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The Franck-Condon overlap and squeezed states

Several years ago Wheeler [25] advanced a conjecture about the parallelism between the FC and squeezed states. Here, we will outline how the operator algebra formalism can be used to develop a unifying scheme from which both phenomena are obtained as particular cases. The close connection between squeezed and the FC states can be seen by considering the case of amplitude-squared squeezed states [26] or, better yet, by considering the recurrence relations and closed formulas which are common to both phenomena [27]. [Pg.230]

In general this operator will distort a general ket m) [Pg.230]

In fact O is a superoperator which maps ladder operators from one space of operators to another  [Pg.230]

Using equation (12) we can show that both sets of ladder operators are connected by [Pg.231]

From these operator equations there follow recurrence relations. Indeed, there is a correspondence between the algebraic expressions of the two sets of operators and the associated recurrence relations. The latter in FC factors follows immediately by making z = - nj8 and a = In this context, the [Pg.231]


See other pages where The Franck-Condon overlap and squeezed states is mentioned: [Pg.223]    [Pg.230]   


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