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Unitary and Hermitian phase operators for the electromagnetic field
Unitary and Hermitian phase operators for the electromagnetic field
Jul 1992
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adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1992phrva..46..549t&link_type=abstract
Physical Review A, vol. 46, Issue 1, pp. 549-554
Physics
Optics
3
Quantum Optics
Scientific paper
Pegg and Barnett [Phys. Rev. A 39, 1665 (1989)] have proposed a formalism for a Hermitian optical phase operator, constructed from the so-called phase states. In this paper we give an alternative derivation. We begin by defining a unitary phase operator eiφ^ from the relationship a^=eiφ^R(N^) (a^ is an annihilation operator for a single-mode boson field), but borrow the idea of a finite- (but arbitrarily large) dimensional space from Pegg and Barnett. Finally, we comment on an experiment to determine quantum phase uncertainty. Our analysis uses the operator eiφ^, which we feel is a more natural choice than φ^. The use of eiφ^ also avoids the multivalued problems associated with φ^.
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