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Analytic evaluation of the dipole Hessian matrix in coupled-cluster theory

2013

The general theory required for the calculation of analytic third energy derivatives at the coupled-cluster level of theory is presented and connected to preceding special formulations for hyperpolarizabilities and polarizability gradients. Based on our theory, we have implemented a scheme for calculating the dipole Hessian matrix in a fully analytical manner within the coupled-cluster singles and doubles approximation. The dipole Hessian matrix is the second geometrical derivative of the dipole moment and thus a third derivative of the energy. It plays a crucial role in IR spectroscopy when taking into account anharmonic effects and is also essential for computing vibrational corrections t…

Hessian matrixChemistryAnharmonicityGeneral Physics and AstronomyVDP::Mathematics and natural science: 400::Chemistry: 440::Theoretical chemistry quantum chemistry: 444Third derivativeMoment (mathematics)symbols.namesakeDipoleCoupled clusterClassical mechanicsPolarizabilityQuantum mechanicssymbolsNumerical differentiationPhysical and Theoretical ChemistryVDP::Matematikk og Naturvitenskap: 400::Kjemi: 440::Teoretisk kjemi kvantekjemi: 444
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