论文标题
非热性和非线性相互作用对无序诱导的局部模式的影响
Impact of Non-Hermiticity and Nonlinear Interactions on Disordered-Induced Localized Modes
论文作者
论文摘要
如果在光学方面通过实验观察到了无序引起的安德森本地化状态,他们的研究仍然具有挑战性,留下许多未解决的开放问题。其中,对安德森本地化,光学增益和损失以及更普遍的非线性的影响一直是许多理论辩论的主题,但没有任何确定的实验证明。确实,在局部模式具有合理的空间扩展的系统中,它们的相互相互作用和与样品边界的耦合使得非常困难地将它们分离并单独研究它们。最近,我们使用泵塑料优化技术成功地在活动障碍培养基中单独展示了局部激光模式。但是,不可能对用被动系统的本征模态对激光模式进行一对一的识别,因为非热性和非线性增益对这些本地化状态的影响尚不清楚。在这里,我们应用泵塑料方法充分控制活性散射介质的非热性。 随机激光内的光分布的直接成像使我们能够明确地证明局部激光模式确实是被动系统的模式。这为研究非线性增益和非线性模态相互作用的情况下的局部状态的鲁棒性开辟了道路。我们表明,令人惊讶的是,增益的增益和模式竞争不会影响模式的空间分布。
If disorder-induced Anderson localized states have been observed experimentally in optics, their study remains challenging leaving a number of open questions unsolved. Among them, the impact on Anderson localization of non-Hermiticity, optical gain and loss, and more generally, nonlinearities has been the subject of numerous theoretical debates, without yet any conclusive experimental demonstration. Indeed, in systems where localized modes have reasonable spatial extension to be observed and investigated, their mutual interaction and coupling to the sample boundaries make it extremely difficult to isolate them spectrally and investigate them alone. Recently, we successfully exhibited localized lasing modes individually in an active disordered medium, using pump-shaping optimization technique. However, a one-to-one identification of the lasing modes with the eigenmodes of the passive system was not possible, as the impact of non-Hermiticity and nonlinear gain on these localized states was unknown. Here, we apply the pump-shaping method to fully control the non-Hermiticity of an active scattering medium. Direct imaging of the light distribution within the random laser allows us to demonstrate unequivocally that the localized lasing modes are indeed the modes of the passive system. This opens the way to investigate the robustness of localized states in the presence of nonlinear gain and nonlinear modal interactions. We show that, surprisingly, gain saturation and mode competition for gain does not affect the spatial distribution of the modes.