The Pseudo-scalar Solution of Bethe-Salpeter Equation in the Approximation of One Gluon Exchange

Bian Jianguo; Wang Jiahui

Chinese Physics C> 1994, Vol. 18> Issue(7) : 591-600

The Pseudo-scalar Solution of Bethe-Salpeter Equation in the Approximation of One Gluon Exchange

Bian Jianguo ^, ,
Wang Jiahui

Institute of High Energy physics, Acodemia Sinica, Beijing 1000392 Beijing Agriculturl Uiniversity, Beijing 100094

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Abstract：
The integral Bethe-Salpeter equation in the approximation of single gluon exchange in momentum position is converted to a differential equation, and all the components of the pseudo-scalar solution of the equation for a vanishing total fourmomentum,including the Goldstein solution as the first component, are derived.

References

[1]

E.E.Salpeter and H.A.Bethe,Phys.Rev.84（1951）1232.[2]J.Goldstein,Phys.Rev.91（1953）1516.[3]M.Gohm,H.Joos and M.Krammer,Nucl.Phys,B51（1973）397;D.Z.Winkel.J.Malh.Phys,16（1975）93.[4]R.F.Keam,J.M.Phys.10（1969）594.[5]T.Huang and Z.Huang.Commun.Theor.Phys.11（1989）179.[6]W.Kummer,Nuovo Cim,31（1964）219;34（1964）1840（E）.[7]K.Higashijima,Pro.Theor.Thys,55（1976）1591.[8]K.Higashijima and A.Nishimuya,Nucl.Phys,B113（1976）173.[9]J.G.Bian.and T.Huang,High Energy Phys.and Nucl.Phys,2（1992）179.

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Bian Jianguo and Wang Jiahui. The Pseudo-scalar Solution of Bethe-Salpeter Equation in the Approximation of One Gluon Exchange[J]. Chinese Physics C, 1994, 18(7): 591-600.

Bian Jianguo and Wang Jiahui. The Pseudo-scalar Solution of Bethe-Salpeter Equation in the Approximation of One Gluon Exchange[J]. Chinese Physics C, 1994, 18(7): 591-600. shu

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Received: 1900-01-01
Revised: 1900-01-01

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The Pseudo-scalar Solution of Bethe-Salpeter Equation in the Approximation of One Gluon Exchange

Bian Jianguo ^,
Wang Jiahui

Corresponding author: Bian Jianguo,

Institute of High Energy physics, Acodemia Sinica, Beijing 1000392 Beijing Agriculturl Uiniversity, Beijing 100094

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1994-07-05

Abstract: The integral Bethe-Salpeter equation in the approximation of single gluon exchange in momentum position is converted to a differential equation, and all the components of the pseudo-scalar solution of the equation for a vanishing total fourmomentum,including the Goldstein solution as the first component, are derived.