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Methods for Soft Vibrational Mode Clusters

COMPUTATIONAL METHODS FOR SOFT VIBRATIONAL MODE CLUSTERS [Pg.335]

The ADMP equations of motion for the nuclei and density matrix are [Pg.336]

h is the one electron matrix in the non-orthogonal Gaussian basis and G (P ) is the two electron matrix for Hartree-Fock calculations, but for DFT it represents the Coulomb potential. The term Exc is the DFT exchange-correlation functional (for Hartree-Fock Exc = 0), while Vmn represents the nuclear repulsion energy. In the orthonormal basis, these matrices are h = etc., where the overlap [Pg.337]

Like CP, ADMP represents fictitious dynamics where the density matrix is propagated instead of being converged. The accuracy and efficiency is governed by the choice of the fictitious mass tensor, /i hence one must be aware of the limits on this quantity. We have derived two independent criteria [152,154] that place [Pg.337]

Secondly, the rate of change of the fictitious kinetic energy, [Pg.338]


Computational Methods for Soft Vibrational Mode Clusters... [Pg.333]




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