Titlebook: Bifurcation Control; Theory and Applicati Guanrong Chen,David J. Hill,Xinghuo Yu Book 2003 Springer-Verlag Berlin Heidelberg 2003 Bifurcati

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7.2.2 Dark nebulae and globules,nsional parameter space of finding the position of nominal parameters .. relative to hypersurfaces at which stability is lost in a bifurcation. The position of .. relative to these hypersurfaces may be quantified by numerically computing the bifurcations in various directions in parameter space and

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7.2.2 Dark nebulae and globules, linked to degeneracies in the system zero dynamics. Accordingly, the obvious remedy is to change the system input-output structure, but there are other possibilities as well. In this paper we summarize the main results connecting bifurcation behavior and zero dynamics and illustrate a variety of wa

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7.1.6 Radio line emission and absorption,te analytical conditions characterizing all generic limit cycle bifurcations is determined via a first order harmonic balance analysis in a suitable frequency band. Moreover, due to the existing connection between limit cycle bifurcations and routes to chaos, the obtained predictions can also give a

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7.2.2 Dark nebulae and globules,r prior advanced control and provides a framework for coordinated development of control to address all major dynamical problems. The approach appears applicable to complex systems generally where behaviour is influenced by nonlinearity, large-scale, uncertainty and hybrid nature. In particular, the

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7.2.2 Dark nebulae and globules,simple example where the amplitude of limit cycles and the appearance of period-doubling bifurcations are controlled using a method derived from the frequency domain approach. In the second part, bifurcation theory is used to analyze the dynamical behavior of an inverted pendulum with saturated cont

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7.1.6 Radio line emission and absorption,tional bifurcation control problems: anti-control of bifurcations and nonsmooth bifurcation control. Anti-control of bifurcation means introducing a new bifurcation at desired location with preferred properties by appropriate control. Nonsmooth bifurcation control via the so-called fractional power