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Titlebook: Chaotic, Fractional, and Complex Dynamics: New Insights and Perspectives; Mark Edelman,Elbert E. N. Macau,Miguel A. F. Sanju Book 2018 Spr

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楼主: charter
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https://doi.org/10.1007/978-3-031-04390-1discussed. Bifurcation trees of periodic motions to chaos varying with time-delay are presented for such a time-delayed, Duffing oscillator. From the analytical prediction, periodic motions in the time-delayed, hardening Duffing oscillator are simulated numerically. Through numerical illustrations,
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,Precarious Under Pressure, 2009–13,cal or global bifurcations of the vector field. In this chapter, these changes are studied for two types of local bifurcations on the stability boundary: saddle-node bifurcations and Hopf bifurcations on the stability boundary. Local and global characterizations of the stability boundary (the topolo
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The Theoretical Model in Context,alysis. The electrical impedance of wine is measured and modeled by means of fractional transfer functions. The model is compared with standard chemical analysis, showing strong correlation between the two distinct descriptions. Hierarchical clustering is adopted for analyzing and visualizing the re
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Equivalent Concepts of Power in Voting Gamess concerning the effects of particles’ concentration and mixing in plane and cylindrical resonators are discussed; the theory is compared with available experimental data. Modern biomedical and other applications are briefly outlined.
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Equivalent Concepts of Power in Voting Gamesn of these systems depends on the initial state and the strength of the perturbation that takes them out of equilibrium; on the Hamiltonian, whether it is integrable or chaotic; and on the onset of multifractal eigenstates that occurs in the vicinity of the transition to a many-body localized phase.
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Architecting with uncertainties,ifurcation point numerous so-called “jittering” regimes with distinct inter-spike intervals emerge simultaneously. Such regimes were first discovered in a single oscillator with delayed pulse feedback and later were found in networks of coupled oscillators. The present chapter reviews recent results
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Architecting with uncertainties, in the sense that both the link structure and the node dynamics are influential to its overall behavior. Several decades of intensive research on power grids were not enough to uncover the intricacies of stability issues triggered by the structure-dynamics interplay. In this context, several attemp
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