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A pragmatic approach to the problem of the self-adjoint extension of Hamilton operators with the Aharonov-Bohm potential

We consider the problem of self-adjoint extension of Hamilton operators for charged quantum particles in the pure Aharonov-Bohm potential (infinitely thin solenoid). We present a pragmatic approach to the problem based on the orthogonalization of the radial solutions for different quantum numbers. Then we discuss a model of a scalar particle with a magnetic moment which allows to explain why the self-adjoint extension contains arbitrary parameters and give a physical interpretation.

preprint1995arXivOpen access
Juergen AudretschUlf JasperVladimir D. Skarzhinsky
quant-ph
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Open access3 authors1 topic
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Juergen AudretschUlf JasperVladimir D. Skarzhinsky

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