Random Functions and Turbulence
β Scribed by S. Panchev and D. ter Haar (Auth.)
- Publisher
- Pergamon Press
- Year
- 1971
- Tongue
- English
- Leaves
- 443
- Edition
- 1st
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
From ''Data on the theory of probability'' to ''Applications to Numerical Weather Analysis and Prediction''. includes charts, examples, and diagrams to aid your studies
β¦ Table of Contents
Content:
OTHER TITLES IN THE SERIES IN NATURAL PHILOSOPHY, Page ii
Front Matter, Page iii
Copyright, Page iv
FOREWORD TO THE ENGLISH EDITION, Pages ix-x
INTRODUCTION, Pages xi-xiii
CHAPTER 1 - CERTAIN DATA ON THE THEORY OF PROBABILITY, Pages 3-33
CHAPTER 2 - RANDOM PROCESSES, Pages 34-77
CHAPTER 3 - RANDOM FIELDS, Pages 78-136
CHAPTER 4 - THE STATISTICAL THEORY OF TURBULENCEβTHE METHOD OF SIMILARITY AND DIMENSIONALITY, Pages 139-155
CHAPTER 5 - THE STATISTICAL THEORY OF TURBULENCEβTHE CORRELATION METHOD, Pages 156-185
CHAPTER 6 - THE STATISTICAL THEORY OF TURBULENCEβTHE SPECTRAL METHOD, Pages 186-246
CHAPTER 7 - SOME ADDITIONAL PROBLEMS OF THE STATISTICAL THEORY OF TURBULENCE, Pages 247-270
CHAPTER 8 - SMALL-SCALE ATMOSPHERIC TURBULENCE, Pages 273-309
CHAPTER 9 - LARGE-SCALE ATMOSPHERIC TURBULENCE, Pages 310-380
CHAPTER 10 - SOME APPLICATIONS TO NUMERICAL WEATHER ANALYSIS AND PREDICTION, Pages 381-407
APPENDIX - THE LARGE-SCALE LAGRANGIAN TURBULENCE IN THE ATMOSPHERE, Pages 409-423
REFERENCES, Pages 425-437
AUTHOR INDEX, Pages 439-440
SUBJECT INDEX, Pages 441-444
π SIMILAR VOLUMES
This book aims to provide an overview of the special functions of fractional calculus and their applications in diffusion and random search processes. The book contains detailed calculations for various examples of anomalous diffusion, random search and stochastic resetting processes, which can be e
<p><P>This book is drawn from the recent literature on the asymptotic behavior of random permanents and random matchings. In particular, the authors present an elegant connection between the problem of an asymptotic behavior for a certain family of functionals on random matrices and the asymptotic r