Introduction to Traveling Waves, 9780367707057
Hardcover
Unlock nonlinear waves: A research-ready introduction for undergraduates and masters.

Introduction to Traveling Waves

$179.20

  • Hardcover

    160 pages

  • Release Date

    14 November 2022

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Summary

Introduction to Traveling Waves

Introduction to Traveling Waves is an invitation to research focused on traveling waves for undergraduate and masters level students. Traveling waves are not typically covered in the undergraduate curriculum, and topics related to traveling waves are usually only covered in research papers, except for a few texts designed for students. This book includes techniques that are not covered in those texts.

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Book Details

ISBN-13:9780367707057
ISBN-10:0367707055
Author:Anna R. Ghazaryan, Vahagn Manukian, Stéphane Lafortune
Publisher:Taylor & Francis Ltd
Imprint:Chapman & Hall/CRC
Format:Hardcover
Number of Pages:160
Release Date:14 November 2022
Weight:371g
Dimensions:234mm x 156mm
About The Author

Anna R. Ghazaryan

Anna R. Ghazaryan is a Professor of Mathematics at Miami University, Oxford, OH. She received her Ph.D. in 2005 from the Ohio State University. She is an applied analyst with research interests in applied dynamical systems, more precisely, traveling waves and their stability.

Stéphane Lafortune is Professor of Mathematics at the College of Charleston in South Carolina. He earned his Ph.D. in Physics from the Université de Montréal and Université Paris VII in 2000. He is an applied mathematician who works on nonlinear waves phenomena. More precisely, he is interested in the theory of integrable systems and in the problems of existence and stability of solutions to nonlinear partial differential equations.

Vahagn Manukian is an Associate Professor of Mathematics at Miami University. He obtained a M.A. Degree Mathematics from SUNY at Buffalo and a Ph.D. in mathematics from the Ohio State University in 2005. Vahagn Manukian uses dynamical systems methods such as local and global bifurcation theory to analyze singularly perturbed nonlinear reaction diffusions systems that model natural phenomena.

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