Non-Abelian Plasmons and Their Kinectic Equation

Zheng Xiaoping; Li Jiarong

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

Abstract
HTML
Reference
Related

PDF

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

[1]	LI Xi-Guo , Marcello Baldo , SONG Jian-Jun , LIU Fang . Diffusion Equations in Lie Group Manifold. Chinese Physics C, 2001, 25(1): 86-88.
[2]	HUANG Shi-Zhong , RUAN Tu-Nan , WU Ning , ZHENG Zhi-Peng . Bargmann-Wigner Equation and High Spin Field Equations. Chinese Physics C, 2001, 25(11): 1058-1064.
[3]	WANG AnMin , RUAN TuNan . Relativistic Space-Like Equation. Chinese Physics C, 2000, 24(6): 495-504.
[4]	Huang Wenhui , Wang Guangwei . Numerical Solution for Vlasov Equation. Chinese Physics C, 1999, 23(12): 1216-1222.
[5]	Chen Xiangjun , Zhang Weining , Liu Yiming . Semi-Classical Transport Equation of Quarks. Chinese Physics C, 1997, 21(10): 905-910.
[6]	Li Xiguo , Liu Hang , Liu Jianye . Two-Body Correlation Transport Theory for Heavy Ion Collisions Ⅱ.The Time-Evolution Equations of Single Particle States Given by Means of the Time Dependent Variational Principle and Antisymmetrized Molecular Dynamics. Chinese Physics C, 1997, 21(2): 162-168.
[7]	Chen Hong , Zhang Zongye . Nonperturbative Effect of Nonstrange Baryonic Spectrum. Chinese Physics C, 1996, 20(10): 937-944.
[8]	Mao Guangjun , Li Zhuxia , Zhuo Yizhong . Relativistic BUU Equation for △ Particle. Chinese Physics C, 1996, 20(9): 826-838.
[9]	Guo Hua , Wang Shunjin . Constrained Correlation Dynamics of QED in Canonical Form(Ⅰ) Equations of Motion for Correlation Green's Functions. Chinese Physics C, 1996, 20(1): 48-54.
[10]	Bai Ge , Li Jiarong . Studing the Screened Potential of the Quark in QGP by the Kinetic Equation. Chinese Physics C, 1996, 20(9): 801-811.
[11]	Bao Jingdong . Covariant Form of the Fission Diffusion Equation. Chinese Physics C, 1994, 18(3): 263-268.
[12]	WANG En-Ke , LI Jia-Rong . The Equation of State and Phase Structure in A Model with Dynamical Spontaneous Symmetry Breaking at Finite Temperature and Density. Chinese Physics C, 1992, 16(4): 344-351.
[13]	ZHU Xiang , SHEN Wen-Qing , HU Xiao-Qing , ZHU Yong-Tai , WANG Bing . A SIMPLE MODEL ANALYSIS OF THE INCOMPLETE DIC REACTION. Chinese Physics C, 1990, 14(9): 835-841.
[14]	GE Ling-Xiao , ZHUO Yi-Zhong . NON-RELATIVISTIC BUU EQUATION. Chinese Physics C, 1989, 13(7): 652-663.
[15]	ZHOU Guang-Zhao , WU Yue-Liang , XIE Yan-Bo . THE GENERAL CHERN-SIMONS COCHAIN AND THEIR APPLICATION. Chinese Physics C, 1986, 10(2): 177-185.
[16]	ZHONG Ji-Quan , GE Ling-Xiao , LIU Jian-Ye , YU Xian . A DYNAMICAL METHOD IN DEEP IN ELASTIC COLLISION OF HEAVY IONS. Chinese Physics C, 1983, 7(5): 598-604.
[17]	RUAN TU-NAN , ZHU XI-QUAN , HE ZUO-XIU , QING CHENG-RUI , ZHAO WEI-QIN . RELATIVISTIC EQUAL-TIME EQUATION (Ⅰ). Chinese Physics C, 1981, 5(4): 393-404.
[18]	PENG SHOU-LI , ZHAO SHU-SONG . GENERAL ANALYTIC SOLUTIONS OF THE THREE DIMENSIONAL ELECTRON SHOWER EQUATIONS IN THE NON-HOMOGENEOUS MEDIUM. Chinese Physics C, 1981, 5(1): 47-54.
[19]	ZHUO YI-ZHONG , WU XI-ZHEN . MASTER EQUATIONS FOR COUPLING SYSTEM. Chinese Physics C, 1979, 3(4): 501-510.
[20]	KUANG YU-PING , YI YU-PING . DYNAMICAL SYMMETRY BREAKINGS IN QUANTUM CHROMODYNAMICS. Chinese Physics C, 1978, 2(6): 488-500.

Access

Get Citation

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

RIS(for EndNote,Reference Manager,ProCite)

BibTex

Txt

Milestone

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

Article Metric

Article Views(2700)
PDF Downloads(591)
Cited by(0)

Policy on re-use

To reuse of subscription content published by CPC, the users need to request permission from CPC, unless the content was published under an Open Access license which automatically permits that type of reuse.

通讯作者: 陈斌, bchen63@163.com

1.
沈阳化工大学材料科学与工程学院沈阳 110142

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.