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Evolution law of a negative binomial state in an amplitude dissipative channel 被引量:3
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作者 陈锋 范洪义 《Chinese Physics B》 SCIE EI CAS CSCD 2014年第3期115-118,共4页
For the first time we derive the evolution law of the negative binomial state In) (nI in an ampli-tude dissipative channel with a damping constant to. We find that after passing through the channel, the final state ... For the first time we derive the evolution law of the negative binomial state In) (nI in an ampli-tude dissipative channel with a damping constant to. We find that after passing through the channel, the final state is still a negative binomial state, however the parameter γ evolves into The decay law of theaverage photon number is also obtained. 展开更多
关键词 negative binomial state thermal entangled state representation master equation for damping Kraus operator
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Wigner functions and tomograms of the even and odd binomial states
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作者 张晓燕 王继锁 +1 位作者 孟祥国 苏杰 《Chinese Physics B》 SCIE EI CAS CSCD 2009年第2期604-610,共7页
Using the coherent state representation of Wigner operator and the technique of integration within an ordered product (IWOP) of operators, the Wigner functions of the even and odd binomial states (EOBSs) are obtai... Using the coherent state representation of Wigner operator and the technique of integration within an ordered product (IWOP) of operators, the Wigner functions of the even and odd binomial states (EOBSs) are obtained. The physical meaning of the Wigner functions for the EOBSs is given by means of their marginal distributions. Moreover, the tomograms of the EOBSs are calculated by virtue of intermediate coordinate-momentum representation in quantum optics. 展开更多
关键词 even and odd binomial states integration within an ordered product (IWOP) technique Wigner function marginal distribution
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Solving nonlinear master equation describing quantum damping by virtue of the entangled state representation
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作者 范洪义 任刚 +1 位作者 胡利云 姜年权 《Chinese Physics B》 SCIE EI CAS CSCD 2010年第11期416-419,共4页
This paper solves the newly constructed nonlinear master equation dρ/dt = κ[2f (N) aρ (1/f (N - 1))a^+ -a^+aρ- ρa^+a], where f(N) is an operator-valued function of N = a^+a, for describing amplitude d... This paper solves the newly constructed nonlinear master equation dρ/dt = κ[2f (N) aρ (1/f (N - 1))a^+ -a^+aρ- ρa^+a], where f(N) is an operator-valued function of N = a^+a, for describing amplitude damping channel, and derives the infinite operator sum representation of quasi-Kraus operators for the density operator. It also shows that in this nonlinear process the initial pure number state density operator will evolve into the binomial field (a mixed state) when f (N) = 1√N + 1. 展开更多
关键词 nonlinear master equation operator sum representation Kraus operator binomial state
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