Geometric Differential Operators
Geometric Differential Operators is a mathematical framework in geometry processing that generalizes classical differential operators to discrete surfaces and manifolds, enabling the analysis and manipulation of geometric data through intrinsic, coordinate-invariant differential calculus adapted to non-Euclidean domains.
453
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23.8K
Citations
729
Authors
396
Institutions
Publications per year
2017–2026
53
Parents
453
Quantum theory of geometry: I. Area operators
Abhay Ashtekar, Jerzy Lewandowski · Classical and Quantum Gravity · 1997 · 859 citations · Full text
Calculus and Analytic Geometry
M. Suffield, G. B. Thomas, Ross Lee Finney · The Mathematical Gazette · 1985 · 685 citations
Conformally Invariant Powers of the Laplacian, I: Existence
C. Robin Graham, Ralph Jenne, Lionel Mason et al. · Journal of the London Mathematical Society · 1992 · 506 citations
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396

Centre National de la Recherche Scientifique
Paris, France
9 h-index
16 publications
337 citations

Pennsylvania State University
State College, United States
7 h-index
10 publications
1.1K citations
Johannes Gutenberg University Mainz
Mainz, Germany
6 h-index
13 publications
327 citations
Institut national de recherche en sciences et technologies du numérique
Le Chesnay-Rocquencourt, France
6 h-index
10 publications
639 citations
Massachusetts Institute of Technology
Cambridge, United States
6 h-index
7 publications
550 citations
Laboratoire de Mathématiques Blaise Pascal
Aubière, France
5 h-index
5 publications
152 citations
Technion – Israel Institute of Technology
Haifa, Israel
4 h-index
9 publications
318 citations

Chinese Academy of Sciences
Beijing, China
4 h-index
5 publications
122 citations
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22 publications · 2K citations
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Repository · 14 publications · 994 citations
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10 publications · 294 citations
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9 publications · 317 citations
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Repository · 8 publications · 207 citations
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