《量子光學中的統計方法（第2卷）》是2014年9月世界圖書出版公司出版的圖書，作者是（紐西蘭）H.J.卡麥可 (H.J.Carmichael)。
基本介紹
- 書名：量子光學中的統計方法（第2卷）
- 作者：（紐西蘭）H.J.卡麥可 (H.J.Carmichael)
- 出版社：世界圖書出版公司
- 出版時間：2014年9月
內容簡介：,目錄,
內容簡介：
Thesubtitle,NonclassicalFields,isperhapsnotasaccurateasitmightbeasasummaryofcontent;ortoputitanotherway,ifmyaimfromthestarthadbeentowriteabookonthistopic,partsofthatbookwoulddiffersignificantlyfromwhatfollowshere.Possiblythemostimportantthingmissing,andsomethingthatshouldbesaid,isthattherearetwoquitedistinctpathstoadefinitionofnonclassicalityinquantumoptics.Thefirstisgroundedintheexistence,orotherwise,ofanonsingularandpositrveGlauber-SudarshanPfunction.Thephysicalgroundingisinthetreatmentofopticalmeasurements,specificallythephotoelectriceffect:foragivenopticalfield,canthephotoelectroncountingstatistics,includingallcorrelations,bereproducedbyaPoissonprocessofphotoelectrongenerationdrivenbyaclassicallightintensity,allowedmostgenerallytobestochastic?Viewedatamoreinformallevel,thequestionaskswhetherornottheinfamousproposalofBohr,Kramers,andSlaterfortheinteractionofclassicallightandquantizedatomscanbeupheldinthepresenceoftheobservablephotoelectroncountingstatistics.
目錄
9TheDegenerateParametricOscillatorⅠ:SqueezedStates
9.1Introduction
9.2DegenerateParametricAmplificationandSqueezedStates
9.2.1DegenerateParametricAmplificationWithoutPumpDepletion
9.2.2QuantumFluctuationsandSqueezedStates
9.2.3TheDegenerateParametricOscjllator
9.2.4MasterEquationfortheDegenerateParametricOscillator
9.2.5CavityOutputFields
9.3TheSpectrumofSqueezing
9.3.1IntracavityFieldFluctuations
9.3.2DefirutionoftheSpectrumofSqueezing
9.3.3HomodyneDetection:TheSource-FieldSpectrumofSqueezing
9.3.4TheSource-FieldSpectrumofSqueezingwithUnitEfficiency
9.3.5Free-FieldCoritributions
9.3.6VacuumFluctuations
9.3.7SqueezingintheWignerRepresentation:ACommentonInterpretation
10TheDegenerateParametricOscillatorⅡ：Phase-SpaceAnalysisintheSmall-NoiseLimit
10.1Phase-SpaceFormalismfortheDegenerateParametricOscillator
10.1.1Phase-SpaceEquationofMotioninthePRepresentation
10.1.2Phase-SpaceEquationsofMotionintheQandWignerR,epresentations
10.2Squeezing:QuantumFluctuationsintheSmall-NoiseLimit
……
11ThePositivePRepresentation
12TheDegenerateParametricOscillatorⅢ:Phase-SpaceAnalysisOutsidetheSmall-NoiseLimit.
13CavityQEDI:SimpleCalculations
14ManyAtomsinaCavityⅠ:MacroscopicTheory
15ManyAtomsinaCavityⅡ:QuantumFluctuationsintheSmall-NoiseLimit
16CavityQEDII:QuantumFluctuations
17QuantumTrajectoriesⅠ:BackgroundandInterpretation
18QuantumTajectoriesⅡ:TheDegenerateParametricOscillator
19QuantumTrajectoriesⅢ:MoreExamples
References
Index
9.1Introduction
9.2DegenerateParametricAmplificationandSqueezedStates
9.2.1DegenerateParametricAmplificationWithoutPumpDepletion
9.2.2QuantumFluctuationsandSqueezedStates
9.2.3TheDegenerateParametricOscjllator
9.2.4MasterEquationfortheDegenerateParametricOscillator
9.2.5CavityOutputFields
9.3TheSpectrumofSqueezing
9.3.1IntracavityFieldFluctuations
9.3.2DefirutionoftheSpectrumofSqueezing
9.3.3HomodyneDetection:TheSource-FieldSpectrumofSqueezing
9.3.4TheSource-FieldSpectrumofSqueezingwithUnitEfficiency
9.3.5Free-FieldCoritributions
9.3.6VacuumFluctuations
9.3.7SqueezingintheWignerRepresentation:ACommentonInterpretation
10TheDegenerateParametricOscillatorⅡ：Phase-SpaceAnalysisintheSmall-NoiseLimit
10.1Phase-SpaceFormalismfortheDegenerateParametricOscillator
10.1.1Phase-SpaceEquationofMotioninthePRepresentation
10.1.2Phase-SpaceEquationsofMotionintheQandWignerR,epresentations
10.2Squeezing:QuantumFluctuationsintheSmall-NoiseLimit
……
11ThePositivePRepresentation
12TheDegenerateParametricOscillatorⅢ:Phase-SpaceAnalysisOutsidetheSmall-NoiseLimit.
13CavityQEDI:SimpleCalculations
14ManyAtomsinaCavityⅠ:MacroscopicTheory
15ManyAtomsinaCavityⅡ:QuantumFluctuationsintheSmall-NoiseLimit
16CavityQEDII:QuantumFluctuations
17QuantumTrajectoriesⅠ:BackgroundandInterpretation
18QuantumTajectoriesⅡ:TheDegenerateParametricOscillator
19QuantumTrajectoriesⅢ:MoreExamples
References
Index
