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首页> 外文期刊>Modern Physics Letters, B. Condensed Matter Physics, Statistical Physics, Applied Physics >Minimum uncertainty SU(1,1) coherent states for number difference - Two-mode phase squeezing
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Minimum uncertainty SU(1,1) coherent states for number difference - Two-mode phase squeezing

机译:数差的最小不确定度SU(1,1)相干态-两模相位压缩

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For the two-mode photon number-difference operator D = a(dagger) a-b(dagger)b and the Noh, Fougers and Mandel (NFM) operational phase operator R-dagger = root a(dagger)+b/a+b(dagger) introduce the concept of number-difference-phase squeezing. We then find a new minimum-uncertainty state for number-difference-phase squeezing, which turns out to be a special combination of generalized SU(1,1) coherent state. As a by-product, a new orthonormal and complete representation in two-mode Fock space made up of R-dagger nm, m] is found. [References: 19]
机译:对于双模光子数差算子D = a(匕首)ab(dagger)b和Noh,Fougers and Mandel(NFM)运算相位算子R-dagger =根a(匕首)+ b / a + b(匕首)引入了数差相位压缩的概念。然后,我们找到了一个新的最小不确定状态,用于数差相位压缩,结果证明这是广义SU(1,1)相干态的特殊组合。作为副产品,在由R-匕首n m,m]组成的双模Fock空间中找到了一个新的正交且完整的表示形式。 [参考:19]

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