ar X iv : a st ro - p h / 06 05 51 4 v 1 2 0 M ay 2 00 6 Solutions of pulsar equation by finding the source term

نویسندگان

  • Lukasz Bratek
  • Marcin Kolonko
  • Marek Kutschera
چکیده

An algorithm of finding numerical solutions of pulsar equation is presented which is essentially different from the one used in the pioneering paper by Contopoulos, Kazanas & Fendt. The problem of finding the solutions was reduced to finding expansion coefficients of the source term in a base of orthogonal functions on the unit interval by minimizing a multi-variable mismatch function defined on the light cylinder. The whole infinite integration region was mapped onto a single rectangular lattice without the need of splitting it along the light cylinder. To compare the two methods on comparable size grids, the algorithm is applied to Scharlemann & Wagoner boundary conditions by which CKF solution is reconstructed that passes successfully the Gruzinov test of the source

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تاریخ انتشار 2006