Self-consistent model of the global structure of axially-symmetric pulsar magnetosphere in massless approximation

A model of a pulsar magnetosphere filled with massless charged particles (rest mass m = 0) is considered. Such representation is valid in the case, when e Phi is much greater than mc-squared, where Phi is a characteristic potential difference in the pulsar magnetosphere. This inequality takes place...

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Veröffentlicht in:Astrophysics and space science 1988-04, Vol.143 (2), p.269-300
1. Verfasser: RYLOV, YU. A
Format: Artikel
Sprache:eng
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Zusammenfassung:A model of a pulsar magnetosphere filled with massless charged particles (rest mass m = 0) is considered. Such representation is valid in the case, when e Phi is much greater than mc-squared, where Phi is a characteristic potential difference in the pulsar magnetosphere. This inequality takes place almost everywhere in the pulsar magnetosphere. The gas of charged massless particles can be found in two different phases: (1) a dynamical phase (DP), when the particles move with nonvanishing energy epsilon along some base lines, determined by the electromagnetic field only; and (2) a static phase (SP), when the particles have vanishing energy epsilon = 0. Even in the simplest axially-symmetric case the pulsar magnetosphere occurs to be divided into regions of different types: (1) the accelerating regions (DP-regions), containing only DP; (2) the capture regions, containing only SP; and (3) leaky capture regions, where DP moves through SP. The leaky capture regions are the active regions, which are responsible for the pulsar radio-emission. In the paper, the mathematical technique of the massless approximation has been developed. The properties of the capture region have been investigated. The problem of an axially-symmetric pulsar magnetosphere has been stated mathematically. The massless approximation permits differential equations to be substituted by the algebraic ones, and the statement of the problem to be simplified. (Author)
ISSN:0004-640X
1572-946X
DOI:10.1007/BF00637141