Abstract
The angular functions in Chandrasekhar’s separation of the variables of Dirac’s equation in Kerr geometry are solved by an expansion procedure based on spin-weighted spherical harmonics. The characteristic values are obtained as a series in
a
σ, where
a
is the Kerr parameter and σ is the frequency. Closed expressions are obtained for the successive terms in the expansion. Numerical tables are provided.
Reference15 articles.
1. Abramowitz M. & Stegun I. A. (ed.) 1972 Handbook of mathematical functions. W ashington: N ational Bureau of Standards.
2. Proc;R. Soc. Lond. A,1977
3. Campbell W. B. & Morgan T. 1971 Physica 53 264.
4. C hakrabarti S. K. 1983 E .F .I. preprint no. 83/32.
5. The solution of Dirac’s equation in Kerr geometry
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