Journal article

Coriolis interaction in quadrupole-octupole deformed nuclei


Authors listMinkov, N.; Drenska, S.; Strecker, M.; Scheid, W.

Publication year2009

JournalJournal of Physics G: Nuclear and Particle Physics

Volume number36

Issue number2

ISSN0954-3899

eISSN1361-6471

DOI Linkhttps://doi.org/10.1088/0954-3899/36/2/025108

PublisherIOP Publishing


Abstract
Based on a recent application of the collective model of coherent quadrupole octupole oscillations and rotations in odd-mass nuclei we develop an algorithm for a microscopic calculation of the Coriolis interaction strength. It is realized by using the reflection asymmetric deformed shell model. The single-particle (s.p.) wavefunction is obtained in the basis of the axially deformed harmonic oscillator (ADHO). The Coriolis interaction strength is calculated after transforming the ADHO decomposition coefficients of the wavefunction into coefficients in the basis of the spherical harmonic oscillator (SHO). The transformation brackets relating the ADHO and SHO basis functions are numerically integrated. Calculations were implemented for several nuclei in which the parity doublet spectra are known or supposed to be built on a single-particle orbital with Omega = 1/2. The results show the applicability of this approach to study the effects of Coriolis interaction in nuclei with quadrupole and octupole deformations as well as to examine their s.p. and shape characteristics.



Citation Styles

Harvard Citation styleMinkov, N., Drenska, S., Strecker, M. and Scheid, W. (2009) Coriolis interaction in quadrupole-octupole deformed nuclei, Journal of Physics G: Nuclear and Particle Physics, 36(2), Article 025108. https://doi.org/10.1088/0954-3899/36/2/025108

APA Citation styleMinkov, N., Drenska, S., Strecker, M., & Scheid, W. (2009). Coriolis interaction in quadrupole-octupole deformed nuclei. Journal of Physics G: Nuclear and Particle Physics. 36(2), Article 025108. https://doi.org/10.1088/0954-3899/36/2/025108



Keywords


COLLECTIVE STATESDEFORMATIONSEVEN-EVENODDOSCILLATOR WAVE FUNCTIONS

Last updated on 2025-02-04 at 03:20