Bimodality emerges from transport model calculations of heavy ion collisions at intermediate energy

Abstract

This work is a continuation of our effort [Phys. Rev. C 91, 034616 (2015)] to examine if signatures of a phase transition can be extracted from transport model calculations of heavy ion collisions at intermediate energy. A signature of first order phase transition is the appearance of a bimodal distribution in $P_m(k)$ in finite systems. Here P_m(k) is the probability that the maximum of the multiplicity distribution occurs at mass number k. Using a well-known model for event generation (BUU plus fluctuation), we do two cases of central collision: mass 40 on mass 40 and mass 120 on mass 120. Bimodality is seen in both the cases. The results are quite similar to those obtained in statistical model calculations. An intriguing feature is seen. We observe that at the energy where bimodality occurs. other phase transition like signatures appear. There are breaks in certain first order derivatives. We then examine if such breaks appear in standard Botzmann-Uehling-Uhlenbeck (BUU) calculations without fluctuations. They do. The implication is interesting. If first order phase transition occurs, it may be possible to recognise that from ordinary BUU calculation. Probably the reason this was not seen already is because this aspect was not investigated before.

arXiv comment5 pages, 6 figures

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Cited by in corpus (6)

• Multiplicity Derivative: A new signature of first order phase transition in intermediate energy heavy ion collision
• First-order derivative of cluster size as a new signature of phase transition in heavy ion collisions at intermediate energies
• Dynamical and statistical bimodality in nuclear fragmentation
• Sensitivity of the evaporation residue observables to the symmetry energy
• Effect of hyperons on phase coexistence in strange matter
• Transport Model Comparison Studies of Intermediate-Energy Heavy-Ion Collisions