Slender Structures and Axial Flow

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Edition: 1st

Series: Fluid-Structure Interactions 1

ISBN: 0125443609, 9780125443609, 9780080531755

Size: 16 MB (17246836 bytes)

Pages: 1-572/598

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Michael P. Païdoussis (Eds.)0125443609, 9780125443609, 9780080531755

This volume emphasizes the fundamentals and mechanisms giving rise to flow-induced vibration of use to researchers, designers, and operators. Fluid–Structure Interactions provides useful problem-solving tools, and conveys the ideas in a physically comprehensible manner. The book includes a complete bibliography of important work in the field. . The Non-linear behaviour of Fluid-Structure interactions . The possible existence of chaotic oscillations . The use of this area as a model to demonstrate new mathematical techniques This book will prove invaluable to researchers, practitioners, and students in fluid-structure interactions, flow-induced vibrations, and dynamics and vibrations.

Table of contents :
Content:
Preface
Pages xi-xiii
Michael P. Païdoussis

Artwork acknowledgements
Page xiv

1 Introduction
Pages 1-5

2 Concepts, definitions and methods
Pages 6-58

3 Pipes conveying fluid: Linear dynamics I
Pages 59-195

4 Pipes conveying fluid: Linear dynamics II
Pages 196-276

5 Pipes conveying fluid: Nonlinear and chaotic dynamics
Pages 277-414

6 Curved pipes conveying fluid
Pages 415-462

Appendix A First-principles derivation of the equation of motion of a pipe conveying fluid
Pages 463-465

Appendix B Analytical evaluation of bSr, csr and dsr
Pages 466-467

Appendix C Destabilization by damping: T. Brooke Benjamin’s work
Pages 468-470

Appendix D Experimental methods for elastomer pipes
Pages 471-477

Appendix E The timoshenko equations of motion and associated analysis
Pages 478-482

Appendix F Some of the basic methods of nonlinear dynamics
Pages 483-501

Appendix G Newtonian derivation of the nonlinear equations of motion of a pipe conveying fluid
Pages 502-505

Appendix H Nonlinear dynamics theory applied to a pipe conveying fluid
Pages 506-515

Appendix I The fractal dimension from the experimental pipe-vibration signal
Pages 516-521

Appendix J Detailed analysis for the derivation of the equations of motion of Chapter 6
Pages 522-528

Appendix K Matrices for the analysis of an extensible curved pipe conveying fluid
Pages 529-530

References
Pages 531-557

Index
Pages 558-572

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