| eBook ISBN: | 978-0-8218-7969-6 |
| Product Code: | CONM/379.E |
| List Price: | $125.00 |
| MAA Member Price: | $112.50 |
| AMS Member Price: | $100.00 |
| eBook ISBN: | 978-0-8218-7969-6 |
| Product Code: | CONM/379.E |
| List Price: | $125.00 |
| MAA Member Price: | $112.50 |
| AMS Member Price: | $100.00 |
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Book DetailsContemporary MathematicsVolume: 379; 2005; 213 ppMSC: Primary 00; 35; 65
Lively discussions and stimulating research were part of a five-day conference on Mathematical Methods in Nonlinear Wave Propagation sponsored by the NSF and CBMS. This volume is a collection of lectures and papers stemming from that event. Leading experts present dynamical systems and chaos, scattering and spectral theory, nonlinear wave equations, optimal control, optical waveguide design, and numerical simulation.
The book is suitable for a diverse audience of mathematical specialists interested in fiber optic communications and other nonlinear phenomena. It is also suitable for engineers and other scientists interested in the mathematics of nonlinear wave propagation.
ReadershipGraduate students and research mathematicians interested in nonlinear waves and applications to nonlinear optics.
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Table of Contents
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Articles
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Ronald E. Mickens — An introduction to wave equations [ MR 2149043 ]
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Martin Klaus — On the Zakharov-Shabat eigenvalue problem [ MR 2149044 ]
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Tuncay Aktosun — Solitons and inverse scattering transform [ MR 2149045 ]
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Jianke Yang — A tail-matching method for the linear stability of multi-vector-soliton bound states [ MR 2149046 ]
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R. H. Goodman, R. E. Slusher, M. I. Weinstein and M. Klaus — Trapping light with grating defects [ MR 2149047 ]
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Bolindra N. Borah — Thermo-elastic-plastic transition [ MR 2149048 ]
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Alexandra B. Smirnova — Regularized quasi-Newton method with continuous inversion of $F’+\epsilon I$ for monotone ill-posed operator equations [ MR 2149049 ]
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Wenzhang Huang — Transition layers for a singularly perturbed neutral delay differential equation [ MR 2149050 ]
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Ching Y. Loh — Nonlinear aeroacoustics computations by the CE/SE method [ MR 2149051 ]
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S. C. Chang, A. Himansu, C. Y. Loh, X. Y. Wang and S. T. Yu — Robust and simple non-reflecting boundary conditions for the Euler equations—a new approach based on the space-time CE/SE method [ MR 2149052 ]
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G. Tang, D. Clemence, C. Jackson, Q. Lin and V. Burbach — Physical and numerical modeling of seismic wave propagation [ MR 2149053 ]
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Lively discussions and stimulating research were part of a five-day conference on Mathematical Methods in Nonlinear Wave Propagation sponsored by the NSF and CBMS. This volume is a collection of lectures and papers stemming from that event. Leading experts present dynamical systems and chaos, scattering and spectral theory, nonlinear wave equations, optimal control, optical waveguide design, and numerical simulation.
The book is suitable for a diverse audience of mathematical specialists interested in fiber optic communications and other nonlinear phenomena. It is also suitable for engineers and other scientists interested in the mathematics of nonlinear wave propagation.
Graduate students and research mathematicians interested in nonlinear waves and applications to nonlinear optics.
-
Articles
-
Ronald E. Mickens — An introduction to wave equations [ MR 2149043 ]
-
Martin Klaus — On the Zakharov-Shabat eigenvalue problem [ MR 2149044 ]
-
Tuncay Aktosun — Solitons and inverse scattering transform [ MR 2149045 ]
-
Jianke Yang — A tail-matching method for the linear stability of multi-vector-soliton bound states [ MR 2149046 ]
-
R. H. Goodman, R. E. Slusher, M. I. Weinstein and M. Klaus — Trapping light with grating defects [ MR 2149047 ]
-
Bolindra N. Borah — Thermo-elastic-plastic transition [ MR 2149048 ]
-
Alexandra B. Smirnova — Regularized quasi-Newton method with continuous inversion of $F’+\epsilon I$ for monotone ill-posed operator equations [ MR 2149049 ]
-
Wenzhang Huang — Transition layers for a singularly perturbed neutral delay differential equation [ MR 2149050 ]
-
Ching Y. Loh — Nonlinear aeroacoustics computations by the CE/SE method [ MR 2149051 ]
-
S. C. Chang, A. Himansu, C. Y. Loh, X. Y. Wang and S. T. Yu — Robust and simple non-reflecting boundary conditions for the Euler equations—a new approach based on the space-time CE/SE method [ MR 2149052 ]
-
G. Tang, D. Clemence, C. Jackson, Q. Lin and V. Burbach — Physical and numerical modeling of seismic wave propagation [ MR 2149053 ]
