Minimal Surfaces is a geometric construct defined as a two-dimensional submanifold of a Riemannian manifold whose mean curvature vanishes identically at every point, thereby representing a critical point of the area functional under smooth variations.
1.8K
Publications
99.6K
Citations
2.2K
Authors
861
Institutions
Publications per year
2017–2026
330
Publications
1.8K
Minimal Varieties in Riemannian Manifolds
James Simons · Annals of Mathematics · 1968 · 1.6K citations
Partial Differential Equations
Steve Abbott, Lawrence C. Evans · The Mathematical Gazette · 1999 · 1.4K citations
1–5 of 1.8K
Authors
2.2K
- WH
32
h-index
- AR
20
h-index
- HR
19
h-index
- DH
18
h-index
- RKRashid K. Abu Al‐Rub
Khalifa University of Science and Technology, United Arab Emirates
16 publications · 3.7K citations
16
h-index
1–5 of 2.2K
Institutions
861
Universidad de Granada
Granada, Spain
30 h-index
124 publications
3.9K citations
University of Massachusetts Amherst
Amherst Center, United States
28 h-index
74 publications
4K citations
Stanford University
Stanford, United States
28 h-index
64 publications
5.1K citations
Princeton University
Princeton, United States
24 h-index
44 publications
4.3K citations
New York University
New York, United States
22 h-index
31 publications
3.8K citations
Université Paris Cité
Paris, France
21 h-index
50 publications
2.4K citations
Massachusetts Institute of Technology
Cambridge, United States
20 h-index
39 publications
2.2K citations
Centre National de la Recherche Scientifique
Paris, France
19 h-index
64 publications
2.1K citations
1–8 of 861
Venues
- Annals of Mathematics
60 publications · 8.8K citations
42
h-index
- Journal of Differential Geometry
89 publications · 5.9K citations
40
h-index
- Inventiones mathematicae
40 publications · 2.8K citations
29
h-index
- Journal of High Energy Physics
JHEP · 48 publications · 2.7K citations
28
h-index
- Commentarii Mathematici Helvetici
CMH · 36 publications · 1.6K citations
24
h-index
1–5