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Formula for the Valence Region Energy

At this point we have all the required tools for deriving E.  [Pg.40]

Up to now, potential energies were at the center of our arguments. Little attention was paid to the electronic kinetic energy. This situation arose from our application of the Helhuann-Feynman theorem with intent to stress the role of the potential [Pg.40]

We begin with Eq. (4.1) and write, with Eqs. (4.16)-(4.18) in mind, the following equation  [Pg.41]

The latter equation achieves a separation of the core and valence contributions. The terms in brackets are individually zero at the hmits = 0 and N = 0. Here we postulate that physically meaningful core populations exist that allow such a core-valence separation and proceed with [Pg.41]

This formula can be simplified. The first term on its RHS is = Vne — specifically, the total nuclear-electronic potential energy of the molecule [Eq. (4.5)] stripped of all the individual core nuclear-electronic interactions V. Next, we decompose V  [Pg.41]


See other pages where Formula for the Valence Region Energy is mentioned: [Pg.34]    [Pg.40]    [Pg.41]   


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