Alternating-parity collective states of yrast and nonyrast bands in lanthanide and actinide nuclei
暂无分享,去创建一个
[1] D. Lenis,et al. Z(5): Critical Point Symmetry for the Prolate to Oblate Nuclear Shape Phase Transition , 2004, HNPS Proceedings.
[2] D. Lenis,et al. Analytic description of critical point actinides in a transition from octupole deformation to octupole vibrations , 2005, HNPS Proceedings.
[3] M. S. Nadirbekov,et al. Triaxiality in excited states of lanthanide and actinide even–even nuclei , 2014 .
[4] R. Casten,et al. Anharmonicity of the excited octupole band in actinides using supersymmetric quantum mechanics , 2013 .
[5] W. Scheid,et al. Non-yrast quadrupole-octupole spectra , 2012 .
[6] W. Scheid,et al. Non-yrast nuclear spectra in a model of coherent quadrupole-octupole motion , 2012, 1203.1873.
[7] G. Bertsch,et al. Global systematics of octupole excitations in even-even nuclei , 2011, 1107.3581.
[8] A. Raduta,et al. Simultaneous description of four positive parity bands and four negative parity bands , 2006, nucl-th/0606012.
[9] D. Lenis,et al. Nuclear collective motion with a coherent coupling interaction between quadrupole and octupole modes , 2006, nucl-th/0603059.
[10] W. Scheid,et al. Parity shift and beat staggering structure of octupole bands in a collective model for quadrupole-octupole-deformed nuclei , 2006, nucl-th/0603057.
[11] M. Caprio. Effects of β-γ coupling in transitional nuclei and the validity of the approximate separation of variables , 2005, nucl-th/0510059.
[12] N. Pietralla,et al. Evolution of the β excitation in axially symmetric transitional nuclei , 2004 .
[13] L. Fortunato. Soft triaxial roto-vibrational motion in the vicinity of $\gamma=\pi/6$ , 2004, nucl-th/0406043.
[14] P. Turner,et al. Spherical harmonics and basic coupling coefficients for the group SO(5) in an SO(3) basis , 2004 .
[15] D. Lenis,et al. Sequence of potentials interpolating between the U(5) and E(5) symmetries , 2003, nucl-th/0312120.
[16] L. Fortunato,et al. New analytic solutions of the collective Bohr Hamiltonian for a β-soft, γ-soft axial rotor , 2003, nucl-th/0312080.
[17] J. M. Arias,et al. The sextic oscillator as a γ-independent potential , 2003, nucl-th/0311069.
[18] D. Lenis,et al. Sequence of potentials lying between the U(5) and X(5) symmetries , 2003, nucl-th/0311092.
[19] I. Ursu,et al. New features of positive and negative parity rotational bands in , 2003 .
[20] L. Fortunato,et al. Analytically solvable potentials for γ-unstable nuclei , 2003, nucl-th/0305042.
[21] M. Caprio. Finite well solution for the E(5) Hamiltonian , 2002 .
[22] W. Scheid,et al. Cluster interpretation of parity splitting in alternating parity bands , 2001 .
[23] F. Iachello. Analytic description of critical point nuclei in a spherical-axially deformed shape phase transition. , 2001, Physical review letters.
[24] P. A. Butler,et al. Intrinsic reflection asymmetry in atomic nuclei , 1996 .
[25] V. Denisov,et al. Collective states of even-even and odd nuclei with β2, β3, …, βN deformations , 1995 .
[26] Ur,et al. Band structure systematics and symmetries in even-even nuclei. , 1993, Physical review. C, Nuclear physics.
[27] D. Bonatsos. Unified description of deformed even nuclei in the SU(3) limit of the hybrid model , 1988 .
[28] R. Casten. NpNn systematics in heavy nuclei , 1985 .