量子理论导论

作者: F.S.Lein 著

出版社: 世界图书出版公司

出版时间: 2004-11

版次: 1

ISBN: 9787506266451

定价: 126.00

装帧: 平装

开本: 24开

纸张: 胶版纸

页数: 793页

正文语种: 英语

分类: 自然科学

14人买过

　　《量子理论导论》是剑桥大学出版社的一本较新的大学生量子力学教材，是Levin教授多年来在Brown大学为大学生和研究生讲授量子力学课程的教学经验之结晶。
　　《量子理论导论》内容系统全面；论述方法简明清晰，并配有实例；每章后都附有大量的习题，书后有附录和参考文献，是一本非常好的教科书。
　　《量子理论导论》内容分4部分，共18章。 Preface
PARTⅠ：INTRODUCTIORY
Chapter1TheNeedforaNon-ClassicalDescriptionofMicroscopicPhenomena
1.1Photons
1.2QuantizationofEnergyandAngularMomenturm
1.3TheWaveNatureofMatter
Exercises
Chapter2ClassicalConceptsandQuantalInequivalences
2.1Parties
2.2CoordinateSystems：Positions：VelocitiesMomenta
2.3DynamicalEquations，GeneralizedCoordinatesandConservedQuantities
2.4PotentialsandLimitsofMotion
2.5StatesofaSystem
2.6MeasuementsandUncertainty
Exercises
Chapter3IntroducingQuantumMechanics：AComparisonoftheClassicalStrtchedStiringandTheQuantalBox
Chapter4MathematicalBackground

PARTⅡThePostulatesofQuantumMechanics
Chapter5ThePostulatesofQuantumMechanics
Chapter6ApplicationsofthePostulates：BoundStatesinOneDimension
Chapter7ApplicationofthePostulates：ContinuumStatesinOneDimesion
Chapter8Quantal/ClassicalConnections
Chapter9CommutinOperators，QuantumNumbersSymmetryProperties

PARTⅢSYSTEMSWITHFEWDEGREESOFFREEDOM
Chapter10OrbitalAngularMomentum
Chapter11Two-ParticleSystems，Potential-WellBoundStateProblems
Chapter12ElectromaneticFeilds
Chapter13IntrinsicSpin，Two-StateSystems
Chapter14GeneralizedAngularMomentumandtheCouplingofAngularMomenta
Chapter15Three-DimensionalContinuumStates/Scattering

PARTⅣCOMPLEXSYSTEMS
Chapter16Time-DependentApproximationMethods
Chapter17Time-IndependentApproximationMethods
Chapter18ManyDegreesofFreedom：AtomsandMolecules
AppendixAElementsofProbabilityTheory
AppendixBFourierSeriesandInterias
AppendixCSolutionofLegendre'sEquation
AppendixDFundamentalandDerivedQuantities：ConversionFactors
References
Index
内容简介:
　　《量子理论导论》是剑桥大学出版社的一本较新的大学生量子力学教材，是Levin教授多年来在Brown大学为大学生和研究生讲授量子力学课程的教学经验之结晶。
　　《量子理论导论》内容系统全面；论述方法简明清晰，并配有实例；每章后都附有大量的习题，书后有附录和参考文献，是一本非常好的教科书。
　　《量子理论导论》内容分4部分，共18章。
目录:
Preface
PARTⅠ：INTRODUCTIORY
Chapter1TheNeedforaNon-ClassicalDescriptionofMicroscopicPhenomena
1.1Photons
1.2QuantizationofEnergyandAngularMomenturm
1.3TheWaveNatureofMatter
Exercises
Chapter2ClassicalConceptsandQuantalInequivalences
2.1Parties
2.2CoordinateSystems：Positions：VelocitiesMomenta
2.3DynamicalEquations，GeneralizedCoordinatesandConservedQuantities
2.4PotentialsandLimitsofMotion
2.5StatesofaSystem
2.6MeasuementsandUncertainty
Exercises
Chapter3IntroducingQuantumMechanics：AComparisonoftheClassicalStrtchedStiringandTheQuantalBox
Chapter4MathematicalBackground

PARTⅡThePostulatesofQuantumMechanics
Chapter5ThePostulatesofQuantumMechanics
Chapter6ApplicationsofthePostulates：BoundStatesinOneDimension
Chapter7ApplicationofthePostulates：ContinuumStatesinOneDimesion
Chapter8Quantal/ClassicalConnections
Chapter9CommutinOperators，QuantumNumbersSymmetryProperties

PARTⅢSYSTEMSWITHFEWDEGREESOFFREEDOM
Chapter10OrbitalAngularMomentum
Chapter11Two-ParticleSystems，Potential-WellBoundStateProblems
Chapter12ElectromaneticFeilds
Chapter13IntrinsicSpin，Two-StateSystems
Chapter14GeneralizedAngularMomentumandtheCouplingofAngularMomenta
Chapter15Three-DimensionalContinuumStates/Scattering

PARTⅣCOMPLEXSYSTEMS
Chapter16Time-DependentApproximationMethods
Chapter17Time-IndependentApproximationMethods
Chapter18ManyDegreesofFreedom：AtomsandMolecules
AppendixAElementsofProbabilityTheory
AppendixBFourierSeriesandInterias
AppendixCSolutionofLegendre'sEquation
AppendixDFundamentalandDerivedQuantities：ConversionFactors
References
Index

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量子理论导论

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