Documentation Verification Report

TISE

πŸ“ Source: PhysLean/QuantumMechanics/OneDimension/HarmonicOscillator/TISE.lean

Statistics

MetricCount
DefinitionseigenValue
1
Theoremsderiv_deriv_eigenfunction, deriv_deriv_eigenfunction_succ, deriv_deriv_eigenfunction_zero, deriv_eigenfunction_succ, deriv_eigenfunction_zero, deriv_eigenfunction_zero', deriv_physHermite_characteristic_length, schrodingerOperator_eigenfunction
8
Total9

QuantumMechanics.OneDimension.HarmonicOscillator

Definitions

NameCategoryTheorems
eigenValue πŸ“–CompOp
1 mathmath: schrodingerOperator_eigenfunction

Theorems

NameKindAssumesProvesValidatesDepends On
deriv_deriv_eigenfunction πŸ“–mathematicalβ€”eigenfunction
ΞΎ
β€”deriv_deriv_eigenfunction_zero
deriv_deriv_eigenfunction_succ
deriv_physHermite_characteristic_length
PhysLean.physHermite_succ
PhysLean.derivative_physHermite
eigenfunction_eq_mul_eigenfunction_zero
deriv_deriv_eigenfunction_succ πŸ“–mathematicalβ€”eigenfunction
ΞΎ
β€”deriv_eigenfunction_succ
Complex.differentiableAt_ofReal
PhysLean.physHermite_differentiableAt
eigenfunction_differentiableAt
deriv_eigenfunction_zero
Complex.deriv_ofReal
deriv_physHermite_characteristic_length
deriv_deriv_eigenfunction_zero πŸ“–mathematicalβ€”eigenfunction
ΞΎ
β€”deriv_eigenfunction_zero
Complex.differentiableAt_ofReal
eigenfunction_differentiableAt
Complex.deriv_ofReal
deriv_eigenfunction_succ πŸ“–mathematicalβ€”eigenfunction
ΞΎ
β€”eigenfunction_eq_mul_eigenfunction_zero
Complex.differentiableAt_ofReal
PhysLean.physHermite_differentiableAt
eigenfunction_differentiableAt
deriv_physHermite_characteristic_length
deriv_eigenfunction_zero
deriv_eigenfunction_zero πŸ“–mathematicalβ€”eigenfunction
ΞΎ
β€”eigenfunction_zero
Complex.differentiableAt_ofReal
Complex.deriv_ofReal
deriv_eigenfunction_zero' πŸ“–mathematicalβ€”eigenfunction
ΞΎ
β€”deriv_eigenfunction_zero
eigenfunction_eq
PhysLean.physHermite_one
deriv_physHermite_characteristic_length πŸ“–mathematicalβ€”ΞΎβ€”PhysLean.physHermite_zero
Complex.differentiableAt_ofReal
PhysLean.physHermite_differentiableAt
Complex.deriv_ofReal
PhysLean.deriv_physHermite
schrodingerOperator_eigenfunction πŸ“–mathematicalβ€”schrodingerOperator
eigenfunction
eigenValue
β€”schrodingerOperator_eq_ΞΎ
deriv_deriv_eigenfunction
hm
Constants.ℏ_ne_zero
eigenValue.eq_1
ΞΎ_sq

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