固体物理学现代教程

固体物理学现代教程
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作者:
2010-12
版次: 1
ISBN: 9787561158128
定价: 68.00
装帧: 平装
开本: 16开
纸张: 胶版纸
页数: 470页
字数: 940千字
分类: 自然科学
  • SolidStatePhysicsisthestudyofthestateofsolids.Itsdevelopmentisaccompaniedbythedevelopmentofmodernscienceandtechnology.Itcontainsmanyfundamentalconceptsthatareessentialtoagreatnumberofbranchesofscience,includingthosewithinaswellasthoseoutsidephysics.Anexhaustedlistofthesebranchesisintimidating.Herewejustnameafew:Condensedmatterphysics,materialscience,semiconductorphysics,laserphysics,spin-tronics,physicaloptics,electricengineering,andelectronicengineering.Insolids,thereexistavarietyofparticles(includingquasiparticlesandelementaryexcitations)andinteractionsamongthem.Theseparticlesandinteractionsdeterminethepotentialapplicationsofvarioussolids.Forexample,thepeculiarbandstructureofelectronsinsemiconductorsleadtotransis-torsthataretheheartofeverythingelectronic;theelectron-photoninteractionsleadtolaserdiodes,photodiodes,andCCDs(coupledchargediodes);theelectron-phononinteractionsleadtopiezoelectricmaterials;theelectronspin-chargeinteractionsleadtospintronicsandquantumcomputation;themacroscopicquantumphenomenaofelectronsinmetallicsolidsleadtosuperconductivity,withthestrongcorrelationofelectronsleadingtohightemperaturesuperconductivity.Thus,itcanbesaidthatSolidStatePhysicsisthestudyoftheprop-ertiesofvariousparticlesinsolidsandtheinteractionsamongtheseparticlesaswellastheinteractionsoftheseparticleswithexternalfields.Electronsandnuclei(orvalenceelectronsandions)arethebasicconstituentsofsolids,withmanyotherquasiparticlesorelementaryexcitationsarisingduetotheinteractionsamongthemselvesorduetotheirinteractionswithexternalfields. 1drudetheoryofmetals
    1.1drudemodelofametal
    1.2basicassumptionsinthedrudetheory
    1.3equationofmotion
    1.4electricalconductivityofametal
    1.5halleffectandmagnetoresistance
    1.6thermalconductivityofametal
    1.7inadequaciesofthedrudemodel
    problems

    2sommerfeldtheoryofmetals
    2.1single-electronenergylevels
    2.2groundstateoftheelectrongas
    2.3finite-temperaturepropertiesoftheelectrongas
    2.4conductionsinmetals
    2.5inaccuraciesofthesommerfeldtheory
    problems

    3bravaislattice
    3.1definitionofabravaislattice
    3.2primitivevectors
    3.3primitiveunitcell
    3.4wigner-seitzcell
    3.5conventionalunitcell
    3.6latticevectors
    3.7bravaislatticesintwodimensions
    3.8bravaislatticesinthreedimensions
    3.9mathematicaldescriptionofabravaislattice
    problems

    4pointgroups
    4.1pointsymmetryoperations
    4.2group
    4.3pointgroupsforcrystalstructures
    problems

    5classificationofbravaislattices
    5.1latticecenterings
    5.2criteriaofclassificationofbravaislattices
    5.3sevencrystalsystems
    5.4crystallographicpointgroups
    5.5summary
    problems

    6spacegroupsofcrystalstructures
    6.1nonsymmorphicsymmetryoperations
    6.2notationofaspacegroup
    6.3symmorphicspacegroups
    6.4nonsymmorphicspacegroups
    6.5typicalcrystalstructures
    problems

    7scatteringofx-raysbyacrystal
    7.1generaldescriptionofx-rayscattering
    7.2scatteringofx-raysbyanatom
    7.3scatteringofx-raysbyaprimitivecell
    7.4scatteringofx-raysbyacrystal
    problems

    8reciprocallattice
    8.1derivationofthereciprocallattice
    8.2reciprocallatticesoftwo-dimensionalbravaislattices
    8.3reciprocallatticesofthree-dimensionalbravaislattices
    8.4brillouinzones
    8.5reciprocallatticevectorsandlatticeplanes
    8.6alternativedefinitionofmillerindices
    8.7interplanardistancesinfamiliesoflatticeplanes
    problems

    9theoriesandexperimentsofx-raydiffraction
    9.1characteristicx-raylines
    9.2braggstheoryofx-raydiffraction
    9.3vonlauestheoryofx-raydiffraction
    9.4equivalenceofbraggsandvonlauestheories
    9.5experimentalmethodsofx-raydiffraction
    9.6diffractionbyapolyatomiccrystalwithabasis
    problems

    10crystalstructurebyneutrondiffraction
    10.1neutrons
    10.2elasticneutronscattering
    10.3powderdiffraction
    10.4pairdistributionfunctionanalysis
    10.5neutronandx-raydiffraction
    10.6rietveldprofilerefinement
    problems

    11bondinginsolids
    11.1ionicbonds
    11.2covalentbonds
    11.3metallicbonds
    11.4vanderwaalsbonds
    11.5hydrogenbonds
    11.6classificatiofiofcrystallinesolids
    problems

    12cohesionofsolids
    12.1definitionofenergiesofcohesion
    12.2cohesiveenergiesofmolecularcrystals
    12.3latticeenergiesofioniccrystals
    12.4cohesiveer/ergiesofalkalimetals
    problems

    13normalmodesoflatticevibrations
    13.1born-oppenheimerapproximation
    13.2latticepotentialenergyandharmonicapproximation
    13.3normalmodesofaone-dimensionalcrystal
    13.4normalmodesofaone-dimensionalioniccrystal
    13.5normalmodesofa3dmonatomiccrystal
    13.6normalmodesofa3dcrystalwithabasis
    problems

    14quantumtheoryoflatticevibrations
    14.1classicaltheoryofthelatticespecificheat
    14.2quantizationoflatticevibrations
    14.3phonondensityofstates
    14.4latticespecificheatofsolids
    14.5debyemodel
    14.6einsteinmodel
    14.7effectofthermalexpansiononphononfrequencies
    14.8specificheatofametal
    problems

    15inelasticneutronscatteringbyphonons
    15.1experimentaltechniques
    15.2descriptionofneutronscattering
    15.3doubledifferentialcross-section
    15.4elasticscattering
    15.5inelasticscattering
    15.6phonondispersionrelationsintetragonallacu204
    problems

    16originofelectronicenergybands
    16.1blochstheorem
    16.2periodic5-potentials
    16.3schemesfordisplayingelectronicbandstructure
    16.4free-electronbandstructures
    16.5fermisurface
    16.6densityofstatesinanenergyband
    16.7electronicbandstructuresofrealsolids
    16.8groupvelocityofanelectroninanenergyband
    problems

    17electronsinaweakperiodicpotential
    17.1one-dimensionalweakperiodicpotential
    17.2three-dimensionalweakperiodicpotential
    problems

    18methodsforbandstructurecomputations
    18.1fundamentalprobleminanelectronicenergybandtheory
    18.2hartree-fockmethod
    18.3plane-wavemethod
    18.4k·pmethod
    18.5augmented-plane-wavemethod
    18.6linearized-augmented-plane-wavemethod
    18.7linear-muffin-tin-orbitalsmethod
    18.8kkrmethod
    18.9orthogonalized-plane-wavemethod
    18.10tight-bindingmethod
    problems

    19dynamicsofblochelectronsinelectricfields
    19.1velocityofanelectroninasingle-electronstate
    19.2semiclassicalequationofmotion
    19.3currentdensity
    19.4holes
    19.5blochoscillations
    19.6wannier-blochandwannier-starkstates
    problems

    20fundamentalsofsemiconductors
    20.1classificationofsemiconductors
    20.2electronicbandstructuresofsemiconductors
    20.3intrinsicsemiconductors
    20.4hnpuritystates
    20.5semiconductorstatistics
    20.6electricalconductivityandmobility
    20.7excitons
    20.8carrierdiffusion
    problems
    index
    physicalconstants
    mathematicalconstantsandformulas
  • 内容简介:
    SolidStatePhysicsisthestudyofthestateofsolids.Itsdevelopmentisaccompaniedbythedevelopmentofmodernscienceandtechnology.Itcontainsmanyfundamentalconceptsthatareessentialtoagreatnumberofbranchesofscience,includingthosewithinaswellasthoseoutsidephysics.Anexhaustedlistofthesebranchesisintimidating.Herewejustnameafew:Condensedmatterphysics,materialscience,semiconductorphysics,laserphysics,spin-tronics,physicaloptics,electricengineering,andelectronicengineering.Insolids,thereexistavarietyofparticles(includingquasiparticlesandelementaryexcitations)andinteractionsamongthem.Theseparticlesandinteractionsdeterminethepotentialapplicationsofvarioussolids.Forexample,thepeculiarbandstructureofelectronsinsemiconductorsleadtotransis-torsthataretheheartofeverythingelectronic;theelectron-photoninteractionsleadtolaserdiodes,photodiodes,andCCDs(coupledchargediodes);theelectron-phononinteractionsleadtopiezoelectricmaterials;theelectronspin-chargeinteractionsleadtospintronicsandquantumcomputation;themacroscopicquantumphenomenaofelectronsinmetallicsolidsleadtosuperconductivity,withthestrongcorrelationofelectronsleadingtohightemperaturesuperconductivity.Thus,itcanbesaidthatSolidStatePhysicsisthestudyoftheprop-ertiesofvariousparticlesinsolidsandtheinteractionsamongtheseparticlesaswellastheinteractionsoftheseparticleswithexternalfields.Electronsandnuclei(orvalenceelectronsandions)arethebasicconstituentsofsolids,withmanyotherquasiparticlesorelementaryexcitationsarisingduetotheinteractionsamongthemselvesorduetotheirinteractionswithexternalfields.
  • 目录:
    1drudetheoryofmetals
    1.1drudemodelofametal
    1.2basicassumptionsinthedrudetheory
    1.3equationofmotion
    1.4electricalconductivityofametal
    1.5halleffectandmagnetoresistance
    1.6thermalconductivityofametal
    1.7inadequaciesofthedrudemodel
    problems

    2sommerfeldtheoryofmetals
    2.1single-electronenergylevels
    2.2groundstateoftheelectrongas
    2.3finite-temperaturepropertiesoftheelectrongas
    2.4conductionsinmetals
    2.5inaccuraciesofthesommerfeldtheory
    problems

    3bravaislattice
    3.1definitionofabravaislattice
    3.2primitivevectors
    3.3primitiveunitcell
    3.4wigner-seitzcell
    3.5conventionalunitcell
    3.6latticevectors
    3.7bravaislatticesintwodimensions
    3.8bravaislatticesinthreedimensions
    3.9mathematicaldescriptionofabravaislattice
    problems

    4pointgroups
    4.1pointsymmetryoperations
    4.2group
    4.3pointgroupsforcrystalstructures
    problems

    5classificationofbravaislattices
    5.1latticecenterings
    5.2criteriaofclassificationofbravaislattices
    5.3sevencrystalsystems
    5.4crystallographicpointgroups
    5.5summary
    problems

    6spacegroupsofcrystalstructures
    6.1nonsymmorphicsymmetryoperations
    6.2notationofaspacegroup
    6.3symmorphicspacegroups
    6.4nonsymmorphicspacegroups
    6.5typicalcrystalstructures
    problems

    7scatteringofx-raysbyacrystal
    7.1generaldescriptionofx-rayscattering
    7.2scatteringofx-raysbyanatom
    7.3scatteringofx-raysbyaprimitivecell
    7.4scatteringofx-raysbyacrystal
    problems

    8reciprocallattice
    8.1derivationofthereciprocallattice
    8.2reciprocallatticesoftwo-dimensionalbravaislattices
    8.3reciprocallatticesofthree-dimensionalbravaislattices
    8.4brillouinzones
    8.5reciprocallatticevectorsandlatticeplanes
    8.6alternativedefinitionofmillerindices
    8.7interplanardistancesinfamiliesoflatticeplanes
    problems

    9theoriesandexperimentsofx-raydiffraction
    9.1characteristicx-raylines
    9.2braggstheoryofx-raydiffraction
    9.3vonlauestheoryofx-raydiffraction
    9.4equivalenceofbraggsandvonlauestheories
    9.5experimentalmethodsofx-raydiffraction
    9.6diffractionbyapolyatomiccrystalwithabasis
    problems

    10crystalstructurebyneutrondiffraction
    10.1neutrons
    10.2elasticneutronscattering
    10.3powderdiffraction
    10.4pairdistributionfunctionanalysis
    10.5neutronandx-raydiffraction
    10.6rietveldprofilerefinement
    problems

    11bondinginsolids
    11.1ionicbonds
    11.2covalentbonds
    11.3metallicbonds
    11.4vanderwaalsbonds
    11.5hydrogenbonds
    11.6classificatiofiofcrystallinesolids
    problems

    12cohesionofsolids
    12.1definitionofenergiesofcohesion
    12.2cohesiveenergiesofmolecularcrystals
    12.3latticeenergiesofioniccrystals
    12.4cohesiveer/ergiesofalkalimetals
    problems

    13normalmodesoflatticevibrations
    13.1born-oppenheimerapproximation
    13.2latticepotentialenergyandharmonicapproximation
    13.3normalmodesofaone-dimensionalcrystal
    13.4normalmodesofaone-dimensionalioniccrystal
    13.5normalmodesofa3dmonatomiccrystal
    13.6normalmodesofa3dcrystalwithabasis
    problems

    14quantumtheoryoflatticevibrations
    14.1classicaltheoryofthelatticespecificheat
    14.2quantizationoflatticevibrations
    14.3phonondensityofstates
    14.4latticespecificheatofsolids
    14.5debyemodel
    14.6einsteinmodel
    14.7effectofthermalexpansiononphononfrequencies
    14.8specificheatofametal
    problems

    15inelasticneutronscatteringbyphonons
    15.1experimentaltechniques
    15.2descriptionofneutronscattering
    15.3doubledifferentialcross-section
    15.4elasticscattering
    15.5inelasticscattering
    15.6phonondispersionrelationsintetragonallacu204
    problems

    16originofelectronicenergybands
    16.1blochstheorem
    16.2periodic5-potentials
    16.3schemesfordisplayingelectronicbandstructure
    16.4free-electronbandstructures
    16.5fermisurface
    16.6densityofstatesinanenergyband
    16.7electronicbandstructuresofrealsolids
    16.8groupvelocityofanelectroninanenergyband
    problems

    17electronsinaweakperiodicpotential
    17.1one-dimensionalweakperiodicpotential
    17.2three-dimensionalweakperiodicpotential
    problems

    18methodsforbandstructurecomputations
    18.1fundamentalprobleminanelectronicenergybandtheory
    18.2hartree-fockmethod
    18.3plane-wavemethod
    18.4k·pmethod
    18.5augmented-plane-wavemethod
    18.6linearized-augmented-plane-wavemethod
    18.7linear-muffin-tin-orbitalsmethod
    18.8kkrmethod
    18.9orthogonalized-plane-wavemethod
    18.10tight-bindingmethod
    problems

    19dynamicsofblochelectronsinelectricfields
    19.1velocityofanelectroninasingle-electronstate
    19.2semiclassicalequationofmotion
    19.3currentdensity
    19.4holes
    19.5blochoscillations
    19.6wannier-blochandwannier-starkstates
    problems

    20fundamentalsofsemiconductors
    20.1classificationofsemiconductors
    20.2electronicbandstructuresofsemiconductors
    20.3intrinsicsemiconductors
    20.4hnpuritystates
    20.5semiconductorstatistics
    20.6electricalconductivityandmobility
    20.7excitons
    20.8carrierdiffusion
    problems
    index
    physicalconstants
    mathematicalconstantsandformulas
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