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We analyze the behavior of cumulants of conserved charges in a subvolume of a thermal system with exact global conservation laws by extending a recently developed subensemble acceptance method (SAM) [V.
1901
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C. A. Pruneau, Role of baryon number conservation in measurements of fluctuations , Phys. Rev. C100
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F. Becattini and L. Ferroni, Statistical hadronization and hadronic microcanonical ensemble. 2. , Eur. Phys. J. C38
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V. Koch, A. Majumder and J. Randrup, Baryon-strangeness correlations: A Diagnostic of strongly interacting matter , Phys. Rev. Lett. 95
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M. Barej and A. Bzdak, Factorial cumulants from global baryon number conservation , 2006.02836
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J. Cleymans, H. Oeschler, K. Redlich and S. Wheaton, Comparison of chemical freeze-out criteria in heavy-ion collisions , Phys. Rev. C73
2006
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V. V. Begun, M. I. Gorenstein, M. Hauer, V. P. Konchakovski and O. S. Zozulya, Multiplicity Fluctuations in Hadron-Resonance Gas , Phys. Rev. C74
2006
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V. V. Begun, M. Gazdzicki, M. I. Gorenstein, M. Hauer, V. P. Konchakovski and B. Lungwitz, Multiplicity fluctuations in relativistic nuclear collisions: Statistical model versus experimental data , Phys. Rev. C76
2007
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2007
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J. Letessier and J. Rafelski, Hadron production and phase changes in relativistic heavy ion collisions , Eur. Phys. J. A35
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2008
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M. I. Gorenstein and M. Gazdzicki, Strongly Intensive Quantities , Phys. Rev. C84
2011
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https://github.com/vlvovch/SAM [Online; accessed 07-July-2020]
2020
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