John Pardon

Q: What Schools Are Affiliated With John Pardon

John Pardon is affiliated with the following schools: Princeton University, Stanford University

John Pardon's AcademicInfluence.com Rankings

John Pardon

Mathematics

#770

World Rank

#1392

Historical Rank

#335

USA Rank

Topology

#24

World Rank

#41

Historical Rank

USA Rank

Geometry

#48

World Rank

#81

Historical Rank

#14

USA Rank

Measure Theory

#5244

World Rank

#6202

Historical Rank

#1474

USA Rank

mathematics Degrees

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Mathematics

John Pardon's Degrees

PhD Mathematics Stanford University

Why Is John Pardon Influential?

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According to Wikipedia, John Vincent Pardon is an American mathematician who works on geometry and topology. He is primarily known for having solved Gromov's problem on distortion of knots, for which he was awarded the 2012 Morgan Prize. He is currently a permanent member of the Simons Center for Geometry and Physics and a full professor of mathematics at Princeton University.

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John Pardon'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

An algebraic approach to virtual fundamental cycles on moduli spaces of pseudo-holomorphic curves (2013) (131)
Covariantly functorial wrapped Floer theory on Liouville sectors (2017) (124)
Symmetry, flexibility and permeability in the structure of yeast retrotransposon virus‐like particles. (1992) (80)
Microlocal Morse theory of wrapped Fukaya categories (2018) (76)
Sectorial descent for wrapped Fukaya categories (2018) (74)
Contact homology and virtual fundamental cycles (2015) (74)
Existence of Lefschetz fibrations on Stein and Weinstein domains (2014) (31)
On the distortion of knots on embedded surfaces (2010) (31)
Structural results in wrapped Floer theory (2018) (28)
The Hilbert–Smith conjecture for three-manifolds (2011) (25)
Central limit theorems for random polygons in an arbitrary convex set (2010) (21)
Covariantly functorial Floer theory on Liouville sectors (2017) (16)
Central Limit Theorems for Uniform Model Random Polygons (2011) (14)
Algebraic varieties with semialgebraic universal cover (2011) (10)
Smoothing finite group actions on three-manifolds (2019) (9)
Enough vector bundles on orbispaces (2019) (7)
Concurrent normals to convex bodies and spaces of Morse functions (2012) (3)
The link concordance invariant from Lee homology (2011) (3)
Orbifold bordism and duality for finite orbispectra (2020) (2)
Totally disconnected groups (not) acting on two-manifolds (2018) (2)
On the unfolding of simple closed curves (2008) (2)
Covariantly functorial wrapped Floer theory on Liouville sectors (2019) (0)
Central Limit Theorems for Uniform Model Random Polygons (2010) (0)
Totally disconnected groups (not) acting on three-manifolds (2014) (0)
Virtual fundamental cycles and contact homology (2015) (0)
Cosheaves of wrapped Fukaya categories (2018) (0)
Concurrent normals to convex bodies and spaces of Morse functions (2010) (0)

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Other Resources About John Pardon

en.wikipedia.org

What Schools Are Affiliated With John Pardon?

John Pardon is affiliated with the following schools:

John Pardon's Academic­Influence.com Rankings

John Pardon's Degrees

Why Is John Pardon Influential?

John Pardon's Published Works

Published Works

Other Resources About John Pardon

What Schools Are Affiliated With John Pardon?

John Pardon's AcademicInfluence.com Rankings