Quantum Groups in Nuclear Spectra and in Metal Clusters

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Quantum Groups in Nuclear Spectra and in Metal Clusters (EN)

Kotsos, B. A.
Bonatsos, Dennis
Raychev, P. P.
Terziev, P. A.

info:eu-repo/semantics/article
info:eu-repo/semantics/publishedVersion

2019-12-05


Quantum algebras (quantum groups), which are nonlinear generalizations of the usual Lie algebras, provide a rich variety of symmetries finding applications in the description of several physical systems [1]. Using irreducible tensor operators under sug(2) a rotationally invariant Hamiltonian which provides a good description of nuclear rotational spectra is constructed and its relation to existing nuclear models is considered. Using the same techniques a 3-dimensional ç-deformed harmonic oscillator with ug(3)Dsoq(3) symmetry is constructed, compared to the modified oscillator of Nilsson, and used for the successful description of magic numbers [2] and supershells [3] in metal clusters. (EN)


Annual Symposium of the Hellenic Nuclear Physics Society

English

Hellenic Nuclear Physics Society (HNPS) (EN)


2654-0088
2654-007X
Annual Symposium of the Hellenic Nuclear Physics Society; Τόμ. 11 (2002): HNPS2000 and HNPS2002 (EL)
HNPS Advances in Nuclear Physics; Vol. 11 (2002): HNPS2000 and HNPS2002 (EN)

Πνευματική ιδιοκτησία (c) 2019 Dennis Bonatsos, B. A. Kotsos, P. P. Raychev, P. A. Terziev (EL)




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