We explicitly compute, following the method of Weyl, the commutator [Q, P] of the position operator Q and the momentum operator P of a particle when the dimension of the space on which they act is finite with a discrete spectrum; and we show that in the limit of a continuous spectrum with the dimension going to infinity this reduces to the usual relation of Heisenberg. © 1976 Plenum Publishing Corporation.
CITATION STYLE
Santhanam, T. S., & Tekumalla, A. R. (1976). Quantum mechanics in finite dimensions. Foundations of Physics, 6(5), 583–587. https://doi.org/10.1007/BF00715110
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