Nuclear multifragmentation within the framework of different statistical ensembles

被引:17
作者
Aguiar, CE [1 ]
Donangelo, R [1 ]
Souza, SR [1 ]
机构
[1] Univ Fed Rio de Janeiro, Inst Fis, BR-21941972 Rio De Janeiro, Brazil
来源
PHYSICAL REVIEW C | 2006年 / 73卷 / 02期
关键词
D O I
10.1103/PhysRevC.73.024613
中图分类号
O57 [原子核物理学、高能物理学];
学科分类号
070202 ;
摘要
The sensitivity of the statistical multifragmentation model to the underlying statistical assumptions is investigated. We concentrate on its microcanonical, canonical, and isobaric formulations. As far as average values are concerned, our results reveal that all the ensembles make very similar predictions, as long as the relevant macroscopic variables (such as temperature, excitation energy, and breakup volume) are the same in all statistical ensembles. It also turns out that the multiplicity dependence of the breakup volume in the microcanonical version of the model mimics a system at (approximately) constant pressure, at least in the plateau region of the caloric curve. However, in contrast to average values, our results suggest that the distributions of physical observables are quite sensitive to the statistical assumptions. This finding may help in deciding which hypothesis corresponds to the best picture for the freeze-out stage.
引用
收藏
页数:8
相关论文
共 43 条
[1]   Entropy in the nuclear caloric curve -: art. no. 014601 [J].
Barranón, A ;
Roa, JE ;
López, JA .
PHYSICAL REVIEW C, 2004, 69 (01) :6
[2]   STATISTICAL MULTIFRAGMENTATION OF NUCLEI .2. APPLICATION OF THE MODEL TO FINITE NUCLEI DISASSEMBLY [J].
BONDORF, J ;
DONANGELO, R ;
MISHUSTIN, IN ;
SCHULZ, H .
NUCLEAR PHYSICS A, 1985, 444 (03) :460-476
[3]   Isotopic and microcanonical temperatures in nuclear multifragmentation [J].
Bondorf, JP ;
Botvina, AS ;
Mishustin, IN .
PHYSICAL REVIEW C, 1998, 58 (01) :R27-R30
[4]   STATISTICAL MULTIFRAGMENTATION OF NUCLEI [J].
BONDORF, JP ;
BOTVINA, AS ;
ILJINOV, AS ;
MISHUSTIN, IN ;
SNEPPEN, K .
PHYSICS REPORTS-REVIEW SECTION OF PHYSICS LETTERS, 1995, 257 (03) :133-221
[5]   STATISTICAL MULTIFRAGMENTATION OF NUCLEI .1. FORMULATION OF THE MODEL [J].
BONDORF, JP ;
DONANGELO, R ;
MISHUSTIN, IN ;
PETHICK, CJ ;
SCHULZ, H ;
SNEPPEN, K .
NUCLEAR PHYSICS A, 1985, 443 (02) :321-347
[6]   STATISTICAL SIMULATION OF THE BREAK-UP OF HIGHLY EXCITED NUCLEI [J].
BOTVINA, AS ;
ILJINOV, AS ;
MISHUSTIN, IN ;
BONDORF, JP ;
DONANGELO, R ;
SNEPPEN, K .
NUCLEAR PHYSICS A, 1987, 475 (04) :663-686
[7]   Partial energy fluctuations and negative heat capacities [J].
Campi, X ;
Krivine, H ;
Plagnol, E ;
Sator, N .
PHYSICAL REVIEW C, 2005, 71 (04)
[8]   Examining some aspects of the nuclear caloric curve [J].
Campi, X ;
Krivine, H ;
Plagnol, E .
PHYSICS LETTERS B, 1996, 385 (1-4) :1-4
[9]   Order parameter fluctuations and thermodynamic phase transitions in finite spin systems and fragmenting nuclei [J].
Carmona, JM ;
Richert, J ;
Wagner, P .
PHYSICS LETTERS B, 2002, 531 (1-2) :71-76
[10]   Caloric curves and energy fluctuations in the microcanonical liquid-gas phase transition [J].
Chomaz, P ;
Duflot, V ;
Gulminelli, F .
PHYSICAL REVIEW LETTERS, 2000, 85 (17) :3587-3590