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Stress Waves in Anelastic Solids

Symposium Held at Brown University, Providence, R. I., April 3–5, 1963

  • Book
  • © 1964

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Editors:
  1. Herbert Kolsky

    1. Brown University, Providence, USA

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  2. William Prager

    1. IBM-Forschungslaboratorium, Zörich, Schweiz

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    You can also search for this editor in PubMed   Google Scholar

Part of the book series: IUTAM Symposia (IUTAM)

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Table of contents (23 chapters)

  1. Front Matter

    Pages I-XII
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  2. Some Dynamical Applications of Shock Wave Propagation in Solids

    • Norman Davids, Harry H. Calvit
    Pages 1-19

  3. Propagation of Plane Shock Waves in a Stress-Relaxing Medium

    • George E. Duvall
    Pages 20-32

  4. Précurseurs élastoplastiques d’ondes de choc en milieu solide isotrope

    • Jean Jacquesson
    Pages 33-42

  5. Propagation of Magnetoelastic Disturbances in Viscoelastic Bodies

    • Sylwester Kaliski, Witold Nowacki
    Pages 43-53

  6. On the Numerical Solution of a Wave Propagation Problem in the Theory of Dislocation Motion

    • John D. Campbell, David B. Taylor
    Pages 54-68

  7. Vibrations d’une structure lamellaire sous fluage localisé

    • Robert Mazet
    Pages 69-77

  8. Dynamics of an Anelastic String of Variable Length

    • G. N. Savin
    Pages 78-86

  9. Anelastic Waves in Thin Plates

    • Henryk Zorski
    Pages 87-100

  10. Some Experimental and Theoretical Studies on the Propagation of Longitudinal Plastic Waves in a Strain-Rate-Dependent Material

    • Giovanni Bianchi
    Pages 101-117

  11. Some Problems of the Mechanics of Extensible Strings

    • N. Cristescu
    Pages 118-132

  12. Mechanical Waves and Strain-Rate Effects in Metals

    • Harry G. Hopkins
    Pages 133-148

  13. The Propagation of Small Amplitude Elastic-Plastic Waves in Pre-Stressed Cylindrical Bars

    • S. C. Hunter, I. A. Johnson
    Pages 149-165

  14. The Initiation of Finite Amplitude Waves in Annealed Metals

    • James F. Bell
    Pages 166-182

  15. Visualisation of Wave Propagation in Impulse-Loaded Bars

    • Erwin David, Rudi Schall, Hubert Schardin
    Pages 183-192

  16. Transient Stress Wave Boundary Interactions

    • John S. Rinehart
    Pages 193-206

  17. Reflection of a Plastic Wave at an Obstacle

    • N. V. Zvolinsky, O. V. Rykov
    Pages 207-221

  18. A Simple Viscoelastic Analogy for Stress Waves

    • Chi-chang Chao, Jan D. Achenbach
    Pages 222-238

  19. An Example of the Influence of Yield on High Pressure Wave Propagation

    • Erastus H. Lee, David T. Liu
    Pages 239-254

  20. Pulse Propagation in a Viscoelastic Solid with Geometric Dispersion

    • Julius Miklowitz
    Pages 255-276
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Keywords

About this book

Although the subject of wave propagation in solids has a long history, the classical theory of elastic waves having been developed in the nine­ teenth century by STOKES, POISSON, RAYLEIGH and KELVIN, the last two decades have seen a remarkable revival of interest in this subject among both theoreticians and experimenters. There' are a number of reasons for this; first, experimental methods for the generation and detection of high frequency mechanical waves have become available only with the advent of electronic techniques and of high speed photo­ graphic recording apparatus. Secondly, the appearan

Editors and Affiliations

  • Brown University, Providence, USA

    Herbert Kolsky

  • IBM-Forschungslaboratorium, Zörich, Schweiz

    William Prager

Bibliographic Information

  • Book Title: Stress Waves in Anelastic Solids

  • Book Subtitle: Symposium Held at Brown University, Providence, R. I., April 3–5, 1963

  • Editors: Herbert Kolsky, William Prager

  • Series Title: IUTAM Symposia

  • DOI: https://doi.org/10.1007/978-3-642-88288-3

  • Publisher: Springer Berlin, Heidelberg

  • eBook Packages: Springer Book Archive

  • Copyright Information: Springer Verlag, Berlin / Göttingen / Heidelberg 1964

  • Softcover ISBN: 978-3-642-88290-6Published: 15 April 2012

  • eBook ISBN: 978-3-642-88288-3Published: 06 December 2012

  • Edition Number: 1

  • Number of Pages: XII, 342

  • Topics: Classical and Continuum Physics, Solid Mechanics, Condensed Matter Physics

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