Hubert Bray

Q: What Schools Are Affiliated With Hubert Bray

Hubert Bray is affiliated with the following schools: Rice University, Stanford University, Duke University

Hubert Bray's AcademicInfluence.com Rankings

Hubert Bray

Mathematics

#2932

World Rank

#4420

Historical Rank

#1122

USA Rank

Measure Theory

#3520

World Rank

#4153

Historical Rank

#1019

USA Rank

mathematics Degrees

Hubert Bray

Physics

#5431

World Rank

#7265

Historical Rank

#1631

USA Rank

physics Degrees

Download Badge

Mathematics
Physics

Why Is Hubert Bray Influential?

(Suggest an Edit or Addition)

According to Wikipedia, Hubert Lewis Bray is a mathematician and differential geometer. He is known for having proved the Riemannian Penrose inequality. He works as professor of mathematics and physics at Duke University. Early life and education He earned his B.A. and B.S. degrees in Mathematics and Physics in 1992 from Rice University and obtained his Ph.D. in 1997 from Stanford University under the mentorship of Richard Melvin Schoen.

(See a Problem?)

Hubert Bray'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

PROOF OF THE RIEMANNIAN PENROSE INEQUALITY USING THE POSITIVE MASS THEOREM (2001) (457)
On the Riemannian Penrose inequality in dimensions less than 8 (2007) (130)
The Penrose inequality in general relativity and volume comparison theorems involving scalar curvature (thesis) (1997) (119)
The Penrose Inequality (2003) (93)
Rigidity of area-minimizing two-spheres in three-manifolds (2010) (85)
P.d.e.'s which imply the Penrose conjecture (2009) (71)
Classification of prime 3-manifolds with σ-invariant greater than RP 3 (2004) (63)
Proof of the Riemannian Penrose Conjecture Using the Positive Mass Theorem (1999) (56)
A Jang Equation Approach to the Penrose Inequality (2009) (50)
Surveys in geometric analysis and relativity (2011) (49)
Curvature Estimates and the Positive Mass Theorem (1999) (48)
On the capacity of surfaces in manifolds with nonnegative scalar curvature (2007) (46)
Area‐minimizing projective planes in 3‐manifolds (2010) (44)
Generalized Inverse Mean Curvature Flows in Spacetime (2006) (43)
An isoperimetric comparison theorem for Schwarzschild space and other manifolds (2001) (41)
Harmonic Functions and the Mass of 3-Dimensional Asymptotically Flat Riemannian Manifolds (2019) (30)
On Dark Matter, Spiral Galaxies, and the Axioms of General Relativity (2010) (30)
Black Holes , Geometric Flows , and the Penrose Inequality in General Relativity (2002) (27)
Corrigendum to “Classification of prime 3-manifolds with Yamabe invariant greater than $\mathbb{R}P^3$” (2004) (25)
On the Positive Mass, Penrose, an ZAS Inequalities in General Dimension (2011) (23)
Area-minimizing projective planes in three-manifolds (2009) (18)
Time Flat Surfaces and the Monotonicity of the Spacetime Hawking Mass (2013) (16)
On Wave Dark Matter, Shells in Elliptical Galaxies, and the Axioms of General Relativity (2012) (15)
Scalar curvature and harmonic one-forms on three-manifolds with boundary (2019) (15)
A geometric theory of zero area singularities in general relativity (2009) (15)
Recent Proofs of the Riemannian Penrose Conjecture (1999) (14)
On curves with nonnegative torsion (2013) (13)
On wave dark matter in spiral and barred galaxies (2015) (12)
Superharmonic functions in $\mathbf{R}^n$ and the Penrose inequality in general relativity (2002) (12)
Modeling wave dark matter in dwarf spheroidal galaxies (2013) (12)
Time Flat Surfaces and the Monotonicity of the Spacetime Hawking Mass II (2014) (11)
Wave Dark Matter and the Tully-Fisher Relation (2014) (9)
Null Geometry and the Penrose Conjecture (2017) (7)
Spacetime Harmonic Functions and Applications to Mass (2021) (6)
Black holes and the Penrose inequality in general relativity (2003) (3)
Geometric Flows and the Penrose Inequality (2006) (3)
Proof of Bishop's volume comparison theorem using singular soap bubbles (2019) (1)
A family of quasi-local mass functionals with monotone flows (2006) (1)
Proof of a Null Geometry Penrose Conjecture (2018) (1)
M ay 2 00 0 Curvature Estimates and the Positive Mass Theorem (2008) (0)
The Mathematics of Richard Schoen (2018) (0)
DoMath – Summer 2017 Simulations of Spiral Galaxies (2017) (0)
Flatly Foliated Relativity: Gravity without Gravitational Waves (2016) (0)
Time Flat Surfaces and the Monotonicity of the Spacetime Hawking Mass II (2015) (0)
Study of {lambda}{phi}{sup 4} theory in the coupled independent double-oscillator approximation (1992) (0)
On curves with nonnegative torsion (2015) (0)
2 2 Se p 19 99 Curvature Estimates and the Positive Mass Theorem (2009) (0)
Time Flat Surfaces and the Monotonicity of the Spacetime Hawking Mass (2014) (0)
Title and Abstract Plenary Talks (2018) (0)
J un 1 99 9 Curvature Estimates and the Positive Mass Theorem (2009) (0)
What is the Penrose Conjecture ? (2003) (0)
0 31 20 47 v 1 8 D ec 2 00 3 The Penrose Inequality (2009) (0)
Flatly foliated relativity (2019) (0)
Geometric analysis. Lecture notes from the graduate minicourse of the 2013 IAS/Park City mathematics institute session on geometric analysis (2016) (0)

This paper list is powered by the following services:

Other Resources About Hubert Bray

en.wikipedia.org

What Schools Are Affiliated With Hubert Bray?

Hubert Bray is affiliated with the following schools:

Hubert Bray's Academic­Influence.com Rankings

Why Is Hubert Bray Influential?

Hubert Bray's Published Works

Published Works

Other Resources About Hubert Bray

What Schools Are Affiliated With Hubert Bray?

Hubert Bray's AcademicInfluence.com Rankings