Sum Rule in a Consistent Relativistic Random-Phase Approximation

Communications in Theoretical Physics

Volumn 32, Issue 4, 1999, Pages 493-498

  Ma, ZhongYu ^a,b,c  

^a National Laboratory of Heavy Ion Accelerator   (China)

^b CHINA INSTITUTE OF ATOMIC ENERGY   (China)

^c INSTITUTE OF GEOLOGY AND GEOPHYSICS   (China)

Author keywords

Constrained relativistic mean field theory; Dirac states; Relativistic random phase approximation; Sum rule

Indexed keywords

EID: 0000191250     PISSN: 02536102     EISSN: None     Source Type: Journal    
DOI: 10.1088/0253-6102/32/4/493     Document Type: Article

References (16)

1. G.F. Bertsch and S.F. Tsai, Phys. Rep. 18 (1975) 125.
2. P. Ring and P. Schuck, The Nuclear Many-Body Problem, Springer, Heidelberg (1980).
3. P. Ring, Prog. Part. Nucl. Phys. 37 (1996) 193, and the references therein.
4. M. L'Huilier and Nguyen Van Giai, Phys. Rev. C39 (1989) 2022.
5. D.S. Oakley, J.R. Shepard and N. Auerbach, Phys. Rev. C45 (1992) 2254.
6. Z.Y. Ma, N.V. Giai and H. Toki, Phys. Rev. C55 (1997) 2385.
7. J.F. Dawson and R.J. Furnstahl, Phys. Rev. C42 (1990) 2009.
8. R. Brockmann and R. Machleidt, Phys. Rev. C42 (1990) 1965.
9. Z.Y. Ma, H. Toki and N.V. Giai, Nucl. Phys. A627 (1997) 1.
10. S.A. Chin, Ann. Phys. 108 (1977) 301.
11. T. Maruyama and T. Suzuki, Phys. Lett. 219 (1989) 43.
12. P.G. Rheinhard, M. Rufa, J. Maruhn, W. Greiner and J. Friedrich, Z. Phys. A323 (1986) 13.
13. M.M. Sharma, M.A. Nagarajan and P. Ring, Phys. Lett. B312 (1993) 377.
14. G.A. Lalazissis, J. König and P. Ring, Phys. Rev. C55 (1997) 540.
15. Y. Sugahara and H. Toki, Nucl. Phys. A579 (1994) 557.
16. C.J. Horowitz and B.D. Serot, Nucl. Phys. A368 (1981) 503.