Relativistic Mean Field Theory for Hypernuclei

NING Ping-Zhi; TAN Yu-Hong LI Lei; LUO Yan-An

Chinese Physics C> 2004, Vol. 28> Issue(12) : 1336-1342

Relativistic Mean Field Theory for Hypernuclei

Department of Physics,Nankai University,Tianjin 300071,China

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The results of relativistic mean field (RMF) calculations are presented for some of strange, charmed and bottom hypernuclei and compared to each other. The calculation includes single particle energies and other static properties of hypernuclei with different flavours. The potential well depths and coupling constants of these flavoured baryons are estimated and the results show rich behaviour. A search for charmed hypernucleus with atomic number A≥100 is suggested. Possible influences of different baryons impurities on the core nucleus are also examined.

References

[1]

.Millener D J, Dover C B, Gal A. Phys. Rev. , 1988, C38: 27002. Halderson D. Phys. Rev. , 1993, C48: 581; 2000, C61: 0340013. Gal A. Nucl. Phys. , 2000, A670: 229c4. Noumi H et al. Phys. Rev. Lett. , 2002, 89: 0723015. Dover C B, Kahana S H. Phys. Rev. Lett . , 1977, 39: 15066. Bando H, Nagata S. Prog. Theor. Phys. , 1983, 69: 5577. Bando H, Bando M. Phys. Lett . , 1982, B109: 1648. Batusov Y A et al. Sov. J. JETP Lett. , 1981, 33: 569. Bressani T, Iazzi F. Nuo. Cim. , 1989, A102: 59710. Buyatov S A et al. Nuo. Cim. , 1991, A104: 136111. Serot B D, Walecka J D. Adv. Nucl. Phys. , 1986, 16: 112. Sharma M M, Nagarajan M A, Ring P. Phys. Lett . , 1993, B312: 37713. MA Z Y, Speth J, Krewald S et al. Nucl . Phys. , 1996, A608: 30514. Ring P. Prog. Part. Nucl. Phys. , 1996, 37: 19315. TAN Y H, SHEN H, NING P Z. Phys. Rev. , 2001, C63: 05520316. Tsushima K, Khanna F C. Phys. Rev. , 2003, C67: 01521117. Glendenning N K, Moszkowski S A. Phys. Rev. Lett. , 1991, 67: 241418. Schaffner J, Greiner C, Stcker H. Phys. Rev. , 1992, C46: 32219. TAN Y H, LUO Y A, NING P Z et al . Chin. Phys. Lett. , 2001, 18:103020. Starkov N I, Tsarev V A. Nucl. Phys. , 1986, A450: 507c21. Rufa M et al. Phys. Rev. , 1990, C42: 246922. Shen H, Toki H. Nucl . Phys. , 2002, A707: 46923. Ajimura S et al. Nucl. Phys. , 1995, A585: 17324. Usmani Q N, Bodmer A R. Phys. Rev. , 1999, C60: 05521525. Dover C B, Gal A. Ann. Phys ( NY) , 1983, 146: 30926. Fukuda F et al. Phys. Rev. , 1998, C58: 130627. Khaustov P et al. Phys. Rev. , 2000, C61: 05460328. Tanida K, Tamura H, Abe D et al. Phys. Rev. Lett . , 2001, 86: 198229. Tsushima K, Saito K, Thomas A W. Phys. Lett . , 1997, B411: 9

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NING Ping-Zhi, TAN Yu-Hong LI Lei, LUO Yan-An and Relativistic Mean Field Theory for Hypernuclei[J]. Chinese Physics C, 2004, 28(12): 1336-1342.

NING Ping-Zhi, TAN Yu-Hong LI Lei, LUO Yan-An and Relativistic Mean Field Theory for Hypernuclei[J]. Chinese Physics C, 2004, 28(12): 1336-1342. shu

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Received: 1900-01-01
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通讯作者: 陈斌, bchen63@163.com

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沈阳化工大学材料科学与工程学院沈阳 110142

Relativistic Mean Field Theory for Hypernuclei

Corresponding author: NING Ping-Zhi,

Department of Physics,Nankai University,Tianjin 300071,China

Received Date: 1900-01-01

Accepted Date: 1900-01-01

Available Online: 2004-12-05

Abstract: The results of relativistic mean field (RMF) calculations are presented for some of strange, charmed and bottom hypernuclei and compared to each other. The calculation includes single particle energies and other static properties of hypernuclei with different flavours. The potential well depths and coupling constants of these flavoured baryons are estimated and the results show rich behaviour. A search for charmed hypernucleus with atomic number A≥100 is suggested. Possible influences of different baryons impurities on the core nucleus are also examined.

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Relativistic Mean Field Theory for Hypernuclei

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通讯作者: 陈斌, bchen63@163.com

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