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The plasma wake field excitation: Recent developments from thermal to quantum regime

机译:等离子体唤醒场激发:从热态到量子态的最新进展

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摘要

To describe the transverse nonlinear and collective self-consistent interaction of a long relativistic electron or positron beam with an unmagnetized plasma, a pair of coupled nonlinear differential equations were proposed by Fedele and Shukla in 1992 (Fedele, R. and Shukla, P. K. 1992a Phys. Rev. A 45, 4045). They were obtained within the quantum-like description provided by the thermal wave model and the theory of plasma wake field excitation. The pair of equations comprises a 2D Schr?dinger-like equation for a complex wave function (whose squared modulus is proportional to beam density) and a Poisson-like equation for the plasma wake potential. The dispersion coefficient of the Schr?dinger-like equation is proportional to the beam thermal emittance. More recently, Fedele–Shukla equations have been further applied to magnetized plasmas, and solutions were found in the form of nonlinear vortex states and ring solitons. They have been also applied to plasma focusing problems and extended from thermal to quantum regimes. We present here a review of the original approach, and subsequent developments.
机译:为了描述长相对论电子或正电子束与未磁化等离子体的横向非线性和集体自洽相互作用,Fedele和Shukla在1992年提出了一对耦合的非线性微分方程(Fedele,R.和Shukla,PK 1992a Phys (修订版A 45、4045)。它们是在热波模型和等离子唤醒场激励理论提供的类似量子的描述中获得的。该对方程包括一个复波函数(其平方模量与射束密度成正比)的二维薛定r式方程和一个等离子体唤醒电势的泊松式方程。类似于薛定er方程的色散系数与光束的热发射率成正比。最近,Fedele–Shukla方程被进一步应用于磁化等离子体,并且以非线性涡态和环孤子形式找到了解。它们也已应用于等离子体聚焦问题,并已从热态扩展到量子态。在这里,我们对原始方法及其后续发展进行了回顾。

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