一类一般二次耦合光力学系统的高阶压缩

K. Mukherjee, P. Jana
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引用次数: 5

摘要

利用不同场模下二次耦合光力学系统哈密顿量的短时间动力学和Heisenberg运动方程的解析解,研究了在没有驱动和耗散的情况下高阶单模压缩、和压缩和差压缩的存在性。对于高阶单模压缩,压缩深度随着阶数的增加而增加。单模压缩因子表现出一系列的恢复-崩溃现象,随着阶数的增加,这种现象更加明显。当压缩量和时,压缩量大于单模高阶压缩量(n = 2),也大于同一组相互作用参数下的差分压缩量。和压缩在提取有关压缩的信息方面明显更好。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Higher-Order Squeezing of a Generic Quadratically-Coupled Optomechanical System
Using short-time dynamics and analytical solution of Heisenberg equation of motion for the Hamiltonian of quadratically-coupled optomechanical system for different field modes, we have investigated the existence of higher-order single mode squeezing, sum squeezing and difference squeezing in absence of driving and dissipation. Depth of squeezing increases with order number for higher-order single mode squeezing. Squeezing factor exhibits a series of revival-collapse phenomena for single mode, which becomes more pronounced as order number increases. In case of sum squeezing amounts of squeezing is greater than single mode higher-order squeezing (n = 2). It is also greater than from difference squeezing for same set of interaction parameters. Sum squeezing is prominently better for extracting information regarding squeezing.
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