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首页> 外文期刊>The Journal of Chemical Physics >Intrinsic optical bistabllity of thin films of linear molecular aggregates:The one-exciton approximation
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Intrinsic optical bistabllity of thin films of linear molecular aggregates:The one-exciton approximation

机译:线性分子聚集体薄膜的本征光学双稳态:一激子近似

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We perform a theoretical study of the nonlinear optical response of an ultrathin film consisting of oriented linear aggregates.A single aggregate is described by a Frenkel exciton Hamiltonian with uncorrelated on-site disorder.The exciton wave functions and energies are found exactly by numerically diagonalizing the Hamiltonian.The principal restriction we impose is that only the optical transitions between the ground state and optically dominant states of the one-exciton manifold are considered,whereas transitions to other states,including those of higher exciton manifolds,are neglected.The optical dynamics of the system is treated within the framework of truncated optical Maxwell-Bloch equations,in which the electric polarization is calculated by using a joint distribution of the transition frequency and the transition dipole moment of the optically dominant states.This function contains all the statistical information about these two quantities that govern the optical response and is obtained numerically by sampling many disorder realizations.We derive a steady-state equation that establishes a relationship between the output and input intensities of the electric field and show that within a certain range of the parameter space this equation exhibits a three-valued solution for the output field.A time-domain analysis is employed to investigate the stability of different branches of the three-valued solutions and to get insight into switching times.We discuss the possibility to experimentally verify the bistable behavior.
机译:我们对由定向线性聚集体组成的超薄膜的非线性光学响应进行了理论研究。单个聚集体由具有不相关的现场无序性的Frenkel激子哈密顿量描述,通过数值对角化精确地找到了激子波函数和能量。哈密​​顿量(Hamiltonian)。我们施加的主要限制是仅考虑单激子流形的基态和光学主导态之间的光学跃迁,而忽略了包括高激子流形的其他态的跃迁。该系统在截短的光学麦克斯韦-布洛赫方程框架内进行处理,其中电极化是通过使用跃迁频率和光学主态跃迁偶极矩的联合分布来计算的。该函数包含有关以下项的所有统计信息:这两个量决定了光学响应和通过对许多无序实现进行采样来获得数值s。我们导出了一个稳态方程,该方程建立了电场的输出强度和输入强度之间的关系,并表明在参数空间的特定范围内,该方程为进行时域分析以研究三值解的不同分支的稳定性并深入了解切换时间。我们讨论了通过实验验证双稳态行为的可能性。

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