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- W2044901739 abstract "A general proof of several formulas used in three-dimensional quantum problems is presented. By considering the two vector operators A and B having Cartesian components that satisfy the canonical commutation relations—as the position and momentum operators do—we obtain commutation rules and relations for the projection onto each another. All of these rules and relations have symmetry under A↔B exchange. This symmetry suggests, in the particular case of position and momentum operators, a new operator, the projection of r onto p, which seems to be useful in dissipative quantum problems." @default.
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- W2044901739 date "1989-10-01" @default.
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- W2044901739 title "Some general commutation rules and identities for three‐dimensional quantum‐mechanical operators" @default.
- W2044901739 doi "https://doi.org/10.1119/1.15848" @default.
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