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《量子光学(第2版)(英文版)》是量子光学领域里实验和理论分析新全面的一本教材。

1 Introduction 2 Quantisation of the Electromagnetic Field 2.1 Field Quantisation 2.2 Fock or Number States 2.3 Coherent States 2.4 Squeezed States 2.5 Two—Photon Coherent States 2.6 Variance in the Electric Field 2.7 Multimode Squeezed States 2.8 Phase Properties of the Field Exercises References Further Reading 3 Coherence Properties of the Electromagnetic Field 3.1 Field—Correlation Functions 3.2 Properties of the Correlation Functions 3.3 Correlation Functions and Optical Coherence 3.4 First—Order Optical Coherence 3.5 Coherent Field 3.6 Photon Correlation Measurements 3.7 Quantum Mechanical Fields 3.7.I Squeezed State 3.7.2 Squeezed Vacuum 3.8 Phase—Dependent Correlation Functions 3.9 Photon Counting Measurements 3.9.1 Classical Theory 3.9.2 ConstantIntensity 3.9.3 Fluctuating Intensity—Short—Time Limit 3.10 Quantum Mechanical Photon Count Distribution 3.10.1 Coherent Light 3.10.2 Chaotic Light 3.10.3 Photo—Electron Current Fluctuations Exercises References Further Reading 4 Representations of the Electromagnetic Field 4.1 Expansion in Number States 4.2 Expansion in Coherent States. 4.2.1 P Representation 4.2.2 Wigner’s Phase—Space Density 4.2.3 Q Function 4.2.4 R Representation. 4.2.5 Generalized P Representations 4.2.6 Positive P Representation Exercises Keferences 5 Quantum Phenomena in Simple Systems in Nonlinear Optics 5.1 Single—Mode Quantum Statistics 5.1.1 Degenerate Parametric Amplifier 5.1.2 Photon Statistics 5.1.3 Wigner Function 5.2 Two—Mode Quantum Correlations 5.2.1 Non—degenerate Parametric Amplifier 5.2.2 Squeezing 5.2.3 Quadrature Correlations and the Einstein—Podolsky—Rosen Paradox 5.2.4 Wigner Function 5.2.5 Reduced Density Operator 5.3 Quantum Limits to Amplification 5.4 Amplitude Squeezed State with Poisson Photon Number Statistics. Exercises References 6 Stochastic Methods 6.1 Master Equation 6.2 Equivalent c—Number Equations 6.2.1 Photon Number Representation 6.2.2 P Representation. 6.2.3 Properties of Fokker—Planck Equations. 6.2.4 Steady State Solutions—Potential Conditions. 6.2.5 Time Dependent Solution 6.2.6 Q Representation 6.2.7 Wigner Function 6.2.8 Generalized P Representation 6.3 Stochastic Differential Equations 6.3.1 Use of the Positive P Representation 6.4 Linear Processes with Constant Diffusion 6.5 Two Time Correlation Functions in Quantum Markov Processes 6.5.1 Quantum Regression Theorem 6.6 Application to Systems with a P Representation 6.7 Stochastic Unravellings 6.7.1 Simulating Quantum Trajectories Exercises References Further Reading 7 Input—Output Formulation of Optical Cavities 7.1 Cavity Modes 7.2 Linear Systems 7.3 Two—Sided Cavity 7.4 Two Time Correlation Functions 7.5 Spectrum ofSqueezing 7.6 Parametric Oscillator 7.7 Squeezing in the Total Field 7.8 Fokker—Pianck Equation Exercises References Further Reading. 8 Generation and Applications of Squeezed Light 8.1 Parametric Oscillation and Second Harmonic Generation 8.1.1 Semi—Classical Steady States and Stability Analysis 8.1.2 Parametric Oscillation 8.1.3 Second Harmonic Generation 8.1.4 Squeezing Spectrum 8.1.5 Parametric Oscillation 8.1.6 Experiments 8.2 Twin Beam Generation and Intensity Correlations 8.2.1 Second Harmonic Generation 8.2.2 Experiments 8.3 Applications of Squeezed Light 8.3.1 Interferometric Detection of Gravitational Radiation 8.3.2 Sub—Shot—Noise Phase Measurements 8.3.3 Quantum Information Exercises References Further Reading 9 Nonlinear Quantum Dissipative Systems 9.I Optical Parametric Oscillator：Complex P Function 9.2 Optical Parametric Oscillator：Positive P Function 9.3 Quantum Tunnelling Time 9.4 Dispersive Optical Bistability. 9.5 Comment on the Use of the Q and Wigner Representations Exercises 9.A Appendix 9.A.I Evaluation of Moments for the Complex P function for Parametric Oscillation（9.17） 9.A.2 Evaluation of the Moments for the Complex P Function for Optical Bistability（9.48） References Further Reading 10 Interaction of Radiation with Atoms 10.1 Quantization of the Many—Electron System 10.2 Interaction of a Single Two—Level Atom with a Single Mode Field 10.3 Spontaneous Emission from aTwo—Level Atom. 10.4 Phase Decay in a Two—Level System 10.5 Resonance Fluorescence Exercises References Further Reading 1l CQED 1.1.1 Cavity QED 1.1.1 I Vacuum Rabi Splitting 1.1.1.2 Single Photon Sources 1.1.1.3 Cavity QED with N Atoms 1.1.2 Circuit QED Exercises References Further Reading 12 Quantum Theory of the Laser 12.1 Master Equation 12.2 Photon Statistics 12.2.1 Spectrum of Intensity Fluctuations 12.3 Laser Linewidth 12.4 Regularly Pumped Laser 12.A Appendix：Derivation of the Single.Atom Increment Exercises References …… 13 Bells Inequalities in Quantum Optics 14 Quantum Nondemolition Measurements 15 Quantum Coherence and Measurement Theory 16 Quantum Information. 17 Ion Traps 18 Light Forces 19 Bose—Einstein Condensation Index

D. F. Walls (D.L. 沃尔斯, 新西兰)是国际知名学者，在物理学界和光学界都享有盛誉。本书凝聚了作者多年科研和教学成果，适用于科研工作者、高校教师和研究生。

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