2007
DOI: 10.1103/physrevc.75.054316
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Properties of the02+state and isospin excitation in theN=Znucleus

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Cited by 23 publications
(14 citation statements)
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“…The case of the selenium isotopes is less clear. Low-lying excited 0 + states, characteristic of shape coexistence, are predicted at about 1 MeV in light selenium isotopes [6,7,8,9] but have not been observed so far in T z = 0 and T z = 1 isotopes, in contrast to the krypton case. Shape coexistence is found in 72 Se with a low-lying 0 + state at 937 keV and a strong mixing of intrinsic configurations at low spin [10].…”
mentioning
confidence: 82%
“…The case of the selenium isotopes is less clear. Low-lying excited 0 + states, characteristic of shape coexistence, are predicted at about 1 MeV in light selenium isotopes [6,7,8,9] but have not been observed so far in T z = 0 and T z = 1 isotopes, in contrast to the krypton case. Shape coexistence is found in 72 Se with a low-lying 0 + state at 937 keV and a strong mixing of intrinsic configurations at low spin [10].…”
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confidence: 82%
“…In this work, we considered the five quadrupole collective degrees of freedom. This formalism has already been shown to reproduce the shape transition The measured value in this work for 68 Se is compared to predictions from different theories: our beyond-mean-field calculations indicated by open triangles; adiabatic self-consistent collective coordinate [9]; excited VAMPIR [10]; SM-pfgd [11]; IBM-3 [12]. (Bottom) Experimental and theoretical excitation energy of the 2 + 1 states.…”
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confidence: 97%
“…However, triaxiality has been suggested to be a key degree of freedom to understand the shape transition in light krypton isotopes [8]. The importance of triaxiality in 68 Se, between the triaxial 64 Ge and the oblate 72 Kr, and its ground-state shape remain open questions.Several theories have been employed to study the deformation of 68 Se at low excitation energy and their predictions for B(E2↑)'s change from ∼0.2 to ∼2.5 times the experimental value for 64 Ge, leading to contrasted interpretations of the collectivity in 68 Se [9][10][11][12]. It is therefore of importance to measure this quantity for 68 Se to map out the shape evolution along the N = Z line.…”
mentioning
confidence: 99%
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“…For lighter nuclei, the IBM has been extended to the interacting boson model with isospin (IBM-3) [12]. Within the IBM-3, the neutron-proton pair must be included in addition to the two other types of bosons in the IBM-2, and they form an isospin triplet [13,14,15,16,17]. In the interacting boson fermion model (IBFM) [18], odd-A nuclei are described by coupling the degrees of freedom of odd particle to a core which is described in the IBM.…”
Section: Introductionmentioning
confidence: 99%