24
G. Chaudhuri et al.
References
1. D.H.E. Gross, Microcanonical Thermodynamics: Phase Transitions in Finite Systems. Lecture
Notes in Physics, vol. 66 (World Scientific, Singapore, 2001)
2. P.J. Siemens, Liquid-gas phase transition in nuclear matter. Nature 305, 410–412 (1983)
3. J.P. Bondorf, A.S. Botvina, A.S. Iljinov, I.N. Mishustin, K. Sneppen, Statistical multifragmentation of nuclei. Phys. Rep. 257, 133–221 (1995)
4. S.D. Gupta, A.Z. Mekjian, M.B. Tsang, Advances in Nuclear Physics, vol. 26, 89, eds. by J.W.
Negele, E. Vogt (Plenum Publishers, New York, 2001).
5. B. Borderie, M.F. Rivet, Nuclear multifragmentation and phase transition for hot nuclei. Prog.
Part. Nucl. Phys. 61, 551–601 (2008)
6. B. Borderie, J.D. Frankland, Liquid-Gas phase transition in nuclei. Prog. Part. Nucl. Phys.
(2019). https://doi.org/10.1016/j.ppnp.2018.12.002
7. D.H.E. Gross, Multifragmentation, link between fission and the liquid-gas phase-transition.
Prog. Part. Nucl. Phys. 30, 155–164 (1993)
8. P. Chomaz et al., Nuclear spinodal fragmentation. Phys. Rep. 389, 263–440 (2004)
9. S. Mallik, S.D. Gupta, G. Chaudhuri, Event simulations in a transport model for intermediate
energy heavy ion collisions: applications to multiplicity distributions. Phys. Rev. C 91, 034616
(2015)
10. J.P. Bondorf, R. Donangelo, I.N. Mishustin, H. Schulz, Statistical multifragmentation of nuclei:
(II). Application of the model to finite nuclei disassembly. Nucl. Phys. A 444, 460–476 (1985)
11. J. Pochodzalla et al., Probing the nuclear liquid-gas phase transition. Phys. Rev. Lett. 75,
1040–1044 (1995)
12. C.B. Das, S.D. Gupta, A.Z. Mekjian, Specific heat at constant volume in the thermodynamic
model. Phys. Rev. C 68, 031601 (R) (2003)
13. F. Reif, Fundamentals of Statistical and Thermal Physics (McGraw Hill, Newyork, 1965)
14. R.K. Pathria, Statistical Mechanics (Pergamon Press)
15. F. Gulminelli, P. Chomaz, Distribution of the largest fragment in the lattice gas model. Phys.
Rev. C 71, 054607 (2005)
16. B. Krishnamachari, J. McLean, B. Cooper, J. Sethna, Gibbs-Thomson formula for small island
sizes: corrections for high vapor densities. Phys. Rev. B 54, 8899–8907 (1996)
17. M. Pleimling, W. Selke, Droplets in the coexistence region of the two-dimensional Ising model.
J. Phys. A 33, L199 (2000)
18. G. Chaudhuri, S.D. Gupta, Properties of the largest fragment in multifragmentation: a canonical
thermodynamic calculation. Phys. Rev C 75, 034603 (2007)
19. A. Le Fevre et al., Bimodality: a sign of critical behavior in nuclear reactions. Phys. Rev. Lett.
100, 042701 (2008)
20. A. Le Fevre et al., Bimodality: a general feature of heavy ion reactions. Phys. Rev. C 80, 044615
(2009)
21. C.B. Das, S.D. Gupta, W.G. Lynch, A.Z. Mekjian, M.B. Tsang, The thermodynamic model for
nuclear multifragmentation. Phys. Rep. 406, 1–47 (2005)
22. S.D. Gupta, S. Mallik, G. Chaudhuri, Further studies of the multiplicity derivative in models
of heavy ion collision at intermediate energies as a probe for phase transitions. Phys. Rev. C
97, 044605 (2018)
23. G. Chaudhuri, S. Mallik, Effect of secondary decay on isoscaling: results from the canonical
thermodynamical model. Nucl. Phys. A 849, 190–202 (2011)
24. G. Chaudhuri, PhD thesis (Chapter IV), arXiv:nucl-th/0411005
25. J. Pan, S.Das Gupta, M. Grant, First-order phase transition in intermediate-energy heavy ion
collisions. Phys. Rev. Lett. 80, 1182–1185 (1998)
26. S.K. Samaddar, S.D. Gupta, Nuclear fragmentation characteristics from isotopic spin dependent
lattice-gas model. Phys. Rev. C 61, 034610 (2000)
27. S. Mallik, G. Chaudhuri, P. Das, S.D. Gupta, Multiplicity derivative: a new signature of a firstorder phase transition in intermediate-energy heavy-ion collisions. Phys. Rev. C 95, 061601(R)
(2017)
G. Chaudhuri et al.
References
1. D.H.E. Gross, Microcanonical Thermodynamics: Phase Transitions in Finite Systems. Lecture
Notes in Physics, vol. 66 (World Scientific, Singapore, 2001)
2. P.J. Siemens, Liquid-gas phase transition in nuclear matter. Nature 305, 410–412 (1983)
3. J.P. Bondorf, A.S. Botvina, A.S. Iljinov, I.N. Mishustin, K. Sneppen, Statistical multifragmentation of nuclei. Phys. Rep. 257, 133–221 (1995)
4. S.D. Gupta, A.Z. Mekjian, M.B. Tsang, Advances in Nuclear Physics, vol. 26, 89, eds. by J.W.
Negele, E. Vogt (Plenum Publishers, New York, 2001).
5. B. Borderie, M.F. Rivet, Nuclear multifragmentation and phase transition for hot nuclei. Prog.
Part. Nucl. Phys. 61, 551–601 (2008)
6. B. Borderie, J.D. Frankland, Liquid-Gas phase transition in nuclei. Prog. Part. Nucl. Phys.
(2019). https://doi.org/10.1016/j.ppnp.2018.12.002
7. D.H.E. Gross, Multifragmentation, link between fission and the liquid-gas phase-transition.
Prog. Part. Nucl. Phys. 30, 155–164 (1993)
8. P. Chomaz et al., Nuclear spinodal fragmentation. Phys. Rep. 389, 263–440 (2004)
9. S. Mallik, S.D. Gupta, G. Chaudhuri, Event simulations in a transport model for intermediate
energy heavy ion collisions: applications to multiplicity distributions. Phys. Rev. C 91, 034616
(2015)
10. J.P. Bondorf, R. Donangelo, I.N. Mishustin, H. Schulz, Statistical multifragmentation of nuclei:
(II). Application of the model to finite nuclei disassembly. Nucl. Phys. A 444, 460–476 (1985)
11. J. Pochodzalla et al., Probing the nuclear liquid-gas phase transition. Phys. Rev. Lett. 75,
1040–1044 (1995)
12. C.B. Das, S.D. Gupta, A.Z. Mekjian, Specific heat at constant volume in the thermodynamic
model. Phys. Rev. C 68, 031601 (R) (2003)
13. F. Reif, Fundamentals of Statistical and Thermal Physics (McGraw Hill, Newyork, 1965)
14. R.K. Pathria, Statistical Mechanics (Pergamon Press)
15. F. Gulminelli, P. Chomaz, Distribution of the largest fragment in the lattice gas model. Phys.
Rev. C 71, 054607 (2005)
16. B. Krishnamachari, J. McLean, B. Cooper, J. Sethna, Gibbs-Thomson formula for small island
sizes: corrections for high vapor densities. Phys. Rev. B 54, 8899–8907 (1996)
17. M. Pleimling, W. Selke, Droplets in the coexistence region of the two-dimensional Ising model.
J. Phys. A 33, L199 (2000)
18. G. Chaudhuri, S.D. Gupta, Properties of the largest fragment in multifragmentation: a canonical
thermodynamic calculation. Phys. Rev C 75, 034603 (2007)
19. A. Le Fevre et al., Bimodality: a sign of critical behavior in nuclear reactions. Phys. Rev. Lett.
100, 042701 (2008)
20. A. Le Fevre et al., Bimodality: a general feature of heavy ion reactions. Phys. Rev. C 80, 044615
(2009)
21. C.B. Das, S.D. Gupta, W.G. Lynch, A.Z. Mekjian, M.B. Tsang, The thermodynamic model for
nuclear multifragmentation. Phys. Rep. 406, 1–47 (2005)
22. S.D. Gupta, S. Mallik, G. Chaudhuri, Further studies of the multiplicity derivative in models
of heavy ion collision at intermediate energies as a probe for phase transitions. Phys. Rev. C
97, 044605 (2018)
23. G. Chaudhuri, S. Mallik, Effect of secondary decay on isoscaling: results from the canonical
thermodynamical model. Nucl. Phys. A 849, 190–202 (2011)
24. G. Chaudhuri, PhD thesis (Chapter IV), arXiv:nucl-th/0411005
25. J. Pan, S.Das Gupta, M. Grant, First-order phase transition in intermediate-energy heavy ion
collisions. Phys. Rev. Lett. 80, 1182–1185 (1998)
26. S.K. Samaddar, S.D. Gupta, Nuclear fragmentation characteristics from isotopic spin dependent
lattice-gas model. Phys. Rev. C 61, 034610 (2000)
27. S. Mallik, G. Chaudhuri, P. Das, S.D. Gupta, Multiplicity derivative: a new signature of a firstorder phase transition in intermediate-energy heavy-ion collisions. Phys. Rev. C 95, 061601(R)
(2017)