Glueball Mass in Improved SU(3) Lattice Hamiltonian in 2+1 Dimensional

  • An improved lattice Hamiltonian is applied to the SU(3) lattice gauge theory in 2+1 dimensions. The glueball masses of 0+ and 0 have been calculated by using the coupled-clusters expansion with the truncated eigenvalue equations in a scheme preserving the continuum limit. The calculations up to third-order are carried out, and the results show better scaling behavior than that given by non-improved one.
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  • [1]  Kogut J,Susskind L.Phys.Rev.,1975,D11:395  2 Symmanzik K,Nucl.Phys.,1983,B22 6:1 87  3 Hamber H,WU C M.Phys.Lett.,1983,B133:351  4 Lapage G P.Schladming Winter School Lectures,1996  5 LUO X Q et al.Phys.Rev.,1999,D59:034 503 6 LIU Jin Ming et al.CCAST-WL Workshop Serise; Experimental and Theoretical Study of Glueballs(II),1999  7 JIANG Jun Qin et al.High Energy Phys.and Nucl.Phys.,1999,23(12):1152(in Chinese)(江俊勤等.高能物理与核物理,1 999,23(12):1152)  8 LI Jie Ming et al.Commun Theor.Phys.,Calculation of Vacuum Wavefunction and Mass Gap from Improved 2+1 D SU(2)Lattice Gauge Field Hamil tonian.(to be Published)  9 CHEN Q Z et al.Phys.Lett.,1995,B348:560 10 LIU Jin Ming et al.High Energy Phys.and Nucl.Phys.,1988,12(3):420(in Chinese)(刘金明等.高能物理与核物理,1988,12(3):420)
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LIU Jin-Ming, LI Jie-Ming and GUO Shuo-Hong. Glueball Mass in Improved SU(3) Lattice Hamiltonian in 2+1 Dimensional[J]. Chinese Physics C, 2001, 25(5): 383-387.
LIU Jin-Ming, LI Jie-Ming and GUO Shuo-Hong. Glueball Mass in Improved SU(3) Lattice Hamiltonian in 2+1 Dimensional[J]. Chinese Physics C, 2001, 25(5): 383-387. shu
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Received: 2000-03-08
Revised: 1900-01-01
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Glueball Mass in Improved SU(3) Lattice Hamiltonian in 2+1 Dimensional

    Corresponding author: LIU Jin-Ming,
  • Department of Physics, Zhongshan University, Guangzhou 510275, China

Abstract: An improved lattice Hamiltonian is applied to the SU(3) lattice gauge theory in 2+1 dimensions. The glueball masses of 0+ and 0 have been calculated by using the coupled-clusters expansion with the truncated eigenvalue equations in a scheme preserving the continuum limit. The calculations up to third-order are carried out, and the results show better scaling behavior than that given by non-improved one.

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