9781461264590-1461264596-Vorticity and Turbulence (Applied Mathematical Sciences, 103)

Vorticity and Turbulence (Applied Mathematical Sciences, 103)

ISBN-13: 9781461264590
ISBN-10: 1461264596
Edition: Softcover reprint of the original 1st ed. 1994
Author: Alexandre J. Chorin
Publication date: 2013
Publisher: Springer
Format: Paperback 184 pages
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Book details

ISBN-13: 9781461264590
ISBN-10: 1461264596
Edition: Softcover reprint of the original 1st ed. 1994
Author: Alexandre J. Chorin
Publication date: 2013
Publisher: Springer
Format: Paperback 184 pages

Summary

Vorticity and Turbulence (Applied Mathematical Sciences, 103) (ISBN-13: 9781461264590 and ISBN-10: 1461264596), written by authors Alexandre J. Chorin, was published by Springer in 2013. With an overall rating of 4.4 stars, it's a notable title among other books. You can easily purchase or rent Vorticity and Turbulence (Applied Mathematical Sciences, 103) (Paperback) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

This book provides an introduction to the theory of turbulence in fluids based on the representation of the flow by means of its vorticity field. It has long been understood that, at least in the case of incompressible flow, the vorticity representation is natural and physically transparent, yet the development of a theory of turbulence in this representation has been slow. The pioneering work of Onsager and of Joyce and Montgomery on the statistical mechanics of two-dimensional vortex systems has only recently been put on a firm mathematical footing, and the three-dimensional theory remains in parts speculative and even controversial. The first three chapters of the book contain a reasonably standard intro duction to homogeneous turbulence (the simplest case); a quick review of fluid mechanics is followed by a summary of the appropriate Fourier theory (more detailed than is customary in fluid mechanics) and by a summary of Kolmogorov's theory of the inertial range, slanted so as to dovetail with later vortex-based arguments. The possibility that the inertial spectrum is an equilibrium spectrum is raised.

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