Emmanuel Desurvire

Erbium-Doped Fiber Amplifiers

Principles and Applications

• Broschiertes Buch

Produktbeschreibung

Together, this set sheds light on many new frontiers of knowledge, such as inhomogeneous modeling and nonlinear photon statistics, and demonstrates the many broadening benefits of EDFAs, including their polarization insensitivity, temperature stability, quantum-limited noise figure, and immunity to interchannel crosstalk.

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Produktdetails

• Verlag: Wiley
• Seitenzahl: 800
• Erscheinungstermin: 19. August 2002
• Englisch
• Abmessung: 256mm x 180mm x 36mm
• Gewicht: 1347g
• ISBN-13: 9780471264347
• ISBN-10: 0471264342
• Artikelnr.: 22073236

Autorenporträt

EMMANUEL DESURVIRE is Associate Professor of Electrical Engineering at Columbia University. For four years he was a member of the technical staff at AT&T Laboratories which did pioneering work in erbium-doped fiber amplifiers. In 1993 Dr. Desurvire received the IEEE's Distinguished Lecturer Award. In 1994, he joined Alcatel-Alsthom Recherche in France. He is a contributor to the book Fiber Lasers and Amplifiers and is the author or coauthor of more than 90 technical papers. He received his Diploma of Advanced Studies in the field of theoretical physics from the University of Paris in 1981 and his PhD in physics from the University of Nice two years later. He spent two years in postdoctoral research at Stanford University.

Inhaltsangabe

List of Acronyms and Symbols.
A: FUNDAMENTALS OF OPTICAL AMPLIFICATION IN ERBIUM-DOPED SINGLE-MODE
FIBERS.
Modeling Light Amplification in Erbium-Doped Single-Mode Fibers.
Fundamentals of Noise in Optical Fiber Amplifiers.
Photodetection of Optically Amplified Signals.
B: CHARACTERISTICS OF ERBIUM-DOPED FIBER AMPLIFIERS.
Characteristics of Erbium-Doped Fibers.
Gain, Saturation and Noise Characteristics of Erbium-Doped Fiber
Amplifiers.
C: DEVICE AND SYSTEM APPLICATIONS OF ERBIUM-DOPED FIBER AMPLIFIERS.
Device Applications of EDFAs.
System Applications of EDFAs.
Appendix A: Rate Equations for Stark Split Three-Level Laser Systems.
Appendix B: Comparison of LP01 Bessel Solution and Gaussian Approximation
for the Fundamental Fiber Mode Envelope.
Appendix C: Example of Program Organization and Subroutines for Numerical
Integration of General Rate Equations (1.68).
Appendix D: Emission and Absorption Coefficients for Three-Level Laser
Systems with Gaussian Mode Envelope Approximation.
Appendix E: Analytical Solutions for Pump and Signal+Ase in the Unsaturated
Gain Regime, for Unidirectional and Bidirectional Pumping.
Appendix F: Density Matrix Description of Stark Split Three-Level Laser
Systems.
Appendix G: Resolution of the Amplifier PGF Differential Equation in the
Linear Gain Regime.
Appendix H: Calculation of the Output Noise and Variance of Lumped
Amplifier Chains.
Appendix I: Derivation of a General Formula for the Optical Noise Figure of
Amplifier Chains.
Appendix J: Derivation of the Nonlinear Photon Statistics Master Equation
and Moment Equations for Two- or Three-Level Laser Systems.
Appendix K: Semiclassical Determination of Noise Power Spectral Density in
Amplified Light Photodetection.
Appendix L: Derivation of the Absorption and Emission Cross Sections
Through Einstein's A and B Coefficients.
Appendix M: Calculation of Homogeneous Absorption and Emission Cross
Sections by Deconvolution of Experimental Cross Sections.
Appendix N: Rate Equations for Three-Level Systems with Pump Excited State
Absorption.
Appendix O: Determination of Explicit Analytical Solution for a Low Gain,
Unidirectionally Pumped EDFA with Single-Signal Saturation.
Appendix P: Determination of EDFA Excess Noise Factor in the Signal-Induced
Saturation Regime.
Appendix Q: Average Power Analysis for Self-Saturated EDFAs.
Appendix R: A Computer Program for the Description of Amplifier
Self-Saturation Through the Equivalent Input Noise Model.
Appendix S: Finite Difference Resolution Method for Transient Gain Dynamics
in EDFAs.
Appendix T: Analytical Solutions for Transient Gain Dynamics in EDFAs.
Appendix U: Derivation of the Nonlinear Schrodinger Equation.
References.
Index.