1 edition of **Wave propagation in fluids** found in the catalog.

Wave propagation in fluids

Vincent Guinot

- 299 Want to read
- 33 Currently reading

Published
**2010**
by ISTE, Wiley in London, Hoboken, NJ
.

Written in English

- Mathematics,
- Wave-motion, Theory of,
- Fluids

**Edition Notes**

Includes bibliographical references and index.

Statement | Vincent Guinot |

Classifications | |
---|---|

LC Classifications | QA927 .G85 2010 |

The Physical Object | |

Pagination | p. cm. |

ID Numbers | |

Open Library | OL25074236M |

ISBN 10 | 9781848212138 |

LC Control Number | 2010027124 |

Julian L. Davis is the author of Wave Propagation in Solids and Fluids and Wave Propagation in Electromagnetic Media, in addition to two texts on the dynamics of continuous ing many years as a research scientist at the Army Armament Research Laboratory and the Army's Ballistic Research Laboratory, he works as a consultant in the engineering sciences. They highlight the complexity of related topics concerning wave generation, propagation, transformation and impact in solids, gases, fluids and human tissues, while also sharing insights into selected mathematical methods for the analytical and numerical treatment of .

The amplitude of a wave may be constant (in which case the wave is a c.w. or continuous wave), or may be modulated so as to vary with time and/or position. The outline of the variation in amplitude is called the envelope of the wave. Mathematically, the modulated wave can be written in the form: (,) = (,) (− +),where (,) is the amplitude envelope of the wave, is the . Pressure wave modeling in viscous fluids using wave equation has been utilized to investigate pressure in common rail system [8], study the effects on .

In this chapter, acoustic wave propagation in porous media is studied in the high- and the low- frequency range. The direct and inverse scattering problems are solved for the mechanical. Wave propagation in fluids: models and numerical techniques / Vincent Guinot. -- 2nd ed., updated and rev. p. cm. Includes bibliographical references and index. ISBN 1. Fluids--Mathematics. 2. Wave-motion, Theory of. I. Title. QAG85 'dc22 British Library Cataloguing-in-Publication Data.

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Wave Propagation in Fluids: Models and Numerical Techniques and millions of other books are available for Amazon Kindle. Learn more. Wave Propagation in Fluids: Models and Numerical Techniques 2nd Edition Cited by: This book presents the physical principles of wave propagation in fluid mechanics and hydraulics.

The mathematical techniques that allow the behavior of the waves to be analyzed are presented, along with existing numerical methods for the simulation of wave propagation.

Wave propagation in continuous media (solid, Wave propagation in fluids book, or gas) has as its foundation the three basic conservation laws of physics: conservation of mass, momentum, and energy, which will be described in various sections of the book in their proper physical setting.

These conservation laws are expressed either in the Lagrangian or the Eulerian Cited by: "However, for practitioners this book can give an insight into physical phenomena of wave propagation in fluids." (Zentralblatt MATH, ).

wave and stability in fluids Download wave and stability in fluids or read online books in PDF, EPUB, Tuebl, and Mobi Format. Wave propagation in fluids book Download or Read Online button to get wave and stability in fluids book now.

This site is like a library, Use search box in. Fundamentals of Fluid Dynamics: Waves in Fluids Introductory Course on Multiphysics Modelling rectilinear propagation – the movement of light wave in a straight line.

Standing wave A standing wave, also known as a stationary wave, is a wave that remains in a constant position. This phenomenon can occur.

This book presents the physical principles of wave propagation in fluid mechanics and hydraulics. The mathematical techniques that allow the behavior of the waves to be analyzed are presented, along with existing numerical methods for the simulation of wave : Wiley.

Wave propagation in continuous media (solid, liquid, or gas) has as its foundation the three basic conservation laws of physics: conservation of mass, momentum, and energy, which will be described in various sections of the book in their proper physical : Springer-Verlag New York.

Read "Wave Propagation in Fluids Models and Numerical Techniques" by Vincent Guinot available from Rakuten Kobo. This second edition with four additional chapters presents the physical principles and solution techniques for transient Brand: Wiley.

Get this from a library. Wave propagation in fluids: models and numerical techniques. [Vincent Guinot] -- This new edition presents the physical principles of wave propagation in fluid mechanics and hydraulics.

The mathematical techniques that allow the behavior of the waves to be analyzed are presented. The purpose of this volume is to present a clear and systematic account of the mathematical methods of wave phenomena in solids, gases, and water that will be readily accessible to physicists and engineers.

The emphasis is on developing the necessary mathematical techniques, and on showing how these mathematical concepts can be effective in unifying the physics of. Get this from a library. Wave Propagation in Solids and Fluids. [Julian L Davis] -- This book presents a clear and systematic treatment of the mathematical methods of wave phenomena in solids and fluids that will be readily accessible to physicists, engineers, and applied.

The selection first tackles wave propagation in fluids and normal solids and guided wave propagation in elongated cylinders and plates. Discussions focus on fundamentals of continuum mechanics; small-amplitude waves in a linear viscoelastic medium; representation of oscillations and waves; and special effects associated with guided elastic.

Wave propagation is any of the ways in which waves travel. With respect to the direction of the oscillation relative to the propagation direction, we can distinguish between longitudinal wave and transverse waves. For electromagnetic waves, propagation may occur in a vacuum as well as in a material medium.

Other wave types cannot propagate through a vacuum and need a. User Review - Flag as inappropriate This book is excellent and unique. It may not have quite the fire that one saw in Lighthill's papers, which are masterful applications of classical applied mathematics to many problem areas, mostly in fluid mechanics, but the book is an excellent introduction to wave propagation.

It follows a review paper he wrote, of the same s: 1. Wave propagation in continuous media (solid, liquid, or gas) has as its foundation the three basic conservation laws of physics: conservation of mass, momentum, and energy, which will be described in various sections of the book in their proper physical setting.

This model may be generalized to include constant-Q behavior, as observed in dry rocks. Solutions to the wave equation may be generated for an arbitrary frequency dependence of phase velocity and Q. When Q is nearly independent of frequency, the impulse response is asymmetric and the power spectrum is a straight line with slope proportional to by: For each rheology, a plane-wave analysis is performed in order to understand the physics of wave propagation.

This book contains a review of the main direct numerical methods for solving the equation of motion in the time and space domains. Waves occur widely in nature and have innumerable commercial uses. Waves are responsible for the sound of speech, meteors igniting the atmosphere, radio and television broadcasting, medical diagnosis using ultrasound.

This book provides a thorough, modern introduction to the study of linear and nonlinear waves. Beginning with fundamental concepts of motion, the book goes on. Incompressible approximation of fluid flow is usually known to be lame in modeling the propagation of any disturbance in it, predicting a speed.

In any current course on wave propagation, it seemed essential to mention, at least, the quite amazing results being found on exact, solu-tions for the Korteweg-de Vries equation and related equations.

Since this has now become such a huge subject, the choice was to present a new approach we have developed (largely by R.

Rosales), rather than.wave propagation in the fluid. Before we derive the final form of the wave propagation equation in viscous fluid, we first look at two conservation (mass and momentum) of equations and state equation in the fluid.

Detailed derivations can be found in the literatures [4, 6, 27, 28]. We limit our discussion only on the lossy 1-dimensional plane Size: KB.Wave propagation in infinite or unbounded domains is often encountered in scientific and engineering applications.

Theoretical fundamentals and applications of a new numerical model which has the ability to simulate such wave propagation are presented. Attention is focused on linear waves in ideal fluids and elastic domains.