论文标题
有限系统中的渗透相过渡和统计多裂差
The percolation phase transition and statistical multifragmentation in finite systems
论文作者
论文摘要
在$^{107,124} $^{107,124} $ sn+sn+sn+sn+sn+sn+sn+sn+sn+sn+sn+la+la+sn碰撞以600 meV/nucleon的调查。发现它们表现出用立方键渗透建立的二阶相变的特征,并在Aladin实验数据中观察到,以$^{197} $ au弹丸在类似能量的情况下进行碎片化。发现推论的伪差点仅弱取决于碎片观众源的$ A/z $比率。相应的化学冷冻温度接近6 MeV也相同。实验性累积分布通过统计多碎片模型和用于描述实验片段多重性,同位素分布及其与影响参数相关的可观察结果的相关性的参数进行定量再现。偏度与最小峰度过量的零过渡的特征巧合似乎是统计模型的通用特性,并且发现与规范热力学碎片模型中的最大热容量相吻合。
The cumulant ratios up to fourth order of the $Z$ distributions of the largest fragment in spectator fragmentation following $^{107,124}$Sn+Sn and $^{124}$La+Sn collisions at 600 MeV/nucleon have been investigated. They are found to exhibit the signatures of a second-order phase transition established with cubic bond percolation and previously observed in the ALADIN experimental data for fragmentation of $^{197}$Au projectiles at similar energies. The deduced pseudocritical points are found to be only weakly dependent on the $A/Z$ ratio of the fragmenting spectator source. The same holds for the corresponding chemical freeze-out temperatures of close to 6 MeV. The experimental cumulant distributions are quantitatively reproduced with the Statistical Multifragmentation Model and parameters used to describe the experimental fragment multiplicities, isotope distributions and their correlations with impact-parameter related observables in these reactions. The characteristic coincidence of the zero transition of the skewness with the minimum of the kurtosis excess appears to be a generic property of statistical models and is found to coincide with the maximum of the heat capacity in the canonical thermodynamic fragmentation model.