1989
DOI: 10.1103/physrevc.39.1599
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Nuclear shape transitions at finite temperature

Abstract: Changes in shape in Mg are studied at T&0 both in finite-temperature mean-field calculations and in the exact canonical ensemble. With increasing temperature the canonical ensemble average of the rotational energy spectrum tends toward a more equispaced harmonic spectrum. This deformed to spherical transition gives rise to a peak in the specific heat which is also seen in finitetemperature Hartree-Fock approximation albeit at a slightly higher temperature. The canonical ensemble average of the quadrupole momen… Show more

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Cited by 21 publications
(20 citation statements)
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“…) and without finite size corrections (∆ L ) can easily be obtained from from equations (31) and (20). In spite of the simplicity of the pairing calculation(the density of states and the pairing interaction are assumed to be constant) and the difficulties with the continuum contribution (for 208 P b) the value of the discontinuity calculated with or without finite size corrections is in reasonable agreement with the empirical value for the three heavier nuclei.…”
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confidence: 68%
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“…) and without finite size corrections (∆ L ) can easily be obtained from from equations (31) and (20). In spite of the simplicity of the pairing calculation(the density of states and the pairing interaction are assumed to be constant) and the difficulties with the continuum contribution (for 208 P b) the value of the discontinuity calculated with or without finite size corrections is in reasonable agreement with the empirical value for the three heavier nuclei.…”
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confidence: 68%
“…In the latter case this evidence for a second order transition which probably is shape related [19]. From the spectra of four even-even nuclei 20 Ne, 48 Ca, nuclei. This suggests that a pairing transition takes place in these nuclei.…”
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confidence: 83%
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“…It is then found that the shape transition temperature is noticeably higher. Except for some calculations in the s-d shell nuclei [12,13], nearly all the calculations have been done for nuclei in the rare-earth region; it is found that the deformation undergoes a sudden collapse at the shape transition temperature. Grossly, one understands the dissolution of the deformation with temperature in these nuclei from the following: shell structure leads to the population of the deformation-driving states, the so-called intruder states producing the static ground state deformation; their depopulation with gradual heating restores the spherical symmetry.…”
Section: Introductionmentioning
confidence: 99%