1994
DOI: 10.1103/physreve.49.4407
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Propagation of short electron pulses in underdense plasmas

Abstract: Our program for an experimental plasma wake field accelerator (PWFA) to take place at the Argonne Wakefield Accelerator (AWA) facility, in the recently proposed blow-out regime]11 relies on the propagation of an intense electron beam through an underdense plasma with a minimum of degradation. This paper presents a near-equilibrium model of beam propagation using the Maxwell-Vlasov equations governing the beam's transverse behavior. Numerical results are presented which use this model simultaneously with the pl… Show more

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Cited by 60 publications
(42 citation statements)
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“…3(b) has evolved into a "trumpet" shape that contains an expanding head region and a pinch region (with a reducing radius), which are typical for an electron bunch propagating in the ion-focusing-regime (IFR). 29 However, as shown in Fig. 3(b), the bunch head experiences a higher on-axis plasma electron density (prepared by the laser pulse) when it is injected with a greater delay τ d .…”
Section: A Effect Of the Electron Bunch Injection Delaymentioning
confidence: 99%
See 1 more Smart Citation
“…3(b) has evolved into a "trumpet" shape that contains an expanding head region and a pinch region (with a reducing radius), which are typical for an electron bunch propagating in the ion-focusing-regime (IFR). 29 However, as shown in Fig. 3(b), the bunch head experiences a higher on-axis plasma electron density (prepared by the laser pulse) when it is injected with a greater delay τ d .…”
Section: A Effect Of the Electron Bunch Injection Delaymentioning
confidence: 99%
“…[24][25][26] When n b > n p0 of a underdense plasma condition, a large portion of background electrons is ejected by the bunch head, leaving an ion channel in a nonlinear plasma wave that can exerts a focusing force to the bunch correspondingly. [27][28][29] The goal of this work is to understand how the initial parameters of the injected bunch can be chosen to optimize the DLA. Selected time delays (with respect to the laser pulse), bunch lengths and bunch sizes are assigned to the injected electrons in a series of simulations.…”
Section: Introductionmentioning
confidence: 99%
“…can be written by substituting y for x. For an underdense plasma lens K = 2πr e n p /γ, where r e is the classical electron radius, and γ is the Lorentz factor [14]. Detailed predictions of the plasma lens focusing of the beam core can be made by solving Eq.…”
Section: Underdense Plasma Focusingmentioning
confidence: 99%
“…Further, it has often been argued that one should choose the plasma density such that k p z 1 to optimize drive beam energy loss and accelerating beam energy gain in a PWFA [1,[3][4][5][9][10][11]. In order to explore the deviation in plasma response from the analytical (k p z !…”
Section: Ideal Scaling With a Gaussian Beam-plasma Systemmentioning
confidence: 99%
“…In order to accomplish ideal scaling [19], it is implied that the beam's matched beta function eq scales as k ÿ1 p , which is in fact the case [3,4], as eq 2 p k ÿ1 p . On the other hand, it is clear that the beam emittance " does not decrease during compression; it can be at best constant, and may indeed increase due to collective effects [20,21] such as coherent synchrotron radiation.…”
Section: Experimental Scaling With a Gaussian Beam-plasma Systemmentioning
confidence: 99%