Stability for the 3D Riemannian Penrose inequality
Publication
, Journal Article
Dong, C
Published in: Geometry and Topology
January 1, 2025
We show that the Schwarzschild 3-manifold is stable for the 3-dimensional Riemannian Penrose inequality in the pointed measured Gromov–Hausdorff topology, modulo negligible domains and boundary area perturbations.
Duke Scholars
Published In
Geometry and Topology
DOI
EISSN
1364-0380
ISSN
1465-3060
Publication Date
January 1, 2025
Volume
29
Issue
9
Start / End Page
4911 / 4945
Related Subject Headings
- Geological & Geomatics Engineering
- 4904 Pure mathematics
- 0101 Pure Mathematics
Citation
APA
Chicago
ICMJE
MLA
NLM
Dong, C. (2025). Stability for the 3D Riemannian Penrose inequality. Geometry and Topology, 29(9), 4911–4945. https://doi.org/10.2140/gt.2025.29.4911
Dong, C. “Stability for the 3D Riemannian Penrose inequality.” Geometry and Topology 29, no. 9 (January 1, 2025): 4911–45. https://doi.org/10.2140/gt.2025.29.4911.
Dong C. Stability for the 3D Riemannian Penrose inequality. Geometry and Topology. 2025 Jan 1;29(9):4911–45.
Dong, C. “Stability for the 3D Riemannian Penrose inequality.” Geometry and Topology, vol. 29, no. 9, Jan. 2025, pp. 4911–45. Scopus, doi:10.2140/gt.2025.29.4911.
Dong C. Stability for the 3D Riemannian Penrose inequality. Geometry and Topology. 2025 Jan 1;29(9):4911–4945.
Published In
Geometry and Topology
DOI
EISSN
1364-0380
ISSN
1465-3060
Publication Date
January 1, 2025
Volume
29
Issue
9
Start / End Page
4911 / 4945
Related Subject Headings
- Geological & Geomatics Engineering
- 4904 Pure mathematics
- 0101 Pure Mathematics