OCTUPOLE STATES IN THE <EM>SO</EM>(6) LIMIT

DI YAO-MIN

Chinese Physics C> 1982, Vol. 6> Issue(2) : 208-218

OCTUPOLE STATES IN THE SO(6) LIMIT

DI YAO-MIN

Jiangsu Normal College

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Abstract：
In this paper we treat the octupole states in even-even nuclei using a system consisting of f^- boson and N—1个s⁺、d⁺ bosons, SO(6) limiting case is emphasized and theanalytic relations for energies and electromangnetic transition rates are derived. Andfinally the two particle states are briefly discussed.

References

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A. Anima ands F. Iachello, Ann. Phys.,99(1976), 253.[2] A. Anima and F. Iachello, Ann. Phys., 111 (1978), 201.[3] A. Anima and F. Iachello, Ann. Phys., 123(1979), 468.[4] O. Castanoe, E. Cliac6n, A. Frank and M. Moshinekv, J. Math.Phys, 211(1970), 35[5] R. F. Gasbem and J.A. Cizewski, Nucl. Phys., A309(1978), 477.[6] L. Richter, H. Backs, F. Weik and R. Willwater, Nucl.Phys.,A319(1979), 221.

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[17]	LING You-Guang , ZHAO Xuan . CLUSTER STRUCTURE IN ⁶Li AND EXCHANGE EFFECTS IN n+⁶Li SCATTERING STATES. Chinese Physics C, 1984, 8(2): 227-234.
[18]	YU Zu-Rong . TRANSFORMATION COEFFICIENTS BETWEEN SO(6) AND SU(4) GELFAND-ZETLIN STATES. Chinese Physics C, 1983, 7(1): 121-125.
[19]	SUN HONG-ZHOU , HAN QI-ZHI . THE U(6/4) SUPERSYMMETRY IN COMPLEX NUCLEAR SPECTRA. Chinese Physics C, 1982, 6(4): 401-408.
[20]	LI BING-AN , RUAN TONG-ZE . WAVE FUNCTIONS WITHOUT SU₆ SYMMETRY IN THE STRATON MODEL AND THEIR APPLICATIONS. Chinese Physics C, 1979, 3(1): 1-18.

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DI YAO-MIN. OCTUPOLE STATES IN THE SO(6) LIMIT[J]. Chinese Physics C, 1982, 6(2): 208-218.

DI YAO-MIN. OCTUPOLE STATES IN THE SO(6) LIMIT[J]. Chinese Physics C, 1982, 6(2): 208-218. shu

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Received: 1981-05-16
Revised: 1900-01-01

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沈阳化工大学材料科学与工程学院沈阳 110142

OCTUPOLE STATES IN THE SO(6) LIMIT

DI YAO-MIN

Jiangsu Normal College

Received Date: 1981-05-16
Accepted Date: 1900-01-01
Available Online: 1982-04-05

Abstract: In this paper we treat the octupole states in even-even nuclei using a system consisting of f^- boson and N—1个s⁺、d⁺ bosons, SO(6) limiting case is emphasized and theanalytic relations for energies and electromangnetic transition rates are derived. Andfinally the two particle states are briefly discussed.