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Mechanics Of Viscoelastic Materials And Wave Dispersion Yvon Chevalier

  • SKU: BELL-4307912
Mechanics Of Viscoelastic Materials And Wave Dispersion Yvon Chevalier
$ 31.00 $ 45.00 (-31%)

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Mechanics Of Viscoelastic Materials And Wave Dispersion Yvon Chevalier instant download after payment.

Publisher: Wiley-ISTE
File Extension: PDF
File size: 16.1 MB
Pages: 656
Author: Yvon Chevalier, Jean Vinh Tuong
ISBN: 9781118623114, 9781848210776, 1118623118, 1848210779
Language: English
Year: 2013

Product desciption

Mechanics Of Viscoelastic Materials And Wave Dispersion Yvon Chevalier by Yvon Chevalier, Jean Vinh Tuong 9781118623114, 9781848210776, 1118623118, 1848210779 instant download after payment.

Content:
Chapter 1 Elements of Anisotropic Elasticity and Complements on Previsional Calculations (pages 1–55): Yvon Chevalier
Chapter 2 Elements of Linear Viscoelasticity (pages 57–101): Yvon Chevalier
Chapter 3 Two Useful Topics in Applied Viscoelasticity: Constitutive Equations for Viscoelastic Materials (pages 103–143): Yvon Chevalier and Jean Tuong Vinh
Chapter 4 Formulation of Equations of Motion and Overview of their Solutions by Various Methods (pages 145–171): Jean Tuong Vinh
Chapter 5 Torsional Vibration of Rods (pages 173–289): Yvon Chevalier, Michel Nugues and James Onobiono
Chapter 6 Bending Vibration of a Rod (pages 291–338): Dominique Le Nizhery
Chapter 7 Longitudinal Vibration of a Rod (pages 339–424): Yvon Chevalier and Maurice Touratier
Chapter 8 Very Low Frequency Vibration of a Rod by Le Rolland?Sorin's Double Pendulum (pages 425–491): Mostefa Archi and Jean?Baptiste Casimir
Chapter 9 Vibrations of a Ring and Hollow Cylinder (pages 493–512): Jean Tuong Vinh
Chapter 10 Characterization of Isotropic and Anisotropic Materials by Progressive Ultrasonic Waves (pages 513–554): Patrick Garceau
Chapter 11 Viscoelastic Moduli of Materials Deduced from Harmonic Responses of Beams (pages 555–597): Tibi Beda, Christine Esteoule, Mohamed Soula and Jean Tuong Vinh
Chapter 12 Continuous Element Method Utilized as a Solution to Inverse Problems in Elasticity and Viscoelasticity (pages 599–627): Jean?Baptiste Casimir

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