Variational Time Integration
Variational Time Integration is a numerical method for solving time-dependent differential equations that inherits its structure from the discretization of a variational principle, distinguishing itself by preserving geometric properties of the continuous system through the minimization of a discrete action functional.
43
Publications
1.9K
Citations
89
Authors
49
Institutions
Publications per year
2017–2026
5
Parents
43
Adrián J. Lew, Jerrold E. Marsden, M. Ortíz et al. · International Journal for Numerical Methods in Engineering · 2004 · 269 citations · Full text
Engineering, Computational Engineering, Mechanical Engineering +17
Finite elements in time and space
John Argyris, D. W. Scharpf · Nuclear Engineering and Design · 1969 · 196 citations
Calculus of variations on time scales with nabla derivatives
Natália Martins, Delfim F. M. Torres · Nonlinear Analysis · 2008 · 101 citations · Full text
Finite Elements in Time and Space
John Argyris, D. W. Scharpf · The Aeronautical Journal · 1969 · 83 citations
1–5 of 43
89
Friedrich-Alexander-Universität Erlangen-Nürnberg, Germany
4 publications · 63 citations
4
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3
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2
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2
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2
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1–5 of 89
49
California Institute of Technology
Pasadena, United States
5 h-index
11 publications
1.3K citations
Friedrich-Alexander-Universität Erlangen-Nürnberg
Erlangen, Germany
4 h-index
6 publications
96 citations
University of Stuttgart
Stuttgart, Germany
3 h-index
5 publications
575 citations

University of Tübingen
Tübingen, Germany
2 h-index
3 publications
81 citations

Imperial College London
London, United Kingdom
2 h-index
5 publications
205 citations
Politecnico di Milano
Milan, Italy
2 h-index
2 publications
109 citations
Çankaya University
Ankara, Türkiye
2 h-index
4 publications
167 citations
Comisión Nacional de Energía Atómica
Buenos Aires, Argentina
1 h-index
1 publications
31 citations
1–8 of 49
3 publications · 327 citations
3
h-index
3 publications · 110 citations
3
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2 publications · 74 citations
2
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2 publications · 66 citations
2
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2 publications · 167 citations
2
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1–5