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Kenneth T-R McLaughlin has written 3 work(s)
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Product Description: This book represents the first asymptotic analysis, via completely integrable techniques, of the initial value problem for the focusing nonlinear Schrödinger equation in the semiclassical asymptotic regime. This problem is a key model in nonlinear optical physics and has increasingly important applications in the telecommunications industry...read more

Hardcover:

9780691114835 | Princeton Univ Pr, August 25, 2003, cover price $105.00 | About this edition: This book represents the first asymptotic analysis, via completely integrable techniques, of the initial value problem for the focusing nonlinear Schrödinger equation in the semiclassical asymptotic regime.

cover image for 9780821832035
Product Description: This volume is a collection of papers presented at a special session on integrable systems and Riemann-Hilbert problems. The goal of the meeting was to foster new research by bringing together experts from different areas. Their contributions to the volume provide a useful portrait of the breadth and depth of integrable systems...read more

Paperback:

9780821832035 | Amer Mathematical Society, July 1, 2003, cover price $57.00 | About this edition: This volume is a collection of papers presented at a special session on integrable systems and Riemann-Hilbert problems.

Product Description: In this book, the authors describe a continuum limit of the Toda ODE system, obtained by taking as initial data for the finite lattice successively finer discretizations of two smooth functions. Using the integrability of the finite Toda lattice, the authors adapt the method introduced by Lax and Levermore for the study of the small dispersion limit of the Korteweg de Vries equations to the case of the Toda lattice...read more

Paperback:

9780821806913 | Amer Mathematical Society, June 1, 1998, cover price $63.00 | About this edition: In this book, the authors describe a continuum limit of the Toda ODE system, obtained by taking as initial data for the finite lattice successively finer discretizations of two smooth functions.

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