Geometric Flows
Geometric Flows is a mathematical framework within differential and Riemannian geometry that describes the evolution of geometric structures, such as metrics or embeddings, over a manifold through a system of partial differential equations, typically governed by curvature-driven processes.
312
Publications
16.9K
Citations
461
Authors
281
Institutions
Publications per year
2017–2026
65
312
Partial Differential Equations
Steve Abbott, Lawrence C. Evans · The Mathematical Gazette · 1999 · 1.4K citations
Partial differential equations
ThomasL. Satty · Computers & Mathematics with Applications · 1985 · 415 citations
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281
Stanford University
Stanford, United States
10 h-index
13 publications
497 citations

Zhejiang University
Hangzhou, China
10 h-index
20 publications
494 citations

Centre National de la Recherche Scientifique
Paris, France
10 h-index
14 publications
432 citations

Australian National University
Canberra, Australia
10 h-index
13 publications
776 citations
École Polytechnique
Palaiseau, France
7 h-index
11 publications
487 citations
Columbia University
New York, United States
6 h-index
8 publications
357 citations
University of California, Los Angeles
Los Angeles, United States
6 h-index
6 publications
167 citations

Chinese Academy of Sciences
Beijing, China
6 h-index
8 publications
171 citations
1–8 of 281
16 publications · 679 citations
14
h-index
Repository · 13 publications · 284 citations
11
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10 publications · 703 citations
10
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8 publications · 324 citations
8
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8 publications · 685 citations
8
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1–5