Electromagnetic Noise and Quantum Optical Measurements

Electromagnetic Noise and Quantum Optical Measurements by Hermann A. Haus.

Electromagnetic Noise and Quantum Optical Measurements is the result of more than 40 years of research and teaching. The first three chapters provide the background necessary to understand the basic concepts. Then shot noise and thermal noise are discussed, followed by linear noisy multiparts, the q...

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Bibliographic Details
Main Author: Haus, Hermann A. (Author)
Corporate Author: SpringerLink (Online service)
Format: eBook
Language:English
Published: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 2000.
Edition:1st ed. 2000.
Series:Advanced Texts in Physics,
Springer eBook Collection.
Subjects:
Optics.
Electrodynamics.
Elementary particles (Physics).
Quantum field theory.
Quantum optics.
Lasers.
Photonics.
Electronics.
Microelectronics.
Electronic resources (E-books)
Online Access:Click to view e-book
Holy Cross Note:Loaded electronically.
Electronic access restricted to members of the Holy Cross Community.
Table of Contents:
  • 1. Maxwell’s Equations, Power, and Energy
  • 2. Waveguides and Resonators
  • 3. Diffraction, Dielectric Waveguides, Optical Fibers, and the Kerr Effect
  • 4. Shot Noise and Thermal Noise
  • 5. Linear Noisy Multiports
  • 6. Quantum Theory of Waveguides and Resonators
  • 7. Classical and Quantum Analysis of Phase-Insensitive Systems
  • 8. Detection
  • 9. Photon Probability Distributions and Bit-Error Rate of a Channel with Optical Preamplification
  • 10. Solitons and Long-Distance Fiber Communications
  • 11. Phase-Sensitive Amplification and Squeezing
  • 12. Squeezing in Fibers
  • 13. Quantum Theory of Solitons and Squeezing
  • 14. Quantum Nondemolition Measurements and the “Collapse” of the Wave Function
  • Epilogue
  • Appendices
  • A.1 Phase Velocity and Group Velocity of a Gaussian Beam
  • A.2 The Hermite Gaussians and Their Defining Equation
  • A.2.1 The Defining Equation of Hermite Gaussians
  • A.2.2 Orthogonality Property of Hermite Gaussian Modes
  • A.2.3 The Generating Function and Convolutions of Hermite Gaussians
  • A.3 Recursion Relations of Bessel Functions
  • A.4 Brief Review of Statistical Function Theory
  • A.5 The Different Normalizations of Field Amplitudes and of Annihilation Operators
  • A.5.1 Normalization of Classical Field Amplitudes
  • A.5.2 Normalization of Quantum Operators
  • A.6 Two Alternative Expressions for the Nyquist Source
  • A.7 Wave Functions and Operators in the n Representation
  • A.8 Heisenberg’s Uncertainty Principle
  • A.9 The Quantized Open-Resonator Equations
  • A.10 Density Matrix and Characteristic Functions
  • A.10.1 Example 1. Density Matrix of Bose—Einstein State
  • A.10.2 Example 2. Density Matrix of Coherent State
  • A.11 Photon States and Beam Splitters
  • A.12 The Baker—Hausdorff Theorem
  • A.12.1 Theorem 1
  • A.12.2 Theorem 2
  • A.12.3 Matrix Form of Theorem 1
  • A.12.4 Matrix Form of Theorem 2
  • A.13 The Wigner Function of Position and Momentum
  • A.14 The Spectrum of Non-Return-to-Zero Messages
  • A.15 Various Transforms of Hyperbolic Secants
  • A.16 The Noise Sources Derived from a Lossless Multiport with Suppressed Terminals
  • A.17 The Noise Sources of an Active System Derived from Suppression of Ports
  • A.19 The Heisenberg Equation in the Presence of Dispersion
  • References.

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