Artigo em revista científica Q1
Implementation of a hybrid particle code with a PIC description in r-z and a gridless description in phi into OSIRIS
Asher Davidson (Davidson, A. W.); Adam Tableman (Tableman, A.); Weiming An (An, W.); Frank S. Tsung (Tsung, F. S.); Wei Lu (Lu, W.); Jorge Vieira (Vieira, J.); Ricardo Fonseca (Fonseca, R. A.); Luís Miguel Oliveira Silva (Silva, L. O.); Warren B. Mori (Mori, W. B.); et al.
Título Revista
Journal of Computational Physics
Ano (publicação definitiva)
2015
Língua
Inglês
País
Estados Unidos da América
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Abstract/Resumo
For many plasma physics problems, three-dimensional and kinetic effects are very important. However, such simulations are very computationally intensive. Fortunately, there is a class of problems for which there is nearly azimuthal symmetry and the dominant three-dimensional physics is captured by the inclusion of only a few azimuthal harmonics. Recently, it was proposed [1] to model one such problem, laser wakefield acceleration, by expanding the fields and currents in azimuthal harmonics and truncating the expansion. The complex amplitudes of the fundamental and first harmonic for the fields were solved on an r–z grid and a procedure for calculating the complex current amplitudes for each particle based on its motion in Cartesian geometry was presented using a Marder's correction to maintain the validity of Gauss's law. In this paper, we describe an implementation of this algorithm into OSIRIS using a rigorous charge conserving current deposition method to maintain the validity of Gauss's law. We show that this algorithm is a hybrid method which uses a particles-in-cell description in r–z and a gridless description in ?. We include the ability to keep an arbitrary number of harmonics and higher order particle shapes. Examples for laser wakefield acceleration, plasma wakefield acceleration, and beam loading are also presented and directions for future work are discussed.
Agradecimentos/Acknowledgements
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Palavras-chave
LWFA,PWFA,PIC,OSIRIS,Self-trapping,Hosing
  • Matemáticas - Ciências Naturais
  • Ciências da Computação e da Informação - Ciências Naturais
Registos de financiamentos
Referência de financiamento Entidade Financiadora
284464 Comissão Europeia
267841 Comissão Europeia