2009
DOI: 10.1063/1.3118628
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Beam loading by electrons in nonlinear plasma wakes

Abstract: An analytical theory for the interaction of an electron bunch with a nonlinear plasma wave is developed to make it possible to design efficient laser- and/or beam-driven accelerators that generate high quality monoenergetic electron beams. This theory shows how to choose the charge, the shape, and the placing of the bunch so that the conversion efficiency from the fields of the bubble to the accelerating electrons reaches nearly 100% and the beam quality is optimized. For intense drivers the nonlinear wake is … Show more

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Cited by 118 publications
(147 citation statements)
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“…35 In this section, we verify the testparticle results by running a fully explicit 3D PIC simulation with the identical set of initial conditions. We use the quasicylindrical code CALDER-CIRC, 40 which preserves realistic geometry of interaction and accounts for the axial asymmetry by decomposing electromagnetic fields (laser and wake) into a set of poloidal modes (whereas the particles remain in full 3D).…”
Section: Validation Of Self-injection Scenarios In First-principmentioning
confidence: 99%
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“…35 In this section, we verify the testparticle results by running a fully explicit 3D PIC simulation with the identical set of initial conditions. We use the quasicylindrical code CALDER-CIRC, 40 which preserves realistic geometry of interaction and accounts for the axial asymmetry by decomposing electromagnetic fields (laser and wake) into a set of poloidal modes (whereas the particles remain in full 3D).…”
Section: Validation Of Self-injection Scenarios In First-principmentioning
confidence: 99%
“…In this way, electron self-injection associated with bubble and driver evolution is separated from the effects brought about by the collective fields of the trapped electron bunch, i.e., from effects due to beam loading. 35 This simulation approach allows to fully characterize details of the self-injection process 18,26,27 and to relate the injection process to dynamics of the laser and the bubble using a nonstationary Hamiltonian formalism. 24,26 The WAKE simulation uses the grid dn ¼ 0:035k À1 p % 0:073 lm, dr % 0:1k À1 p with 30 macroparticles per radial cell, and time step dt ¼ dz=c…”
Section: Scenarios Of Self-injection In the Blowout Regimementioning
confidence: 99%
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“…The beam loading effect can place severe limitations on the maximum beam current that can be accelerated [23,24], nevertheless it can also be used to compensate the wake-field gradient through variation of the electron beam-laser longitudinal offset [25,26]. In order to profit from the beam loading effect to minimize the energy spread at the exit of the plasma chamber, it is desirable to have control over the longitudinal beam charge profile.…”
Section: Requirements On Bunch Charge and Its Stabilitymentioning
confidence: 99%
“…It maintains accelerating and focusing gradients up to several GV/cm, also conserving the normalized transverse emittance. Electron cavitation relaxes limitations on the charge imposed by beam loading [4]. The bubble readily traps relativistic electrons from its sheath [1,5,6,7], reducing the technical complexity of the experiment while preserving flexibility in parameters [2,5,7].…”
Section: Introductionmentioning
confidence: 99%