260
T. R. Routray et al.
(HFB) formalism [43]. The results of binding energies of 620 and charge radii of
313 even-even deformed nuclei have been obtained with root mean square deviations as low as 1.5 MeV and 0.025 fm, respectively, [43] which is comparable to
the predictions of any other effective interaction. The SEI has been also used in the
study of fission dynamics [43]. It is to be noted that the finite nuclei calculation with
SEI interaction is performed by keeping only one parameter of the SEI open, rest
10-parameters (of the total 11-parameters of SEI) are fixed from the nuclear matter
study [44]. Therefore, the predictions of the finite nuclei properties of the SEI can
be considered in a sense, as ab-initio.
References
1. G.F. Bertsch, S.D. Gupta, A guide to microscopic models for intermediate energy heavy ion
collisions. Phys. Rev. 160, 189 (1988)
2. R. Stock et al., Compression effects in relativistic nucleus-nucleus collisions. Phys. Rev. Lett.
49, 1236 (1982); J.W. Haris et al., Pion production in high-energy nucleus-nucleus collisions.
Phys. Rev. Lett. 58, 463 (1987)
3. H.A. Gustafsson et al., Collective flow observed in relativistic nuclear collisions. Phys. Rev.
Lett. 52, 1590 (1984); G. Buchwald et al., Kinetic energy flow in Nb (400 AMeV ) + Nb:
evidence for hydrodynamic compression of nuclear matter. Phys. Rev. Lett. 52, 1594 (1984)
4. B. Friedman, V.R. Pandharipande, Hot and cold, nuclear and neutron matter. Nucl. Phys. A
361, 502 (1981)
5. C. Gale, G. Bertsch, S.D. Gupta, Heavy-ion collision theory with momentum-dependent interactions. Phys. Rev. C 35, 1666 (1987)
6. J. Aichelin, A. Rosenhauer, G. Peilert, H. Stoecker, W. Greiner, Importance of momentumdependent interactions for the extraction of the nuclear equation of state from high-energy
heavy-ion collisions. Phys. Rev. Lett. 58, 1926 (1987)
7. L.P. Csernai, G. Fai, C. Gale, E. Osnes, Nuclear equation of state with momentum-dependent
interactions. Phys. Rev. C 46, 736 (1992)
8. M. Prakash, T.T.S. Kuo, S.D. Gupta, Momentum dependence, Boltzmann-Uehling-Uhlenbeck
calculations, and transverse momenta. Phys. Rev. C 37, 2253 (1988)
9. G.M. Welke, M. Prakash, T.T.S. Kuo, S.D. Gupta, C. Gale, Azimuthal distributions in heavy
ion collisions and the nuclear equation of state. Phys. Rev. C 38, 2101 (1988)
10. C. Gale, G.M. Welke, M. Prakash, S.J. Lee, S.D. Gupta, Transverse momenta, nuclear equation
of state, and momentum-dependent interactions in heavy-ion collisions. Phys. Rev. C 41, 1545
(1990)
11. Q. Pan, P. Danielewicz, From sideward flow to nuclear compressibility. Phys. Rev. Lett. 70,
2062 (1993)
12. J. Zhang, S.D. Gupta, C. Gale, Momentum-dependent nuclear mean fields and collective flow
in heavy-ion collisions. Phys. Rev. C 50, 1617 (1994)
13. F. Haddad, F. Sebille, M. Farine, V. de la Mota, P. Schuck, B. Jouault, Effects of Gogny-type
interactions on the nuclear flow. Phys. Rev. C 52, 2013 (1995)
14. B.A. Li, C.M. Ko, Z.Z. Ren, Equation of state of asymmetric nuclear matter and collisions
of neutron-rich nuclei. Phys. Rev. Lett. 78, 1644 (1997); B.A. Li, Neutron-proton differential
flow as a probe of isospin-dependence of the nuclear equation of state. Phys. Rev. Lett. 85,
4221 (2000); B.A. Li, Probing the high density behavior of the nuclear symmetry energy with
high energy heavy-ion collisions. Phys. Rev. Lett. 88, 192701 (2002)
15. I. Bombaci, Isospin Physics in Heavy-Ion Collisions at Intermediate Energies, ed. by B.A. Li,
W.U. Schroder (Nova Science, New York, 2001), p. 35
T. R. Routray et al.
(HFB) formalism [43]. The results of binding energies of 620 and charge radii of
313 even-even deformed nuclei have been obtained with root mean square deviations as low as 1.5 MeV and 0.025 fm, respectively, [43] which is comparable to
the predictions of any other effective interaction. The SEI has been also used in the
study of fission dynamics [43]. It is to be noted that the finite nuclei calculation with
SEI interaction is performed by keeping only one parameter of the SEI open, rest
10-parameters (of the total 11-parameters of SEI) are fixed from the nuclear matter
study [44]. Therefore, the predictions of the finite nuclei properties of the SEI can
be considered in a sense, as ab-initio.
References
1. G.F. Bertsch, S.D. Gupta, A guide to microscopic models for intermediate energy heavy ion
collisions. Phys. Rev. 160, 189 (1988)
2. R. Stock et al., Compression effects in relativistic nucleus-nucleus collisions. Phys. Rev. Lett.
49, 1236 (1982); J.W. Haris et al., Pion production in high-energy nucleus-nucleus collisions.
Phys. Rev. Lett. 58, 463 (1987)
3. H.A. Gustafsson et al., Collective flow observed in relativistic nuclear collisions. Phys. Rev.
Lett. 52, 1590 (1984); G. Buchwald et al., Kinetic energy flow in Nb (400 AMeV ) + Nb:
evidence for hydrodynamic compression of nuclear matter. Phys. Rev. Lett. 52, 1594 (1984)
4. B. Friedman, V.R. Pandharipande, Hot and cold, nuclear and neutron matter. Nucl. Phys. A
361, 502 (1981)
5. C. Gale, G. Bertsch, S.D. Gupta, Heavy-ion collision theory with momentum-dependent interactions. Phys. Rev. C 35, 1666 (1987)
6. J. Aichelin, A. Rosenhauer, G. Peilert, H. Stoecker, W. Greiner, Importance of momentumdependent interactions for the extraction of the nuclear equation of state from high-energy
heavy-ion collisions. Phys. Rev. Lett. 58, 1926 (1987)
7. L.P. Csernai, G. Fai, C. Gale, E. Osnes, Nuclear equation of state with momentum-dependent
interactions. Phys. Rev. C 46, 736 (1992)
8. M. Prakash, T.T.S. Kuo, S.D. Gupta, Momentum dependence, Boltzmann-Uehling-Uhlenbeck
calculations, and transverse momenta. Phys. Rev. C 37, 2253 (1988)
9. G.M. Welke, M. Prakash, T.T.S. Kuo, S.D. Gupta, C. Gale, Azimuthal distributions in heavy
ion collisions and the nuclear equation of state. Phys. Rev. C 38, 2101 (1988)
10. C. Gale, G.M. Welke, M. Prakash, S.J. Lee, S.D. Gupta, Transverse momenta, nuclear equation
of state, and momentum-dependent interactions in heavy-ion collisions. Phys. Rev. C 41, 1545
(1990)
11. Q. Pan, P. Danielewicz, From sideward flow to nuclear compressibility. Phys. Rev. Lett. 70,
2062 (1993)
12. J. Zhang, S.D. Gupta, C. Gale, Momentum-dependent nuclear mean fields and collective flow
in heavy-ion collisions. Phys. Rev. C 50, 1617 (1994)
13. F. Haddad, F. Sebille, M. Farine, V. de la Mota, P. Schuck, B. Jouault, Effects of Gogny-type
interactions on the nuclear flow. Phys. Rev. C 52, 2013 (1995)
14. B.A. Li, C.M. Ko, Z.Z. Ren, Equation of state of asymmetric nuclear matter and collisions
of neutron-rich nuclei. Phys. Rev. Lett. 78, 1644 (1997); B.A. Li, Neutron-proton differential
flow as a probe of isospin-dependence of the nuclear equation of state. Phys. Rev. Lett. 85,
4221 (2000); B.A. Li, Probing the high density behavior of the nuclear symmetry energy with
high energy heavy-ion collisions. Phys. Rev. Lett. 88, 192701 (2002)
15. I. Bombaci, Isospin Physics in Heavy-Ion Collisions at Intermediate Energies, ed. by B.A. Li,
W.U. Schroder (Nova Science, New York, 2001), p. 35