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Parametric instability of optical non-Hermitian systems near the exceptional point

机译:非厄米光学系统在异常点附近的参数不稳定性

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In contrast to Hermitian systems, the modes of non-Hermitian systems are generally nonorthogonal. As a result, the power of the system signal depends not only on the mode amplitudes but also on the phase shift between them. In this work, we show that it is possible to increase the mode amplitudes without increasing the power of the signal. Moreover, we demonstrate that when the system is at the exceptional point, any infinitesimally small change in the system parameters increases the mode amplitudes. As a result, the system becomes unstable with respect to such perturbation. We show such instability by using the example of two coupled waveguides in which loss prevails over gain and all modes are decaying. This phenomenon enables compensation for losses in dissipative systems and opens a wide range of applications in optics, plasmonics, and optoelectronics, in which loss is an inevitable problem and plays a crucial role.
机译:与Hermitian系统相反,非Hermitian系统的模式通常是非正交的。结果,系统信号的功率不仅取决于模式振幅,而且取决于它们之间的相移。在这项工作中,我们表明可以在不增加信号功率的情况下增加模式幅度。此外,我们证明了当系统处于异常点时,系统参数的任何无限微小的变化都会增加模式振幅。结果,系统对于这种扰动变得不稳定。我们通过使用两个耦合波导的示例来显示这种不稳定性,其中损耗占主导,增益超过所有模式,所有模式都在衰减。这种现象可以补偿耗散系统中的损耗,并在光学,等离子和光电子学中打开了广泛的应用领域,其中损耗是不可避免的问题,并且起着至关重要的作用。

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