Collectivity and geometry. VI. Spectra and shapes in the three‐dimensional case
Author:
Publisher
AIP Publishing
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://aip.scitation.org/doi/pdf/10.1063/1.528342
Reference34 articles.
1. Collectivity and geometry. I. General approach
2. Collectivity and geometry. II. The two‐dimensional case
3. Collectivity and geometry. III. The three‐dimensional case in the Sp(6)⊇Sp(2)×O(3) chain for closed shells
4. Collectivity and geometry. IV. Sp(6) ⊇ Sp(2)×O(3) basis states for open shells
5. Collectivity and geometry. V. Spectra and shapes in the two‐dimensional case
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1. Comparative study of theSp (2,R) and theSp(6,R) models and an application to theBa chain of isotopes;Foundations of Physics;1997-07
2. Nuclear Molecular Potentials Based on a Symplectic Microscopic Model;Annals of Physics;1995-05
3. sdg Interacting boson model: hexadecupole degree of freedom in nuclear structure;Pramana;1992-11
4. Group Theory and the Harmonic Oscillator: The Work of Marcos Moshinsky;Symmetries in Physics;1992
5. Geometric shapes withg- bosons in the interacting boson model;Zeitschrift f�r Physik A Atomic Nuclei;1990-03
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