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Questions About Elastic Waves

By (author) Juri Engelbrecht
Format: Paperback / softback
Publisher: Springer International Publishing AG, Cham, Switzerland
Published: 6th Oct 2016
Dimensions: w 156mm h 234mm d 11mm
Weight: 305g
ISBN-10: 3319366998
ISBN-13: 9783319366999
Barcode No: 9783319366999
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Synopsis
This book addresses the modelling of mechanical waves by asking the right questions about them and trying to find suitable answers. The questions follow the analytical sequence from elementary understandings to complicated cases, following a step-by-step path towards increased knowledge. The focus is on waves in elastic solids, although some examples also concern non-conservative cases for the sake of completeness. Special attention is paid to the understanding of the influence of microstructure, nonlinearity and internal variables in continua. With the help of many mathematical models for describing waves, physical phenomena concerning wave dispersion, nonlinear effects, emergence of solitary waves, scales and hierarchies of waves as well as the governing physical parameters are analysed. Also, the energy balance in waves and non-conservative models with energy influx are discussed. Finally, all answers are interwoven into the canvas of complexity.

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Newspapers & Magazines
"This book contains a description of basic ideas on
wave motion in elastic media starting from a simple to a more complex stage. ... This
book will be useful to researchers in physical and engineering sciences
interested in wave mechanics. The book presents the material from modelling to
the construction of solutions in a variety of situations." (Fiazud Din Zaman, zbMATH,
Vol. 1325.74001, 2016)

"The book covers the most important topics and
equations of the field, sometimes briefly and sometimes at length, with
supporting references. It should be useful as a reference for scholars and
graduate students and also might serve as a textbook for special courses. ...
Figures are generally of high quality, with many reproduced from prior journal
publications." (John D. Clayton, Mathematical Reviews, December, 2015)