Titlebook: Sequential Bifurcation Trees to Chaos in Nonlinear Time-Delay Systems; Siyuan Xing,Albert C.J. Luo Book 2020 Springer Nature Switzerland A

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Siyuan Xing,Albert C.J. Luostitutionen sind somit unter Rückgriff auf theoretische Aussagen über individuelles Verhalten zu erklären. Es ist ein konsequentes Programm zur sozialwissenschaftlichen Integration, wobei die Gemeinsamkeiten der einzelnen Disziplinen in allgemeinen Gesetzmäßigkeiten individuellen Verhaltens und ihre

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2573-3168 bifurcation tree appearance and vanishing are determined by the saddle-node bifurcation, and the cascaded period-doubled periodic solutions are determined by t978-3-031-79668-5978-3-031-79669-2Series ISSN 2573-3168 Series E-ISSN 2573-3176

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Book 2020er understanding of global behaviors and motion transitions for one periodic motion to another one. A 1-dimensional (1-D), time-delayed, nonlinear dynamical system is considered as an example to show how to determine the global sequential scenarios of the bifurcation trees of periodic motions to cha

Autobiography

Introduction, of three-body problem. To continue Langrange’s work, in 1890, Poincare [2] developed the perturbation theory for periodic motions of celestial bodies. In 1920, van der Pol [3] applied the method of averaging for the periodic solutions of oscillation systems in circuits. In 1928, Fatou [4] gave the

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Periodic Motions in Time-Delay Systems,lay system is discretized first for discrete mappings with prescribed accuracy, and the corresponding periodic motions are determined through specific mappings structures. The stability and bifurcations of periodic motions in such a time-delay nonlinear system are determined by eigenvalue analysis.