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Path integral action of a particle in a magnetic field in the noncommutative plane and the Aharonov-Bohm effect

The formulation of noncommutative quantum mechanics as a quantum system represented in the space of Hilbert-Schmidt operators is used to systematically derive, using the standard time slicing procedure, the path integral action for a particle moving in the noncommutative plane and in the presence of a magnetic field and an arbitrary potential. Using this action, the equation of motion and the ground state energy for the partcle are obtained explicitly. The Aharonov-Bohm phase is derived using a variety of methods and several dualities between this system and other commutative and noncommutative systems are demonstrated. Finally, the equivalence of the path integral formulation with the noncommutative Schrödinger equation is also established.

preprint2014arXivOpen access
Sunandan GangopadhyayFrederik G Scholtz
hep-thquant-ph
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Sunandan GangopadhyayFrederik G Scholtz

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