Turbulence in Fluid Flows

A Dynamical Systems Approach
Ed. by Sell, George R.; Foias, Ciprian; Temam, Roger

• Broschiertes Buch

Produktbeschreibung

The articles in this volume are based on recent research on the phenomenon of turbulence in fluid flows collected by the Institute for Mathematics and its Applications. This volume looks into the dynamical properties of the solutions of the Navier-Stokes equations, the equations of motion of incompressible, viscous fluid flows, in order to better understand this phenomenon. Although it is a basic issue of science, it has implications over a wide spectrum of modern technological applications. The articles offer a variety of approaches to the Navier-Stokes problems and related issues. This book should be of interest to both applied mathematicians and engineers.

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Produktdetails

• The IMA Volumes in Mathematics and its Applications .55
• Verlag: Springer / Springer New York / Springer, Berlin
• Artikelnr. des Verlages: 978-1-4612-8743-8
• Softcover reprint of the original 1st ed. 1993
• Seitenzahl: 216
• Erscheinungstermin: 26. September 2011
• Englisch
• Abmessung: 235mm x 155mm x 12mm
• Gewicht: 335g
• ISBN-13: 9781461287438
• ISBN-10: 146128743X
• Artikelnr.: 36119540

Inhaltsangabe

Application of an approximate R
N
G theory, to a model for turbulent transport, with exact renormalization.
Weak and strong turbulence in the complex Ginzburg Landau equation.
Symmetries, heteroclinic cycles and intermittency in fluid flow.
Finite
dimensional description of doubly diffusive convection.
Dynamical stochastic modeling of turbulence.
On a new type of turbulence for incompressible magnetohydrodynamics.
Loss of stability of the globally unique steady
state equilibrium and the bifurcation of closed orbits in a class of Navier
Stokes type dynamical systems.
Turbulent bursts, inertial sets and symmetry
breaking homoclinic cycles in periodic Navier
Stokes flows.
Navier
Stokes equations in thin 3D domains III: Existence of a global attractor.
An optimality condition for approximate inertial manifolds.
Some recent results on infinite dimensional dynamical systems.