论文标题
在重离子碰撞中,经典排除的块状光(反)核及其化学冷冻量
Classical excluded volumes of loosely bound light (anti)nuclei and their chemical freeze-out in heavy ion collisions
论文作者
论文摘要
从最近通过Alice在质量中心碰撞能量$ \ sqrt {s_ {nn}} = 2.76 $ TEV的pb+pb碰撞中测量的光(抗)核的分析,这些核心在PB+PB碰撞中进行了分析。令人惊讶的是,强子共振气体模型(HRGM)能够完美地描述各种假设下的光(抗)核的多重性。因此,人们可以考虑具有消失的硬核半径(作为点状颗粒)或质子硬核半径的(抗)核,但是这些假设的拟合质量相同。但是,很明显,这种假设是非物理的。因此,我们获得了一个由BARYON组成的经典排除体积的宽松的光核的公式。为了在HRGM中实施新的公式,我们必须修改诱导的表面张力概念,以在同一基础上处理Hadron和(抗)核。我们对爱丽丝协作测量的耐药和(抗)核的同时分析。具有诱导表面张力的HRGM使我们能够验证对硬核半径值以及光(抗)核的化学冷冻外观的不同假设。结果表明,如果获得了$χ^2_ {tot}/dof \ simeq 0.769 $的前所未有的高质量,则如果Hadrons的化学冷冻温度约为$ t_h = 150 $ MEV,而所有(Anti)的(anti)uclei是$ T_A = 174-175.2 $ MEV。
From the analysis of light (anti)nuclei multiplicities that were measured recently by the ALICE collaboration in Pb+Pb collisions at the center-of-mass collision energy $\sqrt{s_{NN}} =2.76$ TeV there arose a highly non-trivial question about the excluded volume of composite particles. Surprisingly, the hadron resonance gas model (HRGM) is able to perfectly describe the light (anti)nuclei multiplicities under various assumptions. Thus, one can consider the (anti)nuclei with a vanishing hard-core radius (as the point-like particles) or with the hard-core radius of proton, but the fit quality is the same for these assumptions. It is clear, however, that such assumptions are unphysical. Hence we obtain a formula for the classical excluded volume of loosely bound light nuclei consisting of A baryons. To implement a new formula into the HRGM we have to modify the induced surface tension concept to treat the hadrons and (anti)nuclei on the same footing. We perform a simultaneous analysis of hadronic and (anti)nuclei multiplicities measured by the ALICE collaboration. The HRGM with the induced surface tension allows us to verify different assumptions on the values of hard-core radii and different scenarios of chemical freeze-out of light (anti)nuclei. It is shown that the unprecedentedly high quality of fit $χ^2_{tot}/dof \simeq 0.769$ is achieved, if the chemical freeze-out temperature of hadrons is about $T_h=150$ MeV, while the one for all (anti)nuclei is $T_A=174-175.2$ MeV.