量子力学中的符号

........................................SymbolsinQuantumMechanicsSymbolsinQuantumMechanics李志伟信息科学技术学院2014年12月25日........................................SymbolsinQuantumMechanicsIntroductionThreeformulationsWavemechanics(Schödinger,1927)Matrixmechanics(Heisenberg,1926)ThefirsttworelyonconcreteHilbertspaces,thelastoneonanabstractHilbertspace.........................................SymbolsinQuantumMechanicsIntroductionThreeformulationsWavemechanics(Schödinger,1927)Matrixmechanics(Heisenberg,1926)ThefirsttworelyonconcreteHilbertspaces,thelastoneonanabstractHilbertspace.........................................SymbolsinQuantumMechanicsIntroductionThreeformulationsWavemechanics(Schödinger,1927)Matrixmechanics(Heisenberg,1926)TheinvariantformalismThefirsttworelyonconcreteHilbertspaces,thelastoneonanabstractHilbertspace.........................................SymbolsinQuantumMechanicsIntroductionThreeformulationsWavemechanics(Schödinger,1927)Matrixmechanics(Heisenberg,1926)TheinvariantformalismThefirsttworelyonconcreteHilbertspaces,thelastoneonanabstractHilbertspace.........................................SymbolsinQuantumMechanicsIntroductionThreeformulationsWavemechanics(Schödinger,1927)Matrixmechanics(Heisenberg,1926)TheinvariantformalismThefirsttworelyonconcreteHilbertspaces,thelastoneonanabstractHilbertspace.........................................SymbolsinQuantumMechanicsIntroductionThreeformulationsWavemechanics(Schödinger,1927)Matrixmechanics(Heisenberg,1926)DiracNotation(Dirac,1939)ThefirsttworelyonconcreteHilbertspaces,thelastoneonanabstractHilbertspace.........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomega........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomega........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomega........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomega........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomega........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomegaψn()=8:Ç2sinnπ
,00,0or........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomegaˆAψ=φ∫ψ∗ϕdτ........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomegaV(r)=14πϵ0er2V(r)=14πε0er2........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomega(n+1)=n!E=hν........................................SymbolsinQuantumMechanicsBasicsGreekLettersAαalphaBβbetaγgammaΔδdeltaEε,ϵepsilonZζzetaHηetaΘϑ,θthetaιiotaKκkappaΛλlambdaMμmuNνnuξxiOoomicronπpiPϱ,ρrhoς,σsigmaTτtauYυupsilonφ,ϕphiXχchiΨψpsiΩωomega........................................SymbolsinQuantumMechanicsBasicsMathematicalOperatorsDefferential:∂∂,∇(Hmton),Δ(Lpce),∇2,dr3InnerProduct:(⃗,⃗y)Kronecker符号:δjLevi-Civila符号:ϵαβγ........................................SymbolsinQuantumMechanicsBasicsMathematicalOperatorsDefferential:∂∂,∇(Hmton),Δ(Lpce),∇2,dr3InnerProduct:(⃗,⃗y)Kronecker符号:δjLevi-Civila符号:ϵαβγ........................................SymbolsinQuantumMechanicsBasicsMathematicalOperatorsDefferential:∂∂,∇(Hmton),Δ(Lpce),∇2,dr3InnerProduct:(⃗,⃗y)Kronecker符号:δjLevi-Civila符号:ϵαβγ........................................SymbolsinQuantumMechanicsBasicsMathematicalOperatorsDefferential:∂∂,∇(Hmton),Δ(Lpce),∇2,dr3InnerProduct:(⃗,⃗y)Kronecker符号:δjLevi-Civila符号:ϵαβγ........................................SymbolsinQuantumMechanicsBasicsMathematicalOperatorsDefferential:∂∂,∇(Hmton),Δ(Lpce),∇2,dr3InnerProduct:(⃗,⃗y)K