Abstract
The results of RPA calculations of the octupole states are used as a basis for a Coriolis coupling problem. Matrix elements «ng K + | J +| Kång are calculated. For collective states | Kång and | K + 1ång these nearly approach the spherical limit √(3 − K) (3 + K + 1). Inclusion of the Coriolis coupling improves the agreement between theory and experiment considerably. Particularly, it is able to explain the experimental B(E3) values.
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