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Chemical Oscillations, Waves, and Turbulence: Springer Series in Synergetics, cartea 19

Autor Y. Kuramoto
en Limba Engleză Paperback – 8 dec 2011
Tbis book is intended to provide a few asymptotic methods which can be applied to the dynamics of self-oscillating fields of the reaction-diffusion type and of some related systems. Such systems, forming cooperative fields of a large num­ of interacting similar subunits, are considered as typical synergetic systems. ber Because each local subunit itself represents an active dynamical system function­ ing only in far-from-equilibrium situations, the entire system is capable of showing a variety of curious pattern formations and turbulencelike behaviors quite unfamiliar in thermodynamic cooperative fields. I personally believe that the nonlinear dynamics, deterministic or statistical, of fields composed of similar active (Le., non-equilibrium) elements will form an extremely attractive branch of physics in the near future. For the study of non-equilibrium cooperative systems, some theoretical guid­ ing principle would be highly desirable. In this connection, this book pushes for­ ward a particular physical viewpoint based on the slaving principle. The dis­ covery of tbis principle in non-equilibrium phase transitions, especially in lasers, was due to Hermann Haken. The great utility of this concept will again be dem­ onstrated in tbis book for the fields of coupled nonlinear oscillators.
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Specificații

ISBN-13: 9783642696916
ISBN-10: 3642696910
Pagini: 168
Ilustrații: VIII, 158 p.
Dimensiuni: 170 x 244 x 9 mm
Greutate: 0.28 kg
Ediția:Softcover reprint of the original 1st ed. 1984
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Springer Series in Synergetics

Locul publicării:Berlin, Heidelberg, Germany

Public țintă

Research

Cuprins

1.- I Methods.- 2. Reductive Perturbation Method.- 3. Method of Phase Description I.- 4. Method of Phase Description II.- II Applications.- 5. Mutual Entrainment.- 6. Chemical Waves.- 7. Chemical Turbulence.- A. Plane Wave Solutions of the Ginzburg-Landau Equation.- B. The Hopf Bifurcation for the Brusselator.- References.