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Diffusions and Waves

AUTHOR: Henryk Gzyl
ISBN: 1402009674

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Waves & Wave Mechanics
         Editorial Review

Diffusions and Waves
- Book Review,
by Henryk Gzyl

From Book News, Inc.
Suitable for advanced graduate students in the mathematical, physical, or engineering sciences, this book explores connections between probability theory and wave propagation, relying on the probabilistic representation of both fixed frequency Green functions and propagators/operators. The formalism includes both waves in continuous space and in discrete structures. One of the main applications of the formalism developed is to inverse problems in wave propagation.Copyright © 2004 Book News, Inc., Portland, OR

Book Description
In this book several connections between probability theory and wave propagation are explored. The connection comes via the probabilistic (or path integral) representation of both the (fixed frequency) Green functions and of the propagators -operators mapping initial into present time data. The formalism includes both waves in continuous space and in discrete structures. One of the main applications of the formalism developed is to inverse problems in wave propagation. Using the probabilistic formalism, the parameters of the medium and the surfaces determining the region of propagation appear explicitly in the path integral representation of the Green functions and propagators. This fact is what provides a useful starting point for inverse problem formulation. Audience: The book is suitable for advanced graduate students in the mathematical, physical or in the engineering sciences. The presentation is quite self-contained, and not extremely rigorous.


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         Book Review

Diffusions and Waves
- Book Reviews,
by Henryk Gzyl

Diffusions and Waves

FROM THE PUBLISHER

The book is suitable for advanced graduate students in the mathematical, physical or engineering sciences.

SYNOPSIS

Suitable for advanced graduate students in the mathematical, physical, or engineering sciences, this book explores connections between probability theory and wave propagation, relying on the probabilistic representation of both fixed frequency Green functions and propagators/operators. The formalism includes both waves in continuous space and in discrete structures. One of the main applications of the formalism developed is to inverse problems in wave propagation. Annotation (c)2003 Book News, Inc., Portland, OR


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