Non-Abelian Plasmons and Their Kinectic Equation

Zheng Xiaoping; Li Jiarong

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《中国物理C》（英文）编辑部

2024年10月30日

Chinese Physics C> 1998, Vol. 22> Issue(1) : 34-40

Non-Abelian Plasmons and Their Kinectic Equation

Zheng Xiaoping ^, ,
Li Jiarong

Institute of Particle Physics, Huazhong Normal University, Wuhan, 430079

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Abstract：
After the plasmons modes in QGP are treated as plasmons, the Kinecticequation for the plasmons in linear approximation is established starting from Yang-Millsfields equation. The Kinectic equation can be considered as the balance equation for the number of plasmons, which indicates the balance of the number variation (growth ordamping) in space and time because of their motion with velocities that equal to the wave's group velocity and the emmision or absorption of plasmons by plasma particles.

References

[1]

H. T. Elze, U. Heinz. Phys. Rep., 1989, 183: 81[2] Wang Enke, U. Heinz. Phys. Rev., 1996, M3: 899[3] Zhang Xiaofei, Li Jiarong. Phys. Rev., 1995, C52: 964[4] V. N. Tystovich. Teory of Turbulent Plasma, Plenum, New York, 1977[5] Li Xiaoqing. Physics of Turbulent Plasma. Beijing: Beijing Nonnal University Press, 1987

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Zheng Xiaoping and Li Jiarong. Non-Abelian Plasmons and Their Kinectic Equation[J]. Chinese Physics C, 1998, 22(1): 34-40.

Zheng Xiaoping and Li Jiarong. Non-Abelian Plasmons and Their Kinectic Equation[J]. Chinese Physics C, 1998, 22(1): 34-40. shu

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

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Non-Abelian Plasmons and Their Kinectic Equation

Zheng Xiaoping ^,
Li Jiarong

Corresponding author: Zheng Xiaoping,

Institute of Particle Physics, Huazhong Normal University, Wuhan, 430079

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1998-01-05

Abstract: After the plasmons modes in QGP are treated as plasmons, the Kinecticequation for the plasmons in linear approximation is established starting from Yang-Millsfields equation. The Kinectic equation can be considered as the balance equation for the number of plasmons, which indicates the balance of the number variation (growth ordamping) in space and time because of their motion with velocities that equal to the wave's group velocity and the emmision or absorption of plasmons by plasma particles.