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An n-state system

For simplicity, let us begin by considering a two-state system. In this case, we have [Pg.66]

The secular equation for the excited state takes the form [Pg.67]

Equation (2.259) has two roots, of which we take the lowest one. The reaction operators are given by [Pg.67]


We now generalize our previous development to obtain a diagrammatic representation of RS perturbation theory as applied to an N-state system. Consider the problem of finding the perturbation expansion for the lowest eigenvalue of such a system. Here we still have only one hole state, 1>, but there are now N - 1 particle states n>, n = 2, 3,..., AT. We draw the same set of diagrams as before. However, now we can label the particle lines with any index n. For example, the diagram... [Pg.335]

Exercise 6.2 Use diagrammatic techniques to obtain the fourth-order perturbation energy of a particular state (say, i) of an N-state system. That is, evaluate the diagrams... [Pg.336]


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