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Download the fantastic book titled Elastic wave propagation in transversely isotropic media written by R.C. Payton, available in its entirety in both PDF and EPUB formats for online reading. This page includes a concise summary, a preview of the book cover, and detailed information about "Elastic wave propagation in transversely isotropic media", which was released on 06 December 2012. We suggest perusing the summary before initiating your download. This book is a top selection for enthusiasts of the Science genre.

Summary of Elastic wave propagation in transversely isotropic media by R.C. Payton PDF

In this monograph I record those parts of the theory of transverse isotropic elastic wave propagation which lend themselves to an exact treatment, within the framework of linear theory. Emphasis is placed on transient wave motion problems in two- and three-dimensional unbounded and semibounded solids for which explicit results can be obtained, without resort to approximate methods of integration. The mathematical techniques used, many of which appear here in book form for the first time, will be of interest to applied mathematicians, engeneers and scientists whose specialty includes crystal acoustics, crystal optics, magnetogasdynamics, dislocation theory, seismology and fibre wound composites. My interest in the subject of anisotropic wave motion had its origin in the study of small deformations superposed on large deformations of elastic solids. By varying the initial stretch in a homogeneously deformed solid, it is possible to synthesize aniso tropic materials whose elastic parameters vary continuously. The range of the parameter variation is limited by stability considerations in the case of small deformations super posed on large deformation problems and (what is essentially the same thing) by the of hyperbolicity (solids whose parameters allow wave motion) for anisotropic notion solids. The full implication of hyperbolicity for anisotropic elastic solids has never been previously examined, and even now the constraints which it imposes on the elasticity constants have only been examined for the class of transversely isotropic (hexagonal crystals) materials.


Detail About Elastic wave propagation in transversely isotropic media PDF

  • Author : R.C. Payton
  • Publisher : Springer Science & Business Media
  • Genre : Science
  • Total Pages : 203 pages
  • ISBN : 9400968663
  • PDF File Size : 37,8 Mb
  • Language : English
  • Rating : 4/5 from 21 reviews

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Elastic wave propagation in transversely isotropic media

Elastic wave propagation in transversely isotropic media
  • Publisher : Springer Science & Business Media
  • File Size : 41,9 Mb
  • Release Date : 06 December 2012
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In this monograph I record those parts of the theory of transverse isotropic elastic wave propagation which lend themselves to an exact treatment, within the framework of linear theory. Emphasis

Elastic Waves in Solids I

Elastic Waves in Solids I
  • Publisher : Springer Science & Business Media
  • File Size : 38,5 Mb
  • Release Date : 29 November 1999
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Elastic waves possess some remarkable properties and have become ever more important to applications in fields such as telecommunications (signal processing), medicine (echography), and metallurgy (non-destructive testing). These volumes serve

Review of Progress in Quantitative Nondestructive Evaluation

Review of Progress in Quantitative Nondestructive Evaluation
  • Publisher : Springer Science & Business Media
  • File Size : 32,6 Mb
  • Release Date : 06 December 2012
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These Proceedings, consisting of Parts A and B, contain the edited versions of most of the papers presented at the annual Review of Progress in Quantitative Nondestructive Evaluation held at

Wave Propagation in Elastic Solids

Wave Propagation in Elastic Solids
  • Publisher : Elsevier
  • File Size : 21,6 Mb
  • Release Date : 21 January 2016
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Wave Propagation in Elastic Solids focuses on linearized theory and perfectly elastic media. This book discusses the one-dimensional motion of an elastic continuum; linearized theory of elasticity; elastodynamic theory; and