• High Power Laser Science and Engineering
  • Vol. 9, Issue 1, 010000e2 (2021)
Yan-Jun Gu1、2、* and Sergei V. Bulanov1、3
Author Affiliations
  • 1Institute of Physics of the ASCR, ELI-Beamlines, Na Slovance 2, 18221 Prague, Czech Republic
  • 2Institute of Laser Engineering, Osaka University, Osaka565-0871, Japan
  • 3Kansai Photon Research Institute, National Institutes for Quantum and Radiological Science and Technology, 8-1-7 Kizugawa-shi, Kyoto 619-0215, Japan
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    DOI: 10.1017/hpl.2020.45 Cite this Article Set citation alerts
    Yan-Jun Gu, Sergei V. Bulanov. Magnetic field annihilation and charged particle acceleration in ultra-relativistic laser plasmas[J]. High Power Laser Science and Engineering, 2021, 9(1): 010000e2 Copy Citation Text show less
    (a) The initial condition of 1D model. (b) Magnetic field annihilation and electric field growing.
    Fig. 1. (a) The initial condition of 1D model. (b) Magnetic field annihilation and electric field growing.
    Contours of equal value of the electric field in the xy plane at .
    Fig. 2. Contours of equal value of the electric field in the xy plane at .
    The numerical demonstration of static magnetic field driven by energetic electron beam. (a) The electron density distribution with the plasma channel formation. (b) The blue and red curves represent the longitudinal electric field and the electron density profile on the laser axis (). (c) The average energy distribution of the electrons. (d) The z component of the azimuthal magnetic field induced by the energetic electron beam.
    Fig. 3. The numerical demonstration of static magnetic field driven by energetic electron beam. (a) The electron density distribution with the plasma channel formation. (b) The blue and red curves represent the longitudinal electric field and the electron density profile on the laser axis (). (c) The average energy distribution of the electrons. (d) The z component of the azimuthal magnetic field induced by the energetic electron beam.
    (a) The transverse expansion of the magnetic dipole along a density downramp region. The distributions of at different snapshots are combined here. (b) The profiles of along different -coordinates.
    Fig. 4. (a) The transverse expansion of the magnetic dipole along a density downramp region. The distributions of at different snapshots are combined here. (b) The profiles of along different -coordinates.
    (a) The energy density distribution () of electrons. The round circles represent the azimuthal magnetic fields. The projections of components in (b) the uniform density region and (c) the density downramp region.
    Fig. 5. (a) The energy density distribution () of electrons. The round circles represent the azimuthal magnetic fields. The projections of components in (b) the uniform density region and (c) the density downramp region.
    (a) and (b) are contours of the constant vector potentials around the -point based on theoretical model. (a) refers to the initial stage when the opposite magnetic fields just begin to vanish. (b) refers to the moment when the current sheet in MR has formed and bifurcated. (c) and (d) are the corresponding distributions demonstrated by numerical simulations.
    Fig. 6. (a) and (b) are contours of the constant vector potentials around the -point based on theoretical model. (a) refers to the initial stage when the opposite magnetic fields just begin to vanish. (b) refers to the moment when the current sheet in MR has formed and bifurcated. (c) and (d) are the corresponding distributions demonstrated by numerical simulations.
    (a) The magnetic field distributions in the simulation when MR is occurring. (b) The surface represents the distribution of longitudinal electric field (). The curves are the profiles of all the components in Ampere-Maxwell law (Equation (57)).
    Fig. 7. (a) The magnetic field distributions in the simulation when MR is occurring. (b) The surface represents the distribution of longitudinal electric field (). The curves are the profiles of all the components in Ampere-Maxwell law (Equation (57)).
    The energy distributions of the electrons inside current sheet before and after magnetic field reconnection.
    Fig. 8. The energy distributions of the electrons inside current sheet before and after magnetic field reconnection.
    (a) Schematic of the theoretical model in the vicinity of -point. (b) The analytical solutions of particles motion with the expressions in Equations (96) and (97). (c) and (d) are the trajectories of charged particles given by the solutions of Equations (98) and (99) for the initial conditions of , and . (e) and (f) show the typical accelerated particle trajectories obtained in the kinetic simulations.
    Fig. 9. (a) Schematic of the theoretical model in the vicinity of -point. (b) The analytical solutions of particles motion with the expressions in Equations (96) and (97). (c) and (d) are the trajectories of charged particles given by the solutions of Equations (98) and (99) for the initial conditions of , and . (e) and (f) show the typical accelerated particle trajectories obtained in the kinetic simulations.
    (a) The intensity distribution of mode laser on the focused plane and (b) the corresponding profile. (c) The electron density distribution and (d) the distribution obtained from numerical simulations in the interaction of mode laser with plasma.
    Fig. 10. (a) The intensity distribution of mode laser on the focused plane and (b) the corresponding profile. (c) The electron density distribution and (d) the distribution obtained from numerical simulations in the interaction of mode laser with plasma.
    (a) The evolution of incident laser intensity before and after interacting with the solid cone target. A loop structure (donut shape) is formed. (b) The electron density distribution driven by the donut shape field. The rear plane corresponds to the density distribution slice of . The left plane is the projection of the slice of . The bottom plane is the projection of magnetic field distribution, which shows the magnetic dipoles are formed.
    Fig. 11. (a) The evolution of incident laser intensity before and after interacting with the solid cone target. A loop structure (donut shape) is formed. (b) The electron density distribution driven by the donut shape field. The rear plane corresponds to the density distribution slice of . The left plane is the projection of the slice of . The bottom plane is the projection of magnetic field distribution, which shows the magnetic dipoles are formed.
    Yan-Jun Gu, Sergei V. Bulanov. Magnetic field annihilation and charged particle acceleration in ultra-relativistic laser plasmas[J]. High Power Laser Science and Engineering, 2021, 9(1): 010000e2
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