2006
DOI: 10.1016/j.physletb.2005.10.060
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X(3): an exactly separable γ-rigid version of the X(5) critical point symmetry

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Cited by 118 publications
(139 citation statements)
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“…J is the spin of the level, τ = J/2, and n w is the wobbling quantum number [8] which is zero for 0 + states. X(3) [27] [similar to X(5), but with γ fixed to 0], they increase as n(n + 2), as also shown in Table 2. These results can be easily interpreted [3] by taking into account the order of the Bessel functions appearing as eigenfunctions in these models, given in Table 3, as well as the fact that the spectra of the Bessel functions J ν are found to increase approximately as n(n + ν + 3/2), this result being exact only for ν = 1/2 [3].…”
mentioning
confidence: 59%
“…J is the spin of the level, τ = J/2, and n w is the wobbling quantum number [8] which is zero for 0 + states. X(3) [27] [similar to X(5), but with γ fixed to 0], they increase as n(n + 2), as also shown in Table 2. These results can be easily interpreted [3] by taking into account the order of the Bessel functions appearing as eigenfunctions in these models, given in Table 3, as well as the fact that the spectra of the Bessel functions J ν are found to increase approximately as n(n + ν + 3/2), this result being exact only for ν = 1/2 [3].…”
mentioning
confidence: 59%
“…In particular, the critical point of the spherical to γ-unstable shape transition [1], called E (5), and the critical point from the spherical to axially deformed shape [2], called X(5), have been confirmed by experiment [23][24][25][26]. In view of their successful application in helping to understand even-even systems, it seems critical point symmetries in odd-A systems warrant further investigation.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, critical point symmetries [1][2][3][4][5] have attracted considerable attention, since they provide benchmark results for the study of even-even nuclei as they undergo a transition between two different phases (shapes) [6][7][8][9][10][11][12][13][14][15][16][17][18][19][20][21][22]. In particular, the critical point of the spherical to γ-unstable shape transition [1], called E (5), and the critical point from the spherical to axially deformed shape [2], called X(5), have been confirmed by experiment [23][24][25][26].…”
Section: Introductionmentioning
confidence: 99%
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