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Waves And Rays In Elastic Continua 2nd Edition Michael A Slawinski

  • SKU: BELL-4540328
Waves And Rays In Elastic Continua 2nd Edition Michael A Slawinski
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Waves And Rays In Elastic Continua 2nd Edition Michael A Slawinski instant download after payment.

Publisher: World Scientific Publishing Company
File Extension: PDF
File size: 3.54 MB
Pages: 616
Author: Michael A. Slawinski
ISBN: 9789814289009, 9814289000
Language: English
Year: 2010
Edition: 2

Product desciption

Waves And Rays In Elastic Continua 2nd Edition Michael A Slawinski by Michael A. Slawinski 9789814289009, 9814289000 instant download after payment.

The present book - which is the second, and significantly extended, edition of the textbook originally published by Elsevier Science - emphasizes the interdependence of mathematical formulation and physical meaning in the description of seismic phenomena. Herein, we use aspects of continuum mechanics, wave theory and ray theory to explain phenomena resulting from the propagation of seismic waves.

The book is divided into three main sections: Elastic Continua, Waves and Rays and Variational Formulation of Rays. There is also a fourth part, which consists of appendices.

In Elastic Continua, we use continuum mechanics to describe the material through which seismic waves propagate, and to formulate a system of equations to study the behaviour of such a material. In Waves and Rays, we use these equations to identify the types of body waves propagating in elastic continua as well as to express their velocities and displacements in terms of the properties of these continua. To solve the equations of motion in anisotropic inhomogeneous continua, we invoke the concept of a ray. In Variational Formulation of Rays, we show that, in elastic continua, a ray is tantamount to a trajectory along which a seismic signal propagates in accordance with the variational principle of stationary traveltime. Consequently, many seismic problems in elastic continua can be conveniently formulated and solved using the calculus of variations. In the Appendices, we describe two mathematical concepts that are used in the book; namely, homogeneity of a function and Legendre's transformation. This section also contains a list of symbols.

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