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Electromagnetic Weibel instability in intense charged particle beams with large energy anisotropy

机译:具有大能量各向异性的强带电粒子束中的电磁威贝尔不稳定性

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In plasmas with strongly anisotropic distribution functions, collective instabilities may develop if there is sufficient coupling between the transverse and longitudinal degrees of freedom. Our previous numerical and theoretical studies of intense charged particle beams with large temperature anisotropy [E. A. Startsev, R. C. Davidson, and H. Qin, Phys. Rev. ST Accel. Beams 6, 084401 (2003); Phys. Plasmas 9, 3138 (2002)] demonstrated that a fast, electrostatic, Harris-type instability develops, and saturates nonlinearly, for sufficiently large temperature anisotropy (T-perpendicular tob/T-parallel tob>1). The total distribution function after saturation, however, is still far from equipartitioned. In this paper the linearized Vlasov-Maxwell equations are used to investigate detailed properties of the transverse electromagnetic Weibel-type instability for a long charge bunch propagating through a cylindrical pipe of radius r(w). The kinetic stability analysis is carried out for azimuthally symmetric perturbations about a two-temperature thermal equilibrium distribution in the smooth-focusing approximation. The most unstable modes are identified, and their eigenfrequencies, radial mode structure and instability thresholds are determined. The stability analysis shows that, although there is free energy available to drive the electromagnetic Weibel instability, the finite transverse geometry of the charged particle beam introduces a large threshold value for the temperature anisotropy [(T-perpendicular tob/T-parallel tob)(Weibel)>(T-perpendicular tob/T-parallel tob)(Harris)] below which the instability is absent. Hence, unlike the case of an electrically neutral plasma, the Weibel instability is not expected to play as significant a role in the process of energy isotropization of intense unneutralized charged particle beams as the electrostatic Harris-type instability. (C) 2003 American Institute of Physics. [References: 49]
机译:在具有强烈各向异性的分布函数的等离子体中,如果横向和纵向自由度之间有足够的耦合,则可能会出现集体不稳定性。我们以前对具有大温度各向异性的强带电粒子束的数值和理论研究[E. A. Startsev,R。C. Davidson和H. Qin,物理Rev. ST加速。梁6,084401(2003);物理Plasmas 9,3138(2002)]证明,对于足够大的温度各向异性(T垂直tob / T平行tob> 1),快速的静电哈里斯型不稳定性会发展并非线性饱和。但是,饱和后的总分布函数仍远没有等分。在本文中,线性化的Vlasov-Maxwell方程用于研究长电荷束通过半径为r(w)的圆柱管传播的横向电磁Weibel型不稳定性的详细特性。对于光滑聚焦近似中关于两个温度热平衡分布的方位角对称扰动,进行了动力学稳定性分析。确定最不稳定的模式,并确定其本征频率,径向模式结构和不稳定性阈值。稳定性分析表明,尽管有自由能驱动电磁威贝尔不稳定性,但带电粒子束的有限横向几何形状为温度各向异性[(T垂直tob / T平行tob)( Weibel)>(T-垂直球/ T-平行球)(哈里斯)],在该球下不存在不稳定性。因此,与电中性等离子体的情况不同,预计韦伯不稳定性不会像静电哈里斯型不稳定性那样在强未中和的带电粒子束的能量各向同性过程中发挥重要作用。 (C)2003美国物理研究所。 [参考:49]

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