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9780521198684

A Voyage Through Turbulence

by
  • ISBN13:

    9780521198684

  • ISBN10:

    0521198682

  • Format: Hardcover
  • Copyright: 2011-10-31
  • Publisher: Cambridge University Press

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Summary

Turbulence is widely recognized as one of the outstanding problems of the physical sciences, but it still remains only partially understood despite having attracted the sustained efforts of many leading scientists for well over a century. In A Voyage Through Turbulence we are transported through a crucial period of the history of the subject via biographies of twelve of its great personalities, starting with Osborne Reynolds and his pioneering work of the 1880s. This book will provide absorbing reading for every scientist, mathematician and engineer interested in the history and culture of turbulence, as background to the intense challenges that this universal phenomenon still presents.

Author Biography

Peter A. Davidson is Professor in the Department of Engineering at the University of Cambridge. Yukio Kaneda is Professor in the Department of Computational Science and Engineering, in the Graduate School of Engineering at Nagoya University, Japan. Keith Moffatt is Professor Emeritus of Mathematical Physics at the University of Cambridge, and Fellow of Trinity College, Cambridge. Katepalli R. Sreenivasan is University Professor in the Department of Physics and the Courant Institute for Mathematical Sciences at New York University.

Table of Contents

List of contributorsp. ix
Prefacep. xi
Osborne Reynolds: a turbulent lifep. 1
Introductionp. 1
Professorial careerp. 11
End piecep. 31
Referencesp. 37
Prandtl and the Göttingen schoolp. 40
Introductionp. 40
The boundary layer concept, 1904-1914p. 42
A working program for a theory of turbulencep. 47
Skin friction and turbulence I: the l/7th lawp. 52
The mixing length approachp. 54
Skin friction and turbulence II: the logarithmic law and beyondp. 56
Fully developed turbulence I: 1932 to 1937p. 62
Fully developed turbulence II: 1938p. 67
Fully developed turbulence III: 1939 to 1945p. 74
Prandtl's two manuscripts on turbulence, 1944-1945p. 78
Conclusionp. 87
Referencesp. 92
Theodore von Kármánp. 101
Introductionp. 101
The logarithmic law of the wallp. 104
Isotropic turbulencep. 109
Epiloguep. 123
Referencesp. 124
G.I. Taylor: the inspiration behind the Cambridge schoolp. 127
Opening remarksp. 127
Brief chronological account, focusing mostly on scientific careerp. 131
Ideas originated in the period 1915-1921p. 133
The intervening periodp. 141
Ideas explored in the period 1935-1940p. 143
A window into Taylor's personality through his correspondencep. 153
Some reflectionsp. 169
Referencesp. 179
Lewis Fry Richardsonp. 187
Introductionp. 187
The 4/3 lawp. 190
Richardson cascade and numerical weather predictionp. 199
Fractal dimensionp. 204
Conclusionsp. 206
Referencesp. 207
The Russian schoolp. 209
Physicist and pilotp. 209
Mathematicianp. 212
Applied mathematiciansp. 221
Theoretical physicistp. 229
Epiloguep. 233
Referencesp. 234
Stanley Corrsinp. 238
Early yearsp. 238
First contributions at Caltechp. 239
Arrival in Baltimorep. 243
Structure of scalar fields in isotropic turbulencep. 245
Scalar transport and diffusionp. 248
Homogeneous turbulence: decay and shearp. 255
The geometry and intermittency of turbulencep. 259
Turbulence and chemical reactionsp. 263
The Johns Hopkins environmentp. 266
Final yearsp. 269
Referencesp. 271
George Batchelor: the post-war renaissance of research in turbulencep. 276
Introductionp. 276
Marseille (1961): a watershed for turbulencep. 278
Personal backgroundp. 280
Batchelor and the Kolmogorov theory of turbulencep. 281
Batchelor and the turbulent dynamo,p. 285
The decay of homogeneous turbulencep. 287
Batchelor's 1953 monograph, The Theory of Homogeneous Turbulencep. 289
Rapid distortion theoryp. 292
Turbulent diffusionp. 293
Two-dimensional turbulencep. 294
Later papersp. 296
George Batchelor as Editor and as Head of Departmentp. 297
International activityp. 299
Conclusionp. 301
Referencesp. 301
A.A. Townsendp. 305
Early yearsp. 305
Move to Cambridgep. 306
War yearsp. 307
Return to Cambridgep. 308
Putting K41 to the testp. 309
Shear flowsp. 313
The Townsend hypothesesp. 314
Turbulent shear flows and eddiesp. 321
Meteorological and other flowsp. 323
Concluding remarksp. 325
Referencesp. 325
Robert H. Kraichnanp. 329
Introductionp. 329
Closures: realizability, Galilean invariance and the random coupling models; MHD turbulencep. 332
Statistical mechanics and two-dimensional turbulencep. 342
Intermittencyp. 352
Miscellany and conclusionsp. 359
Referencesp. 364
Satish Dhawanp. 373
Introductionp. 373
The Caltech yearsp. 375
At Bangalorep. 380
Dhawan's approach to building engineering sciencep. 387
Referencesp. 390
Philip G. Saffmarip. 393
Introductionp. 393
The problem of turbulent diffusionp. 397
Contributions to the theory of homogeneous turbulencep. 402
Saffman as criticp. 419
Referencesp. 421
Epilogue: a turbulence timelinep. 426
The Editors
Bibliography and commentsp. 429
Table of Contents provided by Ingram. All Rights Reserved.

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