activity
19992026
most citedOn the Riemannian Penrose inequality in dimensions less than 8

131 citations · 376 across the 28 of their papers we have counts for

collaborators

31 papers

astro-ph.HE2026

Spiral structure from the interference of gravitational eigenmodes in ultralight dark matter halos

Jacob Reinach, Hubert Bray

We use a variety of analytic and numerical techniques to approximate the geometry of individual dark matter halos when modeled as collections of ultralight scalar bosons (ULDM), fo…

gr-qc2025

Topological Big Bangs: Reflection, Itty-Bitty Blenders, and Eternal Trumpets

Hubert Bray, James Wheeler

We discuss and formalize topological means by which the initial singularity might be mollified, at the level of the spacetime manifold's structure, in classical cosmological models…

math.DG2024

The Riemannian Penrose Inequality with Matter Density

Hubert Bray, Yiyue Zhang

Riemannian Penrose Inequalities are precise geometric statements that imply that the total mass of a zero second fundamental form slice of a spacetime is at least the mass contribu…

math.DG2021★ 6 cited

Spacetime Harmonic Functions and Applications to Mass

Hubert Bray, Sven Hirsch, Demetre Kazaras +2

In the pioneering work of Stern, level sets of harmonic functions have been shown to be an effective tool in the study of scalar curvature in dimension 3. Generalizations of this i…

math.DG2019★ 13 cited

Scalar curvature and harmonic one-forms on three-manifolds with boundary

Hubert L. Bray, Daniel L. Stern

For a homotopically energy-minimizing map on a compact, oriented -manifold with boundary, we establish an identity relating the average Euler characteristic…

math.DG2019

Harmonic Functions and The Mass of 3-Dimensional Asymptotically Flat Riemannian Manifolds

Hubert L. Bray, Demetre P. Kazaras, Marcus A. Khuri +1

An explicit lower bound for the mass of an asymptotically flat Riemannian 3-manifold is given in terms of linear growth harmonic functions and scalar curvature. As a consequence, a…