curves, surfaces, etc., have been made by various authors. An incomplete list of those who have so (2016) (0)
Chern Forms and Homotopy Groups (2003) (0)
The Geometry of Physics: Forms in Continuum Mechanics (2003) (0)
Correction to: Stable minimal surfaces and spatial topology in general relativity (1983) (0)
The Industrial Managers (2019) (0)
Symmetries, Quarks, and Meson Masses (2003) (0)
The Geometry of Physics: Orbits and Morse–Bott Theory in Compact Lie Groups (2011) (0)
The Lie Derivative (2003) (0)
ADVANCED SIGNALLING AND SUPERVISION. (1967) (0)
The Geometry of Physics: The Lie Derivative (2011) (0)
The Geometry of Physics: Preface to the Revised Printing (2011) (0)
Connections and Associated Bundles (2003) (0)
The Geometry of Physics: Vector Bundles in Geometry and Physics (2003) (0)
The Geometry of Physics: The Geometry of Surfaces in ℝ3 (2003) (0)
Representations and Hyperelastic Bodies (2003) (0)
Harmonic Chains and Kirchhoff's Circuit Laws (2003) (0)
Covariant Differentiation and Curvature (2003) (0)
The Geometry of Physics: Connections and Associated Bundles (2011) (0)
The Geometry of Physics: Overview. An Informal Overview of Cartan's Exterior Differential Forms, Illustrated with an Application to Cauchy's Stress Tensor (2011) (0)
The Geometry of Physics: Symmetries, Quarks, and Meson Masses (2011) (0)
The Geometry of Physics: Harmonic Chains and Kirchhoff's Circuit Laws (2011) (0)
The Geometry of Physics: Harmonic Forms (2003) (0)
CHAPTER VI: The Industrial Managers (2019) (0)
Relativity, Tensors, and Curvature (2003) (0)
The Geometry of Physics: Holonomic and Nonholonomic Constraints (2011) (0)
The Geometry of Physics: The Dirac Equation (2003) (0)
Tensors and Exterior Forms (2003) (0)
The Geometry of Physics: References (2003) (0)
The Geometry of Physics: Preface to the Second Edition (2011) (0)
The Geometry of Physics: The Poincaré Lemma and Potentials (2003) (0)
The Geometry of Physics: Fiber Bundles, Gauss–Bonnet, and Topological Quantization (2003) (0)
The Geometry of Physics: Covariant Differentiation and Curvature (2011) (0)
Integration of Differential Forms (2003) (0)
The Geometry of Physics: Curvature and Topology: Synge's Theorem (2011) (0)
The Geometry of Physics: Integration of Differential Forms (2011) (0)
UCRL LECTURES ON NUMERICAL ANALYSIS AND APPLIED MATHEMATICS, LECTURE XIX (1953) (0)

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