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Magnetohydrodynamic Turbulence

Magnetohydrodynamic Turbulence

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Dieter Biskamp
Cambridge University Press
Edition: Illustrated, 7/31/2003
EAN 9780521810111, ISBN10: 0521810116

Hardcover, 312 pages, 23.5 x 15.9 x 1.9 cm
Language: English
Originally published in English

This book presents an introduction to, and modern account of, magnetohydrodynamic (MHD) turbulence, an active field both in general turbulence theory and in various areas of astrophysics. The book starts by introducing the MHD equations, certain useful approximations and the transition to turbulence. The second part of the book covers incompressible MHD turbulence, the macroscopic aspects connected with the different self-organization processes, the phenomenology of the turbulence spectra, two-point closure theory, and intermittency. The third considers two-dimensional turbulence and compressible (in particular, supersonic) turbulence. Because of the similarities in the theoretical approach, these chapters start with a brief account of the corresponding methods developed in hydrodynamic turbulence. The final part of the book is devoted to astrophysical applications: turbulence in the solar wind, in accretion disks, and in the interstellar medium. This book is suitable for graduate students and researchers working in turbulence theory, plasma physics and astrophysics.

Preface
1. Introduction
2. Magnetohydrodynamics
3. Transition to turbulence
4. Macroscopic turbulence theory
5. Spectral properties and phenomenology
6. Two-point-closure theory
7. Intermittency
8. Two-dimensional turbulence
9. Compressible turbulence and turbulent convection
10. Turbulence in the solar wind
11. Turbulence in accretion disks
12. Interstellar turbulence
References
Index.

'... this new book by Biskamp presents hydromagnetic turbulence as a very accessible and highly interesting topic both for students and professionals ... an ideal reference both for beginners and experts ... This book should certainly belong to the compulsory literature of any graduate student working in hydromagnetic turbulence.' Journal of Fluid Mechanics