2014
DOI: 10.1016/j.nuclphysa.2013.12.012
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The statistical multifragmentation model for liquid–gas phase transition with a compressible nuclear liquid

Abstract: We propose a new formulation of the statistical multifragmentation model based on the analysis of the virial expansion for a system of the nuclear fragments of all sizes. The developed model not only enables us to account for short-range repulsion, but also to calculate the surface free energy which is induced by the interaction between the fragments. We propose a new parameterization for the liquid phase pressure which allows us to introduce a compressible nuclear liquid into the statistical multifragmentatio… Show more

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Cited by 68 publications
(157 citation statements)
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“…3). This remarkable result is in line with framework of the statistical cluster models [7,8,11]. Thus, a four parametric fit (n par = 4) of the LDF yields k min = 2 and τ = 1.806 ± 0.008 both for clusters and for anticlusters.…”
Section: Size Distributions Of Clusterssupporting
confidence: 85%
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“…3). This remarkable result is in line with framework of the statistical cluster models [7,8,11]. Thus, a four parametric fit (n par = 4) of the LDF yields k min = 2 and τ = 1.806 ± 0.008 both for clusters and for anticlusters.…”
Section: Size Distributions Of Clusterssupporting
confidence: 85%
“…A determination of the Fisher topological constant τ = 1.806±0.008 with high precision is another important result of this study. The found value of τ is the same both for clusters and for anticlusters and it agrees with the prediction of an exactly solvable model of the nuclear liquid-gas PT [11], while it contradicts to the FDM [8]. Our analysis of the reduced surface tension coefficient and the mean size of the largest (anti)cluster allowed us to conclude that these quantities can serve as an order parameters of the deconfinement PT in SU(2) gluodynamics.…”
Section: Discussionsupporting
confidence: 73%
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“…Foremost, the problem is related to the wrong values of the third, the fourth and higher virial coefficients generated by the Van der Waals EoS. As it was shown in [1] the solution of this problem requires to account for the fact that at low densities an interparticle hard-core repulsion is well described by the excluded volume approximation, whereas the high density regime is controlled by the proper volume of particles. The Van der Waals prescription is not able to switch between these two regimes and, therefore, it requires for an improvement.…”
Section: Introductionmentioning
confidence: 99%