2010
DOI: 10.1134/s1063778810100042
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Binding energies of even-even superheavy nuclei in a semi-microscopic approach

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Cited by 10 publications
(10 citation statements)
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“…The semi-microscopic approach used in this study can successfully reproduce data of the recently discovered superheavy element 294 Og and other Og isotopes, whose accuracy corresponded well with the experimental data [45]. Further, it accurately predicts the masses and deformations for heavy and superheavy nuclei similar to the prevalent microscopic and semi-microscopic models [19,46,47].…”
Section: Introduction α αsupporting
confidence: 70%
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“…The semi-microscopic approach used in this study can successfully reproduce data of the recently discovered superheavy element 294 Og and other Og isotopes, whose accuracy corresponded well with the experimental data [45]. Further, it accurately predicts the masses and deformations for heavy and superheavy nuclei similar to the prevalent microscopic and semi-microscopic models [19,46,47].…”
Section: Introduction α αsupporting
confidence: 70%
“…The most notable alternative to the self-consistent method is the semi-microscopic method [40,41] with strutinsky shell-correction [42,43], where the energy of a nucleus is considered to be the sum of its macroscopic and microscopic components. In addition to its simplicity, the semi-microscopic technique is successful in studying the nuclear structure [19,20,[44][45][46][47] anddecay [48]. The semi-microscopic approach used in this study can successfully reproduce data of the recently discovered superheavy element 294 Og and other Og isotopes, whose accuracy corresponded well with the experimental data [45].…”
Section: Introduction α αmentioning
confidence: 61%
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“…With the progress on the synthesis of SHN, many theoretical methods for the nuclear structure study were developed . They can be divided into the following three categories: the Macroscopic-Microscopic (MM) models [12][13][14][15][16], non-relativistic mean field approaches [16][17][18][19][20][21][22][23][24][25][26][27][28][29][30][31] and relativistic mean field approaches [30][31][32][33][34][35][36][37][38][39]. Since the existence and stability of SHN are closely associated with shell effects, it is very important to search for the magic numbers in the superheavy mass region, which may be the most important issue for the study of SHN.…”
Section: Introductionmentioning
confidence: 99%
“…For example, non-relativistic self-consistent Hartree-Fock approach using Skyrme like interactions [21] or in the framework of the relativistic mean field theory [18,22] predict probable shell closures at Z = 114, 120 and 126. In addition, the minimization procedure of the total energy, including shell and pairing energies, of a nuclear system with respect to proton and neutron numbers predicts magic numbers and give idea about the relative stability of different nuclei [23][24][25]. Recently, the behavior of half-life time of α-decay with variation of proton or neutron numbers and the study of α-particle preformation probability were used to predict new magic numbers or to confirm known magic numbers found by other different methods [1,26].…”
Section: Introductionmentioning
confidence: 99%