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Repulsive Interactions in Valence Bond Theory

the triplet repulsion arises due to the Pauli exclusion principle and is often referred to as Pauli repulsion. [Pg.52]

For a situation where we have four electrons on the two centers (10), VB theory predicts a doubling of the Pauli repulsion, and the following expression is obtained by complete analogy to qualitative MO theory  [Pg.52]

One can in fact very simply generalize the rules for Pauli repulsion. Thus, the electronic repulsion in an AO-based determinant is equal to the quantity, [Pg.52]

Consider, for example, VB structures with three electrons on two centers, (A B) and (A B), each being described as a single AO-based determinant (see Exercise 3.3). The interaction energy that takes place between A and B in each one of these structures by itself (e.g., 11) is repulsive and following Equation 3.40 will be given by the Pauli repulsion term in Equation 3.41  [Pg.52]

For an interacting system that is described by a VB structure involving more than one determinant (see Exercise 3.4), Equation 3.40 can still be applied in an approximate form if squared overlaps are neglected (i.e., S2 = 0)  [Pg.52]


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