N. Minkov
Nuclear Energy Institute
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Publication
Featured researches published by N. Minkov.
Physical Review C | 2003
Dennis Bonatsos; P. P. Raychev; N. Minkov; D. Lenis; P. A. Terziev
Starting from the original collective Hamiltonian of Bohr and separating the beta and gamma variables as in the X(5) model of Iachello, an exactly soluble model corresponding to a harmonic oscillator potential in the beta-variable (to be called X(5)-
Physical Review A | 1996
Dennis Bonatsos; C. Daskaloyannis; S. B. Drenska; G. A. Lalazissis; N. Minkov; P. P. Raychev; R. P. Roussev
beta^2
Physical Review C | 1999
N. Minkov; S. B. Drenska; P. P. Raychev; R. P. Roussev; Dennis Bonatsos
) is constructed. Furthermore, it is proved that the potentials of the form
Physical Review C | 2001
Dennis Bonatsos; C. Daskaloyannis; S. B. Drenska; N. Karoussos; N. Minkov; P. P. Raychev; R. P. Roussev
beta^{2n}
arXiv: Nuclear Theory | 2018
Andriana Martinou; Dennis Bonatsos; N. Minkov; I. E. Assimakis; S. Sarantopoulou; S. Peroulis
(with n being integer) provide a ``bridge between this new X(5)-
arXiv: Nuclear Theory | 2018
Andriana Martinou; Dennis Bonatsos; N. Minkov; T. Mertzimekis; I. E. Assimakis; S. Peroulis; S. Sarantopoulou
beta^2
arXiv: Nuclear Theory | 2018
Dennis Bonatsos; I. E. Assimakis; Andriana Martinou; S. Peroulis; S. Sarantopoulou; N. Minkov
model (occuring for n=1) and the X(5) model (corresponding to an infinite well potential in the beta-variable, materialized for n going to infinity. Parameter-free (up to overall scale factors) predictions for spectra and B(E2) transition rates are given for the potentials
arXiv: Nuclear Theory | 2018
Dennis Bonatsos; I. E. Assimakis; Andriana Martinou; S. Sarantopoulou; S. Peroulis; N. Minkov
beta^2
arXiv: Nuclear Theory | 2017
Dennis Bonatsos; I. E. Assimakis; N. Minkov; Andriana Martinou; S. Sarantopoulou; R. B. Cakirli; R. F. Casten; Klaus Blaum
,
arXiv: Nuclear Theory | 2017
Dennis Bonatsos; I. E. Assimakis; N. Minkov; Andriana Martinou; S. Sarantopoulou; R. B. Cakirli; R. F. Casten; Klaus Blaum
beta^4