Thermodynamics of a gas of hadrons with attractive and repulsive interactions within an S -matrix formalism
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[1] Lucy Rosenbloom. arXiv , 2019, The Charleston Advisor.
[2] H. Stoecker,et al. Monte Carlo approach to the excluded-volume hadron resonance gas in grand canonical and canonical ensembles , 2018, Physical Review C.
[3] B. Mohanty,et al. Interacting hadron resonance gas model in K-matrix formalism , 2018, 1802.04998.
[4] A. Andronic,et al. Decoding the phase structure of QCD via particle production at high energy , 2017, Nature.
[5] K. Redlich,et al. S-matrix analysis of the baryon electric charge correlation , 2017, 1710.02711.
[6] B. Mohanty,et al. Criticality in a hadron resonance gas model with the van der Waals interaction , 2017, 1709.04446.
[7] B. Mohanty,et al. Freezeout systematics due to the hadron spectrum , 2017, 1708.08152.
[8] Z. Fodor,et al. Repulsive baryonic interactions and lattice QCD observables at imaginary chemical potential , 2017, 1708.02852.
[9] P. Petreczky,et al. Hadron resonance gas with repulsive interactions and fluctuations of conserved charges , 2017, 1708.00879.
[10] H. Stoecker,et al. Multicomponent van der Waals equation of state: Applications in nuclear and hadronic physics , 2017, 1707.09215.
[11] K. Redlich,et al. Repulsive interactions and their effects on the thermodynamics of a hadron gas , 2017, 1703.00306.
[12] Z. Fodor,et al. Constraining the hadronic spectrum through QCD thermodynamics on the lattice , 2017, 1702.01113.
[13] B. Mohanty,et al. Freeze-out conditions in proton-proton collisions at the highest energies available at the BNL Relativistic Heavy Ion Collider and the CERN Large Hadron Collider , 2017 .
[14] V. Vovchenko. Equations of state for real gases on the nuclear scale , 2017, 1701.06524.
[15] G. Gagliardi,et al. Higher order quark number fluctuations via imaginary chemical potentials in $N_f=2+1$ QCD , 2016, 1611.08285.
[16] H. Stocker,et al. Excluded-volume effects for a hadron gas in Yang-Mills theory , 2016, 1611.05872.
[17] H. Stoecker,et al. New scenarios for hard-core interactions in a hadron resonance gas , 2016, 1610.08753.
[18] J. Rademacker,et al. Review of Multibody Charm Analyses , 2016 .
[19] S. Ghosh,et al. Centrality dependence of chemical freeze-out parameters from net-proton and net-charge fluctuations using a hadron resonance gas model , 2016, 1609.05318.
[20] H. Stoecker,et al. van der Waals Interactions in Hadron Resonance Gas: From Nuclear Matter to Lattice QCD. , 2016, Physical review letters.
[21] R. Workman,et al. Partial-Wave Analysis of Nucleon-Nucleon Elastic Scattering Data , 2016, 1609.01741.
[22] J. Kapusta,et al. Net baryon fluctuations from a crossover equation of state , 2016, 1609.00398.
[23] K. Morita,et al. Effects of ρ-meson width on pion distributions in heavy-ion collisions , 2016, 1608.06817.
[24] H. Stoecker,et al. Flavor-dependent eigenvolume interactions in a hadron resonance gas , 2016, Nuclear Physics A.
[25] H. Stoecker,et al. Examination of the sensitivity of the thermal fits to heavy-ion hadron yield data to the modeling of the eigenvolume interactions , 2016, 1606.06218.
[26] K. Zalewski,et al. Thermodynamics of Van der Waals Fluids with quantum statistics , 2016, 1605.09686.
[27] Z. Fodor,et al. Fluctuations and correlations in high temperature QCD , 2015, 1507.04627.
[28] V. Vovchenko,et al. Scaled variance, skewness, and kurtosis near the critical point of nuclear matter , 2015, 1506.05763.
[29] H. Mishra,et al. Dissipative properties of hot and dense hadronic matter in an excluded-volume hadron resonance gas model , 2015, 1506.04613.
[30] J. Kapusta,et al. Baryon number fluctuations from a crossover equation of state compared to heavy-ion collision measurements in the beam energy range √{s NN }=7.7 to 200 GeV , 2015, 1506.03408.
[31] V. Vovchenko,et al. Van der Waals Equation of State with Fermi Statistics for Nuclear Matter , 2015, 1504.01363.
[32] V. Vovchenko,et al. Particle number fluctuations for the van der Waals equation of state , 2015, 1501.03785.
[33] V. Vovchenko,et al. Hadron Resonance Gas Equation of State from Lattice QCD , 2014, 1412.5478.
[34] J. Kapusta,et al. Matching excluded-volume hadron-resonance gas models and perturbative QCD to lattice calculations , 2014, 1404.7540.
[35] S. Sharma,et al. Additional strange hadrons from QCD thermodynamics and strangeness freezeout in heavy ion collisions. , 2014, Physical review letters.
[36] A. Sciarra,et al. Nature of the Roberge-Weiss transition in N f = 2 QCD with Wilson fermions , 2014, 1402.0838.
[37] S. Ghosh,et al. Fluctuations and correlations of conserved charges in an excluded-volume hadron resonance gas model , 2013, 1310.2793.
[38] Z. Fodor,et al. Full result for the QCD equation of state with 2+1 flavors , 2013, 1309.5258.
[39] Z. Fodor,et al. Is there a flavor hierarchy in the deconfinement transition of QCD? , 2013, Physical review letters.
[40] Jinghua Fu,et al. Higher moments of net-proton multiplicity distributions in heavy ion collisions at chemical freeze-out , 2013 .
[41] S. Sharma,et al. Strangeness at high temperatures: from hadrons to quarks. , 2013, Physical review letters.
[42] A. Nogga,et al. Hyperon-nucleon interaction at next-to-leading order in chiral effective field theory , 2013, 1304.5339.
[43] M. Prakash,et al. Shear viscosity of hadrons with K-matrix cross sections , 2013, 1307.4681.
[44] V. Begun,et al. Hadron-resonance gas at freeze-out: Reminder on the importance of repulsive interactions , 2012, 1208.4107.
[45] R. Workman,et al. Parameterization dependence of T matrix poles and eigenphases from a fit to $\pi$N elastic scattering data , 2012, 1204.2277.
[46] C. DeTar,et al. Fluctuations and Correlations of net baryon number, electric charge, and strangeness: A comparison of lattice QCD results with the hadron resonance gas model , 2012, 1203.0784.
[47] T. Shears,et al. The Standard Model , 2012, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[48] A. Andronic,et al. Interacting hadron resonance gas meets lattice QCD , 2012, 1201.0693.
[49] Z. Fodor,et al. Fluctuations of conserved charges at finite temperature from lattice QCD , 2011, 1112.4416.
[50] S. K. Tiwari,et al. Description of Hot and Dense Hadron Gas Properties in a New Excluded-Volume model , 2011, 1111.2406.
[51] Xiaofeng Luo,et al. Scale for the Phase Diagram of Quantum Chromodynamics , 2011, Science.
[52] R. Kaminski,et al. The pion-pion scattering amplitude. IV: Improved analysis with once subtracted Roy-like equations up to 1100 MeV , 2011, 1102.2183.
[53] C. DeTar,et al. Equation of state in (2+1) flavor QCD at hightemperatures , 2009, Proceedings of XIII Quark Confinement and the Hadron Spectrum — PoS(Confinement2018).
[54] F. Sanfilippo,et al. Thermodynamics of two flavor QCD from imaginary chemical potentials , 2009, 0904.1400.
[55] A. Andronic,et al. Thermal hadron production in relativistic nuclear collisions: The hadron mass spectrum, the horn, and the QCD phase transition , 2008, 0812.1186.
[56] P. Forcrand,et al. The chiral critical point of Nf = 3 QCD at finite density to the order (μ/T)4 , 2008, 0808.1096.
[57] Sourendu Gupta,et al. QCD at finite chemical potential with six time slices , 2008, 0806.2233.
[58] Johanna Stachel,et al. The quest for the quark–gluon plasma , 2007, Nature.
[59] Liang-Kai Wu,et al. Phase structure of lattice QCD with two flavors of Wilson quarks at finite temperature and chemical potential , 2006, hep-lat/0611035.
[60] H. Polinder,et al. Hyperon–nucleon interactions—a chiral effective field theory approach , 2006, nucl-th/0605050.
[61] A. Andronic,et al. Hadron production in central nucleus-nucleus collisions at chemical freeze-out , 2005, nucl-th/0511071.
[62] F. Becattini,et al. Energy and system size dependence of chemical freeze-out in relativistic nuclear collisions , 2005, hep-ph/0511092.
[63] J. Randrup,et al. Baryon-strangeness correlations: a diagnostic of strongly interacting matter. , 2005, Physical review letters.
[64] Abdel Nasser Tawfik,et al. Thermodynamics at Non-Zero Baryon Number Density: A Comparison of Lattice and Hadron Resonance Gas Model Calculations , 2003, hep-ph/0306208.
[65] M. Lombardo,et al. Finite density QCD via an imaginary chemical potential , 2002, hep-lat/0209146.
[66] P. Forcrand,et al. The QCD phase diagram for small densities from imaginary chemical potential , 2002, hep-lat/0205016.
[67] O. Kaczmarek,et al. QCD thermal phase transition in the presence of a small chemical potential , 2002, hep-lat/0204010.
[68] P. Braun-Munzinger,et al. Hadron production in Au - Au collisions at RHIC , 2001, hep-ph/0105229.
[69] F. Becattini,et al. Features of particle multiplicities and strangeness production in central heavy ion collisions between 1.7A and 158A GeV/c , 2000, hep-ph/0002267.
[70] J. Cleymans,et al. Chemical and thermal freezeout parameters from 1-A/GeV to 200-A/GeV , 1999, nucl-th/9903063.
[71] P. Braun-Munzinger,et al. Chemical equilibration in Pb+Pb collisions at the SPS , 1999, nucl-th/9903010.
[72] M. Gorenstein,et al. The analysis of particle multiplicities in Pb+Pb collisions at CERN SPS within hadron gas models , 1998, nucl-th/9808012.
[73] W. Greiner,et al. Excluded volume hadron gas model for particle number ratios in A+A collisions , 1997, nucl-th/9711062.
[74] Joseph Cugnon,et al. Simple parametrization of cross-sections for nuclear transport studies up to the GeV range , 1996 .
[75] J. Cleymans,et al. Thermal hadron production in Si-Au collisions , 1996, nucl-th/9603004.
[76] Yang,et al. Freeze-out conditions and pion spectrum in heavy-ion collisions. , 1995, Physical review. C, Nuclear physics.
[77] N. Xu,et al. Thermal equilibration and expansion in nucleus-nucleus collisions at the AGS , 1994, nucl-th/9410026.
[78] J. Cleymans,et al. Excluded volume effect and the quark-hadron phase transition , 1993 .
[79] R. Venugopalan,et al. Thermal properties of interacting hadrons , 1992 .
[80] Roper,et al. Partial-wave analysis of K+-nucleon scattering. , 1992, Physical review. D, Particles and fields.
[81] H. Stöcker,et al. Excluded volume effect for the nuclear matter equation of state , 1991 .
[82] Shang‐keng Ma,et al. S-Matrix Formulation of Statistical Mechanics , 1969 .
[83] W. Marsden. I and J , 2012 .
[84] H. Hees,et al. Statistical Physics , 2004 .
[85] E. Klempt,et al. Partial wave analysis in K matrix formalism , 1995 .
[86] L. Landau,et al. statistical-physics-part-1 , 1958 .