• DocumentCode
    2327377
  • Title

    Absorbing boundaries for space plasma simulations

  • Author

    Buneman

  • Author_Institution
    Star Lab., Stanford Univ., CA, USA
  • fYear
    1989
  • fDate
    0-0 1989
  • Firstpage
    95
  • Abstract
    Summary form only given, as follows. For the simulation of plasma phenomena in infinite space, the computational domain must be surrounded by boundaries that absorb radiation. For spherical computational domains a rigorous absorbing condition can be formulated and implemented. This requires working in spherical polars and expanding surface data in spherical harmonics. A history of the past L steps must be kept for each Lth-order harmonic in order to predict its value at the next step. For Cartesian meshes and box-shaped boundaries, E.C. Lindman´s method (J. Comput. Phys., vol.18, p.66, 1975) can be applied on each of the six surfaces. However, it is arithmetic-intensive and it still leaves problems in the eight corners. Opting for the lowest order Lindman scheme and restricting angles of incidence to less than 45 degrees from vertical achieves albedos lower than 0.00003. Since finite-difference methods for Maxwell´s equations in vacuo are highly efficient, a wide buffer region can be allowed between radiating plasma sources and boundaries, thereby reducing angles of incidence. A simple PC program using the low-order method has demonstrated how an expanding wave is apparently fully absorbed at the boundaries.<>
  • Keywords
    plasma simulation; Cartesian meshes; Maxwell´s equations; PC program; absorbing boundaries; albedos; box-shaped boundaries; expanding wave; finite-difference methods; spherical computational domains; spherical harmonics; spherical polars; Plasmas; Simulation;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Plasma Science, 1989. IEEE Conference Record - Abstracts., 1989 IEEE International Conference on
  • Conference_Location
    Buffalo, NY, USA
  • Type

    conf

  • DOI
    10.1109/PLASMA.1989.166110
  • Filename
    166110