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The Theory of Homogeneous Turbulence (Cambridge Science Classics) [Paperback]

G. K. Batchelor (Author)

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Book Description

June 30, 1982 0521041171 978-0521041171
This is a reissue of Professor Batchelor's text on the theory of turbulent motion, which was first published by Cambridge Unviersity Press in 1953. It continues to be widely referred to in the professional literature of fluid mechanics, but has not been available for several years. This classic account includes an introduction to the study of homogeneous turbulence, including its mathematic representation and kinematics. Linear problems, such as the randomly-perturbed harmonic oscillator and turbulent flow through a wire gauze, are then treated. The author also presents the general dynamics of decay, universal equilibrium theory, and the decay of energy-containing eddies. There is a renewed interest in turbulent motion, which finds applications in atmospheric physics, fluid mechanics, astrophysics, and planetary science.

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The Theory of Homogeneous Turbulence (Cambridge Science Classics) + Turbulence: The Legacy of A. N. Kolmogorov + A First Course in Turbulence
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Reissue of Batchelor's classic text on the theory of turbulent motion, first published by CUP in 1953. Out of print for many years, it continues to be widely referred to in the professional literature of fluid mechanics. -- Book Deacription

Book Description

Reissue of Batchelor's classic text on the theory of turbulent motion, first published by CUP in 1953. Out of print for many years, it continues to be widely referred to in the professional literature of fluid mechanics.

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Inside This Book (learn more)
First Sentence:
The problem to be studied herein can be stated very briefly, provided we do not worry about details for the moment. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
pressure covariance, spectrum tensor, universal equilibrium theory, product mean values, axisymmetric turbulence, equilibrium range, inertial transfer, flatness factor, homogeneous turbulence, statistical state, isotropic turbulence, straining motion, inertial subrange, dissipation range, stationary random function, containing eddies, correlation tensor, turbulent motion, spectrum function, velocity derivatives, big eddies, velocity correlation, circular rods, uniform stream, directional distribution
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Central Limit Theorem, Oxford University Press
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