Higher-Order Finite Elements is a finite element discretization method that employs polynomial shape functions of degree greater than one to achieve improved accuracy and convergence rates in approximating solutions to partial differential equations.
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P-femP-version Finite Elements
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A Convergent Adaptive Algorithm for Poisson’s Equation
Willy Dörfler · SIAM Journal on Numerical Analysis · 1996 · 1.3K citations
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The University of Texas at Austin
Austin, United States
20 h-index
44 publications
4.9K citations
Centre National de la Recherche Scientifique
Paris, France
16 h-index
50 publications
3K citations
Chinese Academy of Sciences
Beijing, China
15 h-index
25 publications
541 citations
Brown University
Providence, United States
14 h-index
16 publications
1.9K citations
Politecnico di Torino
Turin, Italy
14 h-index
43 publications
1.7K citations
University of Illinois Urbana-Champaign
Urbana, United States
14 h-index
32 publications
1.5K citations
Texas A&M University
College Station, United States
13 h-index
26 publications
1.1K citations
University of Michigan
Ann Arbor, United States
13 h-index
39 publications
1.9K citations
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- Journal of Computational Physics
80 publications · 9K citations
38
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- Computer Methods in Applied Mechanics and Engineering
88 publications · 5.5K citations
38
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- International Journal for Numerical Methods in Engineering
60 publications · 3.8K citations
34
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- SIAM Journal on Numerical Analysis
45 publications · 4.3K citations
29
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- Mathematics of Computation
MCOM · 34 publications · 4.7K citations
26
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