• Matter and Radiation at Extremes
  • Vol. 8, Issue 3, 035901 (2023)
X. H. Yang1,2, Z. H. Chen1, H. Xu2,3, Y. Y. Ma2,4..., G. B. Zhang1, D. B. Zou5 and F. Q. Shao5|Show fewer author(s)
Author Affiliations
  • 1Department of Nuclear Science and Technology, National University of Defense Technology, Changsha 410073, China
  • 2Collaborative Innovation Center of IFSA, Shanghai Jiao Tong University, Shanghai 200240, China
  • 3School of Computer Science, National University of Defense Technology, Changsha 410073, China
  • 4College of Advanced Interdisciplinary Studies, National University of Defense Technology, Changsha 410073, China
  • 5Department of Physics, National University of Defense Technology, Changsha 410073, China
  • show less
    DOI: 10.1063/5.0137973 Cite this Article
    X. H. Yang, Z. H. Chen, H. Xu, Y. Y. Ma, G. B. Zhang, D. B. Zou, F. Q. Shao. Hybrid PIC–fluid simulations for fast electron transport in a silicon target[J]. Matter and Radiation at Extremes, 2023, 8(3): 035901 Copy Citation Text show less
    Transverse profiles of Gaussian, super-Gaussian, and Lorentzian lasers.
    Fig. 1. Transverse profiles of Gaussian, super-Gaussian, and Lorentzian lasers.
    Transverse distributions of denary logarithm of fast electron density at t = 1.6 ps. The density in this and the other figures is in units of m−3.
    Fig. 2. Transverse distributions of denary logarithm of fast electron density at t = 1.6 ps. The density in this and the other figures is in units of m−3.
    Longitudinal distributions of denary logarithm of fast electron density [(a) and (b)], target resistivity [(c) and (d)], and magnetic field By [(e) and (f)] at t = 1.0 ps [(a), (c), and (e)] and 1.6 ps [(b), (d), and (f)]. The resistivity and magnetic field in this and the other figures are in units of Ω⋅m and T, respectively.
    Fig. 3. Longitudinal distributions of denary logarithm of fast electron density [(a) and (b)], target resistivity [(c) and (d)], and magnetic field By [(e) and (f)] at t = 1.0 ps [(a), (c), and (e)] and 1.6 ps [(b), (d), and (f)]. The resistivity and magnetic field in this and the other figures are in units of Ω⋅m and T, respectively.
    Longitudinal distributions of background electron temperature (a) and ion temperature (b) at t = 1.6 ps and the corresponding temperature profile along the x direction around the z axis (c). The temperature is in units of eV.
    Fig. 4. Longitudinal distributions of background electron temperature (a) and ion temperature (b) at t = 1.6 ps and the corresponding temperature profile along the x direction around the z axis (c). The temperature is in units of eV.
    Transverse distributions of denary logarithm of fast electron density for super-Gaussian (a) and Lorentzian (b) laser injection at t = 1.6 ps.
    Fig. 5. Transverse distributions of denary logarithm of fast electron density for super-Gaussian (a) and Lorentzian (b) laser injection at t = 1.6 ps.
    Longitudinal distributions of denary logarithm of fast electron density [(a) and (b)], target resistivity [(c) and (d)], and magnetic field By [(e) and (f)] at t = 1.6 ps for super-Gaussian [(a), (c), and (e)] and Lorentzian [(b), (d), and (f)] laser injection.
    Fig. 6. Longitudinal distributions of denary logarithm of fast electron density [(a) and (b)], target resistivity [(c) and (d)], and magnetic field By [(e) and (f)] at t = 1.6 ps for super-Gaussian [(a), (c), and (e)] and Lorentzian [(b), (d), and (f)] laser injection.
    Transverse profiles of denary logarithm of fast electron density at x = 150 μm (a) and the number of fast electrons penetrating through an area of radius 55 μm at the slice x = 150 μm (b).
    Fig. 7. Transverse profiles of denary logarithm of fast electron density at x = 150 μm (a) and the number of fast electrons penetrating through an area of radius 55 μm at the slice x = 150 μm (b).
    X. H. Yang, Z. H. Chen, H. Xu, Y. Y. Ma, G. B. Zhang, D. B. Zou, F. Q. Shao. Hybrid PIC–fluid simulations for fast electron transport in a silicon target[J]. Matter and Radiation at Extremes, 2023, 8(3): 035901
    Download Citation