Galerkin Discretization
Galerkin Discretization is a numerical method in the field of integral equation formulations that employs a variational framework to project the continuous problem onto a finite-dimensional subspace spanned by basis functions, enforcing orthogonality of the residual with respect to the test functions identical to the trial functions.
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Finite Element Methods for Maxwell's Equations
Peter Monk · Oxford University Press eBooks · 2003 · 1.9K citations
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Brown University
Providence, United States
58 h-index
183 publications
19.1K citations
The University of Texas at Austin
Austin, United States
53 h-index
231 publications
18.7K citations

University of Minnesota
Minneapolis, United States
47 h-index
138 publications
26.9K citations

Shanghai University
Shanghai, China
39 h-index
143 publications
8.6K citations

Centre National de la Recherche Scientifique
Paris, France
39 h-index
186 publications
8.2K citations
Northwestern University
Evanston, United States
36 h-index
105 publications
37K citations
Stanford University
Stanford, United States
34 h-index
114 publications
15.7K citations
ETH Zurich
Zurich, Switzerland
34 h-index
95 publications
6K citations
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365 publications · 36K citations
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418 publications · 31.1K citations
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302 publications · 22.9K citations
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234 publications · 24.1K citations
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MCOM · 197 publications · 16.4K citations
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