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Temporal behavior of an atom-cavity system in two distinct regimes

机译:原子腔系统在两种不同状态下的时间行为

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The time-dependent treatment of a three-level atom in the V configuration confined in an optical cavity as well as the dynamics of the cavity field in two different regimes, in the presence and absence of the nonlinear mirror, has been discussed. The time-dependent infinite coupled differential equations of motion are solved by the matrix continued fraction method. In deriving the numerical inverse Laplace transform, the quotient difference algorithm and the fast Fourier transform have been applied. The nonlinear effects of the system over the time evolution of the population inversion, the mean photon number and the second-order correlation function for some dimensionless parameters are delineated. Ultimately the reduction of the three-level atom to an effective two-level one under specific conditions and in a weak-driving limit has been performed.
机译:讨论了在存在和不存在非线性反射镜的情况下,V型结构中三能级原子随时间的变化以及在两个不同状态下腔场的动态变化,这些原子处于V型腔内。通过矩阵连续分数法求解时间相关的无限耦合运动微分方程。在推导数值逆拉普拉斯变换中,已经应用了商差算法和快速傅里叶变换。描绘了系统在总体反演的时间演化,平均光子数和某些无量纲参数的二阶相关函数上的非线性效应。最终,在特定条件下以弱驱动极限将三能级原子还原为有效的两能级原子。

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