Generating multi-GeV electron bunches using single stage laser wakefield acceleration in a 3D nonlinear regime

By Wei Lu, M. Tzoufras, C. Joshi, F. Tsung, W. Mori, J. Vieira, R. Fonseca, Luís O. Silva. 2006

804 citations recorded by the source corpus.

The extraordinary ability of space-charge waves in plasmas to accelerate charged particles at gradients that are orders of magnitude greater than in current accelerators has been well documented. We develop a phenomenological framework for laser wakefield acceleration (LWFA) in the 3D nonlinear regime, in which the plasma electrons are expelled by the radiation pressure of a short pulse laser, leading to nearly complete blowout. Our theory provides a recipe for designing a LWFA for given laser and plasma parameters and estimates the number and the energy of the accelerated electrons whether self-injected or externally injected. These formulas apply for self-guided as well as externally guided pulses (e.g. by plasma channels). We demonstrate our results by presenting a sample particle-in-cell (PIC) simulation of a $30\text{ }\mathrm{fs}$, 200 TW laser interacting with a 0.75 cm long plasma with density $1.5\ifmmode\times\else\texttimes\fi{}{10}^{18}\text{ }\text{ }{\mathrm{cm}}^{\ensuremath{-}3}$ to produce an ultrashort (10 fs) monoenergetic bunch of self-injected electrons at 1.5 GeV with 0.3 nC of charge. For future higher-energy accelerator applications, we propose a parameter space, which is distinct from that described by Gordienko and Pukhov [Phys. Plasmas 12, 043109 (2005)] in that it involves lower plasma densities and wider spot sizes while keeping the intensity relatively constant. We find that this helps increase the output electron beam energy while keeping the efficiency high.

Subfields: Atomic and Molecular Physics, and Optics, Mechanics of Materials, Nuclear and High Energy Physics

View Paper: https://www.semanticscholar.org/paper/2c48a3246e69adc606a9fdc185832b26100146a2

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In Atomic and Molecular Physics, and Optics

  1. A. Thomas
  2. F. Albert
  3. Victor Malka

In Mechanics of Materials

  1. A. Thomas
  2. F. Albert
  3. Victor Malka
  4. Ulrich Schramm
  5. M. Kaluza
  6. Alexander Debus
  7. R. Zgadzaj
  8. M. Downer

In Nuclear and High Energy Physics

  1. A. Thomas
  2. F. Albert
  3. Victor Malka
  4. Ulrich Schramm
  5. M. Kaluza
  6. Alexander Debus
  7. R. Zgadzaj
  8. M. Downer

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