Chaos, Kinetics and Nonlinear Dynamics in Fluids and Plasmas

Proceedings of a Workshop Held in Carry-Le Rouet, France, 16–21 June 1997

AvSadruddin Benkadda,George M. Zaslavsky

Häftad, Engelska, 2013

Del i serien Lecture Notes in Physics

547 kr

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Beskrivning

Over the last few years it has become apparent that fluid turbulence shares many common features with plasma turbulence, such as coherent structures and self-organization phenomena, passive scalar transport and anomalous diffusion. This book gathers very high level, current papers on these subjects. It is intended for scientists and researchers, lecturers and graduate students because of the review style of the papers.

Produktinformation

Utgivningsdatum:2013-10-03
Mått:155 x 235 x 25 mm
Vikt:680 g
Format:Häftad
Språk:Engelska
Serie:Lecture Notes in Physics
Antal sidor:440
Förlag:Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
ISBN:9783662142028

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Innehållsförteckning

Dynamics in a neigborhood of separatrices of an area-preserving map.- On smooth Hamiltonian flows limited to ergodic billiards.- Strong variation of global-transport properties in chaotic ensembles.- Sticky orbits of chaotic Hamiltonian dynamics.- Turbulence: Beyond phenomenology.- Forced and decaying 2D turbulence: Experimental study.- Anomalous diffusion in quasi-geostrophic flow.- Chaotic dynamics of passive particles in three-vortex system: Dynamical analysis.- Tokamap: A model of a partially stochastic toroidal magnetic field.- Lagrangian chaos and the fast kinematic dynamo problem.- Turbulence scaling laws in fusion plasmas.- Bifurcation in first-order fermi acceleration and the origin of cosmic rays.- Dynamical aspects of photon acceleration.- Enhanced velocity diffusion in slow-growing 1-D langmuir turbulence.- Statistical mechanics of a self gravitating gas.- The arising and evolution of the passive tracer clusters in compressible random media.- Anomalous diffusion in the strong scattering limit: A Lévy walk approach.- On the equilibrium distribution of like-signed vortices in two dimensions.- Nonuniversality of transport for the standard map.