Localized Waves by Hugo E. Hernandez-Figueroa
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Localized Waves
By Hugo E. Hernandez-Figueroa

Localized Waves

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Localized Waves by Hugo E. Hernandez-Figueroa

Book Description

The first book on Localized Waves-a subject of phenomenal worldwide research with important applications from secure communications to medicine Localized waves-also known as non-diffractive waves-are beams and pulses capable of resisting diffraction and dispersion over long distances even in non-guiding media. Predicted to exist in the early 1970s and obtained theoretically and experimentally as solutions to the wave equations starting in 1992, localized waves now garner intense worldwide research with applications in all fields where a role is played by a wave equation, from electromagnetism to acoustics and quantum physics. In the electromagnetics areas, they are paving the way, for instance, to ubiquitous secure communications in the range of millimeter waves, terahertz frequencies, and optics. At last, the localized waves with an envelope at rest are expected to have important applications especially in medicine. Localized Waves brings together the world's most productive researchers in the field to offer a well-balanced presentation of theory and experiments in this new and exciting subject. Composed of thirteen chapters, this dynamic volume:* Presents a thorough review of the theoretical foundation and historical aspects of localized waves* Explores the interconnections of the subject with other technologies and scientific areas* Analyzes the effect of arbitrary anisotropies on both continuous-wave and pulsed non-diffracting fields* Describes the physical nature and experimental implementation of localized waves* Provides a general overview of wave localization, for example in photonic crystals, which have received increasing attention in recent years Localized Waves is the first book to cover this emerging topic, making it an indispensable resource in particular for researchers in electromagnetics, acoustics, fundamental physics, and free-space communications, while also serving as a requisite text for graduate students.

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Book Details

ISBN: 9780470108857
ISBN-10: 0470108851
Format: Hardback
(238mm x 163mm x 23mm)
Pages: 370
Imprint: Wiley-Blackwell
Publisher: John Wiley and Sons Ltd
Publish Date: 19-Feb-2008
Country of Publication: United States

Books By Author Hugo E. Hernandez-Figueroa

Non-Diffracting Waves by Hugo E. Hernandez-Figueroa Non-Diffracting Waves, Hardback (October 2013)

Leading researchers in the interdisciplinary field of non-diffractive waves provide an historic overview and show recent developments not only in theory but also novel experiments. These have promising applications e.g. in communication technology and bio-medical imaging.

» View all books by Hugo E. Hernandez-Figueroa


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Author Biography - Hugo E. Hernandez-Figueroa

Hugo E. HernANdez-Figueroa, PhD, is a Full Professor in the School of Electrical and Computer Engineering of the State University of Campinas (UNICAMP), Brazil. He is a Senior Member of the IEEE, an Associate Editor of the IEEE/OSA Journal of Lightwave Technology, and a Member of the Editorial Board of the IEEE Transactions on Microwave Theory and Techniques. His research interests concentrate on a wide variety of wave electromagnetics phenomena and applications mainly in photonics and microwaves. Michel Zamboni-Rached, PhD, is a Professor in the Centro de Ci?ncias Naturais e Humanas, Universidade Federal do ABC, Brazil. His research interests are electromagnetic field theory, theory and applications of localized waves (in electromagnetism, acoustics, and wave mechanics), optics, optical communications, and some topics in theoretical physics. Erasmo Recami, PhD, has been a Professor of Physics (currently at Bergamo State University, Italy) for the past forty years. His current research includes the structure of leptons, tunneling times, the application of the GR methods to strong interactions, extended SR, and, in particular, the superluminal group velocities associated with evanescent waves and with the localized solutions to Maxwell's equations.

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