1999
DOI: 10.1088/1464-4266/1/3/201
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About integration within ordered products in quantum optics

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Cited by 218 publications
(122 citation statements)
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“…(11) and |00 00| = : exp(−a † 1 a 1 − a † 2 a 2 ) : and perfoming the integration in Eq. (10) by virtue of the IWOP technique [7,8], we obtain the normally ordered form of the Wigner operator ∆ (σ, γ)…”
Section: Wigner Function For Two-body Correlated Systemmentioning
confidence: 99%
See 1 more Smart Citation
“…(11) and |00 00| = : exp(−a † 1 a 1 − a † 2 a 2 ) : and perfoming the integration in Eq. (10) by virtue of the IWOP technique [7,8], we obtain the normally ordered form of the Wigner operator ∆ (σ, γ)…”
Section: Wigner Function For Two-body Correlated Systemmentioning
confidence: 99%
“…Using the technique of integration within an ordered product of operators (IWOP) [7,8] and the vacuum projector |0 0| = : exp −a † a : ( : : denotes normal ordering), we have obtained the explicitly normal ordering form of ∆ (x, p) …”
Section: Introductionmentioning
confidence: 99%
“…Using the technique of integration within an ordered product (IWOP) of operators [6][7][8][9], we can prove the completeness relation of |η ,…”
Section: Brief Review Of the Entangled State Representationmentioning
confidence: 99%
“…Using the normally ordered form of vacuum projector |0 0| = : exp[−a † a] : , where : : denotes normal ordering, and the technique of integration within an ordered product (IWOP) of operators [5,6], the integration in Eq. (2) can be performed, leading to the explicit operator ∆(q, p) = 1 π : e −(q−Q) 2 −(p−P )…”
Section: Introductionmentioning
confidence: 99%