Mathematics
Stability of Positive Mass Theorem for Static Quasi-Local Energy of Compact (Locally) Hyperbolic Graphical Manifolds
Document Type
Article
Abstract
In this paper, we consider compact graphical manifolds with boundary over a (locally) hyperbolic static space. We establish the stability of the positive mass theorem with respect to the Federer–Fleming flat distance, for the static quasi-local Brown–York energy of the outer boundary of compact (locally) hyperbolic graphical manifolds. © Mathematica Josephina, Inc. 2025.
Publication Title
Journal of Geometric Analysis
Publication Date
1-2026
Volume
36
Issue
1
ISSN
1050-6926
DOI
10.1007/s12220-025-02245-4
Repository Citation
Alaee, Aghil and Liu, Jiusen, "Stability of Positive Mass Theorem for Static Quasi-Local Energy of Compact (Locally) Hyperbolic Graphical Manifolds" (2026). Mathematics. 51.
https://commons.clarku.edu/mathematics/51
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