Titlebook: Elements of Applied Bifurcation Theory; Yuri A. Kuznetsov Book 20043rd edition Springer Science+Business Media New York 2004 Mathematica.a

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書目名稱Elements of Applied Bifurcation Theory影響因子(影響力)學(xué)科排名




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書目名稱Elements of Applied Bifurcation Theory讀者反饋學(xué)科排名

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使聲音降低

Deric St. Julian Bown, F.B.D.S., F.R.S.A.,ions of ., and their .. As we shall see while analyzing the ., invariant sets can have very complex structures. This is closely related to the fact discovered in the 1960s that rather simple dynamical systems may behave “randomly,” or “chaotically.” Finally, we discuss how differential equations can

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https://doi.org/10.1007/978-3-319-44573-1 systems and their classification, bifurcations and bifurcation diagrams, and topological normal forms for bifurcations. The last section is devoted to the more abstract notion of structural stability. In this chapter we will be dealing only with dynamical systems in the state space . = ?..

BARGE

異端邪說(shuō)下

異端邪說(shuō)下

Irving Fisher and Interest Theory dynamical systems. First we consider in detail two- and three-dimensional cases where geometrical intuition can be fully exploited. Then we show how to reduce generic .-dimensional cases to the considered ones plus a four-dimensional case treated in Appendix A.

Alpha-Cells

Ben Gidley,Peter Scholten,Ilona van Breugellist of all generic one-parameter bifurcations is unknown. In this chapter we study several unrelated bifurcations that occur in one-parameter continuous-time dynamical systems.where . is a smooth function of (., .). We start by considering global bifurcations of orbits that are homoclinic to nonhyp

Rodent

Mainstreaming Islam in Indonesiach bifurcations. Then, we derive a . for each bifurcation in the minimal possible phase dimension and specify relevant genericity conditions. Next, we truncate higher-order terms and present the bifurcation diagrams of the resulting system. The analysis is completed by a discussion of the effect of

自制

https://doi.org/10.1007/978-981-10-5320-7r the final two bifurcations in the previous chapter, the description of the majority of these bifurcations is incomplete in principle. For all but two cases, only . normal forms can be constructed. Some of these normal forms will be presented in terms of associated planar continuous-time systems wh