Herzberg–Teller approximation

E27647

The Herzberg–Teller approximation is a refinement in molecular spectroscopy that accounts for vibronic coupling by allowing electronic transition dipole moments to depend on nuclear coordinates, explaining intensity in otherwise forbidden transitions.


Statements (46)
Predicate Object
instanceOf spectroscopic approximation
theoretical model in molecular spectroscopy
addresses breakdown of purely electronic selection rules
coupling between electronic and vibrational motion
allows non-zero intensity for electronically forbidden transitions
vibronically induced electronic transitions
appliesTo electronic absorption spectra of molecules
electronic emission spectra of molecules
vibronic spectra
assumes Born–Oppenheimer separation of electronic and nuclear motion as a starting point
electronic transition dipole moment depends on nuclear coordinates
basedOn expansion of transition dipole moment in normal coordinates
category molecular physics concept
quantum mechanical approximation
spectroscopy
contrastsWith Condon approximation
describes intensity borrowing in electronic transitions
intensity of vibronically allowed transitions
vibronic coupling
enables group-theoretical analysis of vibronically allowed transitions
explains intensity of symmetry-forbidden transitions
weak absorption bands in electronic spectra
field molecular quantum mechanics
molecular spectroscopy
quantum chemistry
historicalContext developed in mid-20th century molecular spectroscopy
involves breakdown of the Condon approximation
first-order dependence of transition dipole on vibrational coordinates
mathematicalForm Taylor expansion of transition moment around equilibrium geometry
namedAfter Edward Teller
Gerhard Herzberg
refines Franck–Condon approximation
Franck–Condon principle
relatedTo Born–Oppenheimer approximation
non-adiabatic coupling
vibronic coupling theory
relevantFor charge-transfer transitions
organic chromophores
polyatomic molecules
transition metal complexes
usedFor assignment of vibronic structure in spectra
simulation of absorption band shapes
usedIn analysis of vibronic progressions
calculation of transition intensities
computational spectroscopy
interpretation of molecular electronic spectra

Referenced by (1)
Subject (surface form when different) Predicate
Franck–Condon principle
relatedTo

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