Titlebook: Nonlinear Dynamics and Chaos: Advances and Perspectives; Marco Thiel,Jürgen Kurths,Alessandro Moura Book 2010 Springer-Verlag Berlin Heide

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Alexander Pogromsky,David Rijlaarsdam,Henk NijmeijerUnion has enlarged, and what are the consequences for countries (and for migrants themselves) inside and outside of these redrawn jurisdictional and territorial borders? By addressing this question the book contributes to three current debates with respect to EU migration management: 1) that recent

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G. Rega,S. Lenci,J.M.T. Thompsonase studies and empirical examples drawn from a broad geogra.This volume brings together an interdisciplinary group of scholars around an important question: how has migration changed in Europe as the European Union has enlarged, and what are the consequences for countries (and for migrants themselv

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Ruedi Stoop,Markus Christenase studies and empirical examples drawn from a broad geogra.This volume brings together an interdisciplinary group of scholars around an important question: how has migration changed in Europe as the European Union has enlarged, and what are the consequences for countries (and for migrants themselv

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ase studies and empirical examples drawn from a broad geogra.This volume brings together an interdisciplinary group of scholars around an important question: how has migration changed in Europe as the European Union has enlarged, and what are the consequences for countries (and for migrants themselv

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How Did You Get into Chaos?,ale about how they got involved in the field. Since all the participants have played crucial roles in the development of the subject, their stories give unique insights into the historical development of dynamical systems and chaos. We have transcribed their tales here.

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Singular Perturbations of Complex Analytic Dynamical Systems, a pole is introduced into the dynamics of a polynomial. In this paper, we consider the simplest possible case: start with the map . ? .. where . > 1 and then add a pole at the origin. For simplicity, we consider the case of maps of the form ..+λ/... We then describe some of the many ways Sierpinski

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Dynamics of Finite-Size Particles in Chaotic Fluid Flows, finite–size particles which have no counterpart in traditionally studied passive tracers. Particle inertia enlarges the phase space and makes the advection dynamics much richer than the passive tracer dynamics, because particles’ trajectories can diverge from the trajectories of fluid parcels. We c

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Superpersistent Chaotic Transients,0 are constants, p = pc is a bifurcation parameter, and pc is its critical value. As p approaches pc from above, the exponent in the exponential dependence diverges, leading to an extremely long transient lifetime. Historically the possibility of such transient raised the question of whether asympto