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  • Solution of the Skyrme-Hart... Solution of the Skyrme-Hartree–Fock–Bogolyubov equations in the Cartesian deformed harmonic-oscillator basis. (VIII) HFODD (v2.73y): A new version of the program
    Schunck, N.; Dobaczewski, J.; Satuła, W. ... Computer physics communications, 07/2017, Volume: 216, Issue: C
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    Here, we describe the new version (v2.73y) of the code hfodd which solves the nuclear Skyrme Hartree–Fock or Skyrme Hartree–Fock–Bogolyubov problem by using the Cartesian deformed harmonic-oscillator ...
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  • Exact solution of the spin-... Exact solution of the spin-isospin proton-neutron pairing Hamiltonian
    Lerma H, S; Errea, B; Dukelsky, J ... Physical review letters, 07/2007, Volume: 99, Issue: 3
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    The exact solution of the proton-neutron isoscalar-isovector (T=0,1) pairing Hamiltonian with nondegenerate single-particle orbits and equal pairing strengths is presented for the first time. The ...
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  • Quadrupole pairing interact... Quadrupole pairing interaction and signature inversion
    Xu, F.R; Satuła, W; Wyss, R Nuclear physics. A, 04/2000, Volume: 669, Issue: 1-2
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    The signature inversion in the πh11/2⊗νh11/2 rotational bands of the odd–odd Cs and La isotopes and the πh11/2⊗νi13/2 bands of the odd–odd Tb, Ho and Tm nuclei is investigated using pairing and ...
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  • Prediction of two-neutron h... Prediction of two-neutron halos in the N = 28 isotones 40Mg and 39Na
    Singh, Jagjit; Casal, J.; Horiuchi, W. ... Physics letters. B, June 2024, 2024-06-00, 2024-06-01, Volume: 853
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    The ground states of the nuclei Mg40 and Na39 are investigated using the hyperspherical formalism. Since they are located at the edge of the “big island of inversion”, we concentrate on whether we ...
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  • Microscopic structure of fu... Microscopic structure of fundamental excitations in N = Z nuclei
    Satuła, W; Wyss, R Physical review letters, 07/2001, Volume: 87, Issue: 5
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    An extended mean-field model is presented that describes states of different isospin in odd-odd and even-even nuclei. Excitation energies of the T = 1 states in even-even as well as T = 0 and T = 1 ...
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