Bound states in the Kerr metric

Physics

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Scientific paper

We study the massless Klein-Gordon equation in the Kerr metric with a>M. In the neighborhood of the surface r=M, where a degenerate horizon forms when a=M, the radial equation becomes that of a harmonic oscillator. This applies only to the modes with high angular momentum and low energy; we study the bound states in this potential and derive the energy spectrum. We then consider the limit of a-->M, with the purpose of clarifying some of the properties of a degenerate horizon.

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