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Abstract:
We discuss bound states of a boson in the field of Kerr-Newman's naked singularity by the spectrum Analysis of the self-conjugate extension of linear differential operators. The results show that the self-conjugate extension of the Hamiltonian of the boson has only discrete spectrum in the interval (—μ,μ). From which we can infer that there are no boson bound states if μ=0. Boson bound states appear when μ≠0.
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