Laplace Equation Models
Laplace Equation Models is a mathematical modeling framework in the class of partial differential equation models that specifically describes steady-state phenomena by characterizing scalar fields through the absence of local sources or sinks, distinguished by its use of the Laplace operator to express spatial homogeneity in the absence of net flux divergence.
262
Publications
10.6K
Citations
603
Authors
340
Institutions
Publications per year
2017–2026
37
262
Edge-avoiding wavelets and their applications
Raanan Fattal · ACM Transactions on Graphics · 2009 · 292 citations
1–5 of 262
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Courant Institute of Mathematical Sciences, United States
3 publications · 1.7K citations
3
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1–5 of 603
340

Centre National de la Recherche Scientifique
Paris, France
8 h-index
16 publications
458 citations
National Taiwan Ocean University
Keelung, Taiwan
7 h-index
16 publications
390 citations
Lanzhou University
Lanzhou, China
6 h-index
15 publications
185 citations

Delft University of Technology
Delft, The Netherlands
4 h-index
9 publications
512 citations

National Taiwan University
Taipei, Taiwan
4 h-index
5 publications
236 citations
State Key Laboratory of Hydrology-Water Resources and Hydraulic Engineering
Nanjing, China
3 h-index
7 publications
120 citations

Hohai University
Nanjing, China
3 h-index
8 publications
112 citations

University of Toronto
Toronto, Canada
3 h-index
11 publications
315 citations
1–8 of 340
13 publications · 385 citations
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MCOM · 8 publications · 324 citations
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6 publications · 84 citations
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5 publications · 163 citations
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4 publications · 144 citations
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