NON-RELATIVISTIC BUU EQUATION

GE Ling-Xiao; ZHUO Yi-Zhong

Chinese Physics C> 1989, Vol. 13> Issue(7) : 652-663

NON-RELATIVISTIC BUU EQUATION

GE Ling-Xiao ^, ,
ZHUO Yi-Zhong

Institute of Modern Physics,Academia Sinica,LanzhouInstitute of Atomic Energy,Academia Sinica,Beijing

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Abstract：
The Boltzmann-Uehlig-Uhlenbeck (BUU) equation,which is the time evolution of the wigner function of the single particle Green's function,is derived by using the closed-time Green's function approach.The quantum mechanical approximation in deriving the BUU equation is discussed.

References

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G. F. Bertsch, H. Kruse and S. Das, Gupta, Phys. Rev, C29(1984), 673.[2] J. Aichelin and G. Bertsch, Phys. Rev, C31(1985), 1730.[3] C. Gregoire et al., Aun. Phys. Fr. 11(1986), 323.[4] E. A. Vehliug and G. E. Uhlenbect, Phys. Rev, 43(1933), 552.[5] H. Mori and S. Onol, Prog. There. Phys, 8(1952), 327.[6] J . K. Kirkwood, J . Chem. Phys, 19(1951), 1173.[7] G. F. Bertsch, "Nonrelativistic Theory of Heavy Ion Reactions" School in Heavy lon Physics, Erice Sicily (1984).[8] 王顺金,"BUU方程”未发表.[9] J. Schwinger, J. Math. Phys., 2(1961), 407.[10] P . Kadanoif and G. Baym, "Quantum Statistical mechanics", New York, (1962).[11] Lifsheiz "Physics Kinetics".[12] P. Danielewicz, Ann. Phys, 152(1984), 239.[13] J . Rammer and H. Smith, Rev. Mod. Phys., 58(1986), 323.

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GE Ling-Xiao and ZHUO Yi-Zhong. NON-RELATIVISTIC BUU EQUATION[J]. Chinese Physics C, 1989, 13(7): 652-663.

GE Ling-Xiao and ZHUO Yi-Zhong. NON-RELATIVISTIC BUU EQUATION[J]. Chinese Physics C, 1989, 13(7): 652-663. shu

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

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沈阳化工大学材料科学与工程学院沈阳 110142

NON-RELATIVISTIC BUU EQUATION

GE Ling-Xiao ^,
ZHUO Yi-Zhong

Corresponding author: GE Ling-Xiao,

Institute of Modern Physics,Academia Sinica,LanzhouInstitute of Atomic Energy,Academia Sinica,Beijing

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1989-07-05

Abstract: The Boltzmann-Uehlig-Uhlenbeck (BUU) equation,which is the time evolution of the wigner function of the single particle Green's function,is derived by using the closed-time Green's function approach.The quantum mechanical approximation in deriving the BUU equation is discussed.