Titlebook: Chaotic Systems with Multistability and Hidden Attractors; Xiong Wang,Nikolay V. Kuznetsov,Guanrong Chen Book 2021 The Editor(s) (if appli

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https://doi.org/10.1007/b102240tal singularities of multi-dimensional dynamical systems. Although some examples of such systems have been shown by Poincare, Birkhoff, Morse, and some other researchers, the conceptual foundation of systems with a countable set of rough periodic motions was laid in the works of Smale, based on the

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https://doi.org/10.1007/b102240ilibrium received considerable attention. Dissipative systems without equilibria can also be considered as systems with hidden attractors. Chaotic systems with hidden attractors do not satisfy the Šil’nikov criterion. Thus, they have neither homoclinic nor heteroclinic orbits [.]. From a computation

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https://doi.org/10.1007/b102240ported in the literature, since there are some new mysterious features of such chaotic systems with important applications in engineering [.]. The presence of such systems provides some new insights in the relationships between the local properties of a line or curve of equilibria and the complex dy

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xanthelasma

Power System Stability Indices,f the qualitative properties of chaotic systems, including sensitive dependence on initial conditions [.], Lorenz [.], Rössler [.] and Chua [., .] had identified some very simple examples with quadratic or piecewise linear nonlinearities.

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Opponent

Chaotic Jerk Systems with Hidden Attractorsf the qualitative properties of chaotic systems, including sensitive dependence on initial conditions [.], Lorenz [.], Rössler [.] and Chua [., .] had identified some very simple examples with quadratic or piecewise linear nonlinearities.

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Šil’nikov Theoremtal singularities of multi-dimensional dynamical systems. Although some examples of such systems have been shown by Poincare, Birkhoff, Morse, and some other researchers, the conceptual foundation of systems with a countable set of rough periodic motions was laid in the works of Smale, based on the