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作 者:孟继德[1]
机构地区:[1]江苏技术师范学院电气信息工程学院,江苏常州213001
出 处:《江苏技术师范学院学报》2005年第4期8-13,共6页Journal of Jiangsu Teachers University of Technology
基 金:江苏技术师范学院科研基金资助项目(KYY03042)
摘 要:利用多模压缩态理论,研究了由多模复共轭相干态z(a)*j!"〉q=R(a)!jexp(-iφj)"〉q和多模虚相干态±iz(b)*j!"〉q=±iR(b)!jexp(-iφj)"〉q的线性叠加所组成的两类非对称多模量子叠加态ψ(2)±〉q在各个模的压缩阶数全为偶数即Nj=2pj(j=1,2,3,……q,pj=1,2,3,……)的条件下的偶数次不等幂次Nj次方Y压缩效应。结果发现:如果各个模初始位相φj以及态z(a)*j!"〉q和±iz(b)*j!"〉q之间的初始相位差θ(R)pq-θ(I)nq与各个对应模的振幅R(a)j和R(b)j的乘积的总和qj=1#R(a)jR(b)j所组成的混合初始相位(θ[R]pq-θ(I)nq)+q!!j=1#R(a)jR(b)j$%分别满足一定的条件时,态ψ(2)±〉q总可呈现出周期变化的偶数次不等幂次Nj次方Y压缩效应。当pj均为奇数时可获得较大的压缩深度。In this paper, the multi-mode squeezed state theory is utilized to study the effects of even number-order unequal-power Njth power Y-squeezing on the two kind of multi-mode quantum superposition states |ψ±^(2)〉q that is made of the linear superposition of the muhimode coherent state |{Rj^(a)exp(-iφj)}〉q and the multi-mode imaginary coherent states |±iRj^(b)exp(-iφj)})q .when the squeezing order number Nj of each mode is even number, viz. Nj=2pj(j=1,2,3,…… q, pj=1,2,3,…… ), it is found that two kind of |ψ±^(2)〉)q Can always display respectively the generalized nonlinear even-numberorder unequal-power Njth power Y-squeezing effects which changes periodically while the some conditions are satisfied respectively by the initial phase φj of each mode,and by initial mixing-phase [(θpq^[R]-θnq^(I))+^-∑(q,j=1)Rj(a)Rj(b)] which is composed of the initial phase difference θpq^[R]-θnq^(I) between the two components of the state |ψ±^(2)〉)q qmentioned above and the sum ∑(q,j=1)Rj(a)Rj(b)] the products Rj^(a)Rj^(b)of amplitudes Rj^(a)and Rj^(b).The squeezing-intensity is bigger when the pj is odd number.
关 键 词:量子光学 多模压缩态 非对称两态叠加 多模量子叠加态 不等幂偶次方Y压缩效应
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