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相对论性纵等离激元朗道阻尼数值解 被引量:2

The Numerical Solution of the Landau Damping of Relativistic Longitudinal Plasmons
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摘要 在亚光速区,对处于相对论性振荡的纵等离激元色散方程进行数值求解,得到了朗道阻尼系数的数值解。并在极端相对论性情况下,与解析结果进行比较,结果表明,数值结果与解析结果吻合。同时,将计算范围扩展到适中相对论性情况。 The landau damping rate is obtained by solving the dispersion equation of relativistic longitudinal plasmons with the sub - light - velocity numerically. The result is coincided with the analytical one in the limit of ultra - relativistic, the solutions are expanded to moderate relativistic plasmons.
出处 《南昌大学学报(理科版)》 CAS 北大核心 2006年第3期286-289,共4页 Journal of Nanchang University(Natural Science)
基金 国家自然科学基金资助项目(10445007) 江西省自然科学基金资助项目(0212020)
关键词 等离激元 色散方程 朗道阻尼 相对论性 plasmons dispersion equation landau damping relativistic
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  • 1Lifshitz E N,Pitaevskii L P.Physical Kinetics[M].Oxford: Pergamon Press,1981.
  • 2李晓卿.等离激元坍塌动力学[M].北京:中国科学出版社,2004..
  • 3Schlickeise Reinhard,Mause Hartmut.On the Dispersion Relation of Longitudinal Waves in Equilibrium Plasmas[J].Phys Plasmas,1995(2):4 025~4 010.
  • 4Snavely R A,Key M H,Hatchett S P,et al.Intense High-energy Proton Beams From Petawatt-Laser Irrdiation of Solids[J].Phys Rev Lett,2000(85):2 945~2 947.
  • 5杰克逊JD.经典电动力学[M].北京:人民教育出版社,1980..
  • 6Chen F F .Introduction to Plasma Physics and Controlled Fusion[M].New York: Plenum,1984.
  • 7Jan Bergman,Bengt Eliasson.Linear Wave Dispersion Laws in Unmagnetized Relativistic Plasma: Analytical and Numerical Results[J].Physics of Plasmas,2001(8):1 482~1 492.
  • 8Mikhailovskii A B.Oscillations of Relativistic plasma[J].Plasma Physics,1980 (22):133~149.
  • 9V.V.KorobkinandR.V.Serov,JETPLett.4,70(1966).
  • 10G.A.Askar'yah,M.S.Rabinvoich,A.D.Smirnova,andV.B.Studenov,JETPLett.5,63(1966).

共引文献14

同被引文献16

  • 1陈约奇,刘三秋,陈辉,周素云,姜卫群.在相对论性等离子体中横振荡色散关系的数值分析[J].南昌大学学报(理科版),2006,30(2):166-171. 被引量:3
  • 2李晓卿.离激元坍塌动力学[M].北京:中国科学技术出版社,2004:228-234.
  • 3Kalashnikov M P,Nickles P V,Schlegel Th,et al.Dynamics of Laser-Plasma Interaction at 1018w/cm2[J].Physical Review Letters,1994,73(2):260-263.
  • 4Chen F F.Introduction to Plasma Physics and Controlled Fusion[M].New York:Plenum,1984.
  • 5Schlickeiser R,Mause H.On the Dispersion Relation of Longitudinal Waves in Equilibrium Plasmas[J].Phys Plasmas,1995,2(11):4 025-4 041.
  • 6Schlickeiser R.Longitudinal Oscillations in Hot Isotropic Maxwellian Plasmas[J].Phys Plasmas,1994,1(7):2 119-2 124.
  • 7Fichtner H,Schlickeiser R.On Landau Damping in Hot Equilibrium Plasmas.I.Longitudinal Oscillations Along an External Magnetic Field[J].Phys Plasmas,1995,2(4):1 063-1 072.
  • 8Tjulin A,Eriksson A I,André M.Physical Interpretation of the Padé Approximation of the Plasma Dispersion Function[J].J Plasma Physics,2000,64(3):287-296.
  • 9Jiménez-Mier J.An Approximation to the Plasma Dispersion Function[J].Journal of Quantitative Spectroscopy &Radiative Transfer,2001,70:273-284.
  • 10Alexandrov A F,Bogdankevich L S,Rukhadze A A.Principles of Plasma Electrodynamics[M].New York:Springer Verlag Press,1984:75-85.

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