The Finite Element Method is a numerical technique that solves partial differential equations by discretizing a spatial domain into finite elements and assembling their local approximations into a global system of algebraic equations through variational principles.
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Solutions of Ill-Posed Problems.
John B. Bell, V. Y. Arsenin · Mathematics of Computation · 1978 · 8.2K citations
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94.2K
- TB
101
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- TJThomas J.R. Hughes
The University of Texas at Austin, United States
130 publications · 41.2K citations
87
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- IB
79
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63
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60
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Centre National de la Recherche Scientifique
Paris, France
118 h-index
4.5K publications
220.2K citations
Northwestern University
Evanston, United States
117 h-index
1K publications
184.1K citations
The University of Texas at Austin
Austin, United States
114 h-index
1.2K publications
119.2K citations
University of California, Berkeley
Berkeley, United States
112 h-index
784 publications
99.7K citations
Stanford University
Stanford, United States
108 h-index
786 publications
100.6K citations
Massachusetts Institute of Technology
Cambridge, United States
105 h-index
991 publications
85.1K citations
Swansea University
Swansea, United Kingdom
100 h-index
1.1K publications
100.5K citations
University of Stuttgart
Stuttgart, Germany
92 h-index
913 publications
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- International Journal for Numerical Methods in Engineering
3.7K publications · 303.5K citations
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- Computer Methods in Applied Mechanics and Engineering
3.1K publications · 261.6K citations
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- SIAM Journal on Numerical Analysis
1.5K publications · 123.7K citations
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- Journal of Computational Physics
1.4K publications · 116.6K citations
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- Mathematics of Computation
MCOM · 993 publications · 111.6K citations
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