Complex Wave Dynamics on Thin Films ( Volume 14 )

Publication series :Volume 14

Author: Chang   Hen-hong;Demekhin   E. A.  

Publisher: Elsevier Science‎

Publication year: 2002

E-ISBN: 9780080529530

P-ISBN(Paperback): 9780444509703

P-ISBN(Hardback):  9780444509703

Subject: O484 Keywords film physics

Language: ENG

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Description

Wave evolution on a falling film is a classical hydrodynamic instability whose rich wave dynamics have been carefully recorded in the last fifty years. Such waves are known to profoundly affect the mass and heat transfer of multi-phase industrial units.


This book describes the collective effort of both authors and their students in constructing a comprehensive theory to describe the complex wave evolution from nearly harmonic waves at the inlet to complex spatio-temporal patterns involving solitary waves downstream. The mathematical theory represents a significant breakthrough from classical linear stability theories, which can only describe the inlet harmonic waves and also extends classical soliton theory for integrable systems to real solitrary wave dynamics with dissipation. One unique feature of falling-film solitary wave dynamics, which drives much of the spatio-temporal wave evolution, is the irreversible coalescence of such localized wave structures. It represents the first full description of a hydrodynamic instability from inception to developed chaos. This approach should prove useful for other complex hydrodynamic instabilities and would allow industrial engineers to better design their multi-phase apparati by exploiting the deciphered wave dynamics. This publication gives a comprehensive review of all experimental records and existing theories and significantly advances state of the art on the subject and are complimented by complex and attractive graphic

Chapter

Cover

pp.:  1 – 8

Preface

pp.:  6 – 12

Contents

pp.:  8 – 6

Chapter 3. Hierarchy of Model Equations

pp.:  43 – 80

Chapter 4. Experiments and Numerical Simulation

pp.:  80 – 122

Chapter 5. Periodic and Solitary Wave Families

pp.:  122 – 190

Chapter 6. Floquet Theory and Selection of Periodic Waves

pp.:  190 – 209

Chapter 7. Spectral Theory for gKS Solitary Pulses

pp.:  209 – 254

Chapter 8. Spectral Theory and Drainage Dynamics of Realistic Pulses

pp.:  254 – 282

Chapter 9. Pulse Interaction Theory

pp.:  282 – 304

Chapter 10. Coarsening Theory for Naturally Excited Waves

pp.:  304 – 327

Chapter 11. Transverse Instability

pp.:  327 – 351

Chapter 12. Hydraulic Shocks

pp.:  351 – 374

Chapter 13. Drop Formation on a Coated Vertical Fiber

pp.:  374 – 395

References

pp.:  395 – 411

Index

pp.:  411 – 414

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