Poisson Equation Models
Poisson Equation Models is a mathematical framework within partial differential equation models that specifically describes the behavior of a scalar potential field under the influence of a given source distribution, distinguished by its representation of elliptic boundary value problems governed by Poisson's equation.
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22.3K
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1K
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523
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2017–2026
82
384
Miri Blank, Lena Gorelick, Eli Shechtman et al. · 2005 · 1.7K citations
Lena Gorelick, Miri Blank, Eli Shechtman et al. · IEEE Transactions on Pattern Analysis and Machine Intelligence · 2007 · 1.4K citations
Mesh editing with poisson-based gradient field manipulation
Kun Zhou, Dong Xu, Xiaohan Shi et al. · ACM Transactions on Graphics · 2004 · 521 citations
Architecture, Computational Engineering, Computational Geometry +16
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Zhejiang University
Hangzhou, China
6 h-index
14 publications
1.6K citations

Johns Hopkins University
Baltimore, United States
6 h-index
10 publications
331 citations

Imperial College London
London, United Kingdom
6 h-index
14 publications
522 citations

Cornell University
Ithaca, United States
6 h-index
15 publications
2.2K citations
University College London
London, United Kingdom
5 h-index
8 publications
159 citations
New York University
New York, United States
5 h-index
7 publications
296 citations

Western University
London, Canada
5 h-index
10 publications
369 citations
University of California, Los Angeles
Los Angeles, United States
5 h-index
7 publications
582 citations
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13 publications · 723 citations
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12 publications · 598 citations
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TOG · 11 publications · 1.4K citations
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Repository · 9 publications · 283 citations
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MCOM · 9 publications · 1.2K citations
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