Solitons in Optical Fibers :Fundamentals and Applications

Publication subTitle :Fundamentals and Applications

Author: Mollenauer   Linn F.;Gordon   James P.  

Publisher: Elsevier Science‎

Publication year: 2006

E-ISBN: 9780080465067

P-ISBN(Paperback): 9780125041904

P-ISBN(Hardback):  9780125041904

Subject: O43 Optics

Language: ENG

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Description

Solitons are waves that retain their form through obstacle and distance. Solitons can be found in hydrodynamics, nonlinear optics, plasma physics, and biology. Optical solitons are solitary light waves that hold their form over an expansive interval. Conservation of this form creates an effective model for long distance voice and data transmission.

The application of this principle is essential to the technology of wired communications. Optical solitons produce crystal clear phone calls cross-country and internationally. It is because of these that someone on the other end of the phone sounds 'in the next room.' It is also pertinent to high-speed network information transmittal.

Mollenauer and Gordon have written the only text that an engineer or graduate student will need to understand this foundation subject in optics.

*Written by Linn Mollenauer and James Gordon who are celebrated for applying optical solitons to telecommnications
*Combines mathematical developments with well-chosen practical examples and design formulas
*Extensive material on the basic physics of fiber optic transmission and its practical applications

Chapter

Front cover

pp.:  1 – 5

Solitons in Optical Fibers

pp.:  5 – 6

Copyright Page

pp.:  6 – 7

About the Authors

pp.:  7 – 9

Contents

pp.:  9 – 15

Preface

pp.:  15 – 19

The Nonlinear Schrödinger Equation and Ordinary Solitons

pp.:  19 – 41

Dispersion-managed Solitons

pp.:  41 – 65

Spontaneous Emission and Its Effects

pp.:  65 – 121

Soliton Interactions

pp.:  121 – 145

Wavelength Division Multiplexing with Ordinary Solitons

pp.:  145 – 167

Wavelength Division Multiplexing with Dispersion- managed Solitons

pp.:  167 – 197

Polarization and Its Effects

pp.:  197 – 213

Hardware and Measurement Techniques

pp.:  213 – 247

A Sample Maple Program for the ODE Method

pp.:  247 – 259

A Brief History of Solitons

pp.:  259 – 279

References

pp.:  279 – 289

Index

pp.:  289 – 299

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