Nonlinear Dynamical Systems
Nonlinear Dynamical Systems is a mathematical framework that models the time evolution of variables in a system where the governing equations are nonlinear, distinguishing it from linear dynamical systems by exhibiting complex behaviors such as chaos, bifurcations, and sensitivity to initial conditions.
5.9K
Publications
376.6K
Citations
11.2K
Authors
3K
Institutions
Publications per year
2017–2026
1.4K
5.9K
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University of Washington Applied Physics Laboratory, United States
22 publications · 7.8K citations
19
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1–5 of 11.2K
3K
University of California, Berkeley
Berkeley, United States
45 h-index
169 publications
20.2K citations

Centre National de la Recherche Scientifique
Paris, France
43 h-index
279 publications
19K citations
Georgia Institute of Technology
Atlanta, United States
42 h-index
168 publications
16.1K citations
Massachusetts Institute of Technology
Cambridge, United States
36 h-index
131 publications
10.3K citations

City University of Hong Kong
Hong Kong, Hong Kong
30 h-index
75 publications
6.4K citations
University of Southern California
Los Angeles, United States
29 h-index
93 publications
12.7K citations
Arizona State University
Tempe, United States
29 h-index
119 publications
7.5K citations
University of California San Diego
San Diego, United States
29 h-index
107 publications
7.7K citations
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193 publications · 19.2K citations
68
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IJBC · 193 publications · 10.3K citations
48
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PRL · 64 publications · 7.5K citations
43
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117 publications · 6.4K citations
38
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TFS · 51 publications · 6K citations
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