Controlling Chaos

By Toby Neighbors. 2016

1,999 citations recorded by the source corpus.

Subfields: Communication, Political Science and International Relations, Sociology and Political Science

View Paper: https://www.semanticscholar.org/paper/e2382c3e994beacdacd87fd9bd618d0ec623aec2

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Communication

1. Ju H. Park
2. Awadhesh Prasad
3. Sajad Jafari
4. Ulrike Feudel
5. Tomasz Kapitaniak
6. Gennady A. Leonov
7. Alexander N. Pisarchik
8. Dawid Dudkowski

In Political Science and International Relations

1. Ju H. Park
2. Awadhesh Prasad
3. Sajad Jafari
4. Jairo Alonso Giraldo
5. Ulrike Feudel
6. Alvaro A. Cárdenas
7. Justin Ruths
8. Henrik Sandberg

In Sociology and Political Science

1. Ju H. Park
2. Awadhesh Prasad
3. Sajad Jafari
4. Ying-Cheng Lai
5. Ulrike Feudel
6. Tomasz Kapitaniak
7. Gennady A. Leonov
8. Alexander N. Pisarchik

Citations in the corpus

• Control of multistability (2014, methodology): “Indeed, chaos control [209] and tracking technique [210] have been successfully applied to suppress cardiac alternance and thus stabilize the cardiac rhythm in the period-1 state [211].”
• Letter to the Editor: Adaptive control for modified projective synchronization of a four-dimensional chaotic system with uncertain parameters (2008, methodology): “Many methods and techniques for handling chaos control and synchronization of various chaotic systems have been developed, such as PC method [18], OGY method [12], time-delay feedback approach [17], feedback approach [6,9], backstepping design technique [23], adaptive method [4,5,10,13,22], linear c”
• Hidden attractors in dynamical systems (2016, methodology): “[176] C. Grebogi, E. Kostelich, E. Ott, J. A. Yorke, Multi-dimensioned intertwined basin boundaries: basin structure of the kicked double rotor, Physica D 25 (1987) 347.”
• Data Based Identification and Prediction of Nonlinear and Complex Dynamical Systems (2016, background): “The field of controlling chaos in nonlinear dynamical systems has been active for more than two decades since the seminal work of Ott, Grebogi, and Yorke [463].”
• Limiting the Impact of Stealthy Attacks on Industrial Control Systems (2016, background): “Similarly, some properties of the physical system, such as systems vulnerable to zero-dynamics attacks [61], unbounded systems [62], and highly non-linear or chaotic systems [48], can also prevent us from detecting attacks.”