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Edward Ott

Researcher at University of Maryland, College Park

Publications -  676
Citations -  48167

Edward Ott is an academic researcher from University of Maryland, College Park. The author has contributed to research in topics: Attractor & Chaotic. The author has an hindex of 101, co-authored 669 publications receiving 44649 citations. Previous affiliations of Edward Ott include Johns Hopkins University Applied Physics Laboratory & Eötvös Loránd University.

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Chaos in dynamical systems

TL;DR: In the new edition of this classic textbook, the most important change is the addition of a completely new chapter on control and synchronization of chaos as mentioned in this paper, which will be of interest to advanced undergraduates and graduate students in science, engineering and mathematics taking courses in chaotic dynamics, as well as to researchers in the subject.

Chaos in dynamical systems

TL;DR: In the new edition of this classic textbook, the most important change is the addition of a completely new chapter on control and synchronization of chaos as discussed by the authors, which will be of interest to advanced undergraduates and graduate students in science, engineering and mathematics taking courses in chaotic dynamics, as well as to researchers in the subject.
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Crises, sudden changes in chaotic attractors, and transient chaos

TL;DR: In this article, the authors show that crisis events are prevalent in many circumstances and systems, and that, just past a crisis, certain characteristic statistical behavior (whose type depends on the type of crisis) occurs.
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The dimension of chaotic attractors

TL;DR: In this paper, the authors discuss a variety of different definitions of dimension, compute their values for a typical example, and review previous work on the dimension of chaotic attractors, and conclude that dimension of the natural measure is more important than the fractal dimension.
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Model-Free Prediction of Large Spatiotemporally Chaotic Systems from Data: A Reservoir Computing Approach

TL;DR: The effectiveness of using machine learning for model-free prediction of spatiotemporally chaotic systems of arbitrarily large spatial extent and attractor dimension purely from observations of the system's past evolution is demonstrated.