Chaotic Attractors
Chaotic Attractors is a mathematical construct in dynamical systems theory that refers to a bounded, invariant set in phase space exhibiting sensitive dependence on initial conditions, characterized by at least one positive Lyapunov exponent, distinguishing it from periodic or stable attractors through its inherently unpredictable, aperiodic trajectories.
7.3K
Publications
412.8K
Citations
10.4K
Authors
2.8K
Institutions
Publications per year
2017–2026
1.8K
Parents
7.3K
Edward Ott, Celso Grebogi, James A. Yorke · Physical Review Letters · 1990 · 5.4K citations
Norman H. Packard, James P. Crutchfield, J. Doyne Farmer et al. · Physical Review Letters · 1980 · 3.9K citations
Continuous control of chaos by self-controlling feedback
K. Pyragas · Physics Letters A · 1992 · 3.3K citations
1–5 of 7.3K
10.4K
67
h-index
51
h-index
46
h-index
44
h-index
42
h-index
1–5 of 10.4K
2.8K

City University of Hong Kong
Hong Kong, Hong Kong
66 h-index
225 publications
19.7K citations
University of Maryland, College Park
College Park, United States
60 h-index
317 publications
50.8K citations
Amirkabir University of Technology
Tehran, Iran
52 h-index
188 publications
11.5K citations
University of California, Berkeley
Berkeley, United States
45 h-index
153 publications
13.5K citations
University of Wisconsin–Madison
Madison, United States
43 h-index
100 publications
9.9K citations

Centre National de la Recherche Scientifique
Paris, France
40 h-index
204 publications
9.4K citations

Hanoi University of Science and Technology
Hanoi, Vietnam
39 h-index
62 publications
4.2K citations

Lodz University of Technology
Lodz, Poland
39 h-index
103 publications
5.5K citations
1–8 of 2.8K
PRL · 264 publications · 39.7K citations
91
h-index
577 publications · 30K citations
81
h-index
IJBC · 557 publications · 32.1K citations
78
h-index
291 publications · 14.7K citations
68
h-index
275 publications · 20K citations
67
h-index
1–5