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Coherent effects in the multimode dynamics of inhomogeneously broadened ring lasers

机译:非均匀加宽环形激光器在多模动力学中的相干效应

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This study investigates how coherent effects manifest in the dynamical behavior of the laser above the instability threshold. In the numerical simulations, the free spectral range is kept fix and equal to unity, to homogeneous linewidth ratio, and consider weak inhomogeneous broadening, twice larger than the homogeneous one. Significant differences are observed in the temporal and spectral behavior of the laser, which could not be captured by the rate equations, for which there is no distinction among the different cases considered. Therefore, this study demonstrates that the rate equations can describe properly the multimode dynamics only for short cavities, and for longer cavities the Maxwell-Bloch equations are necessary. The numerical integration of the dynamical equations turned out to be very time consuming for the smaller values of the decay rate of the population inversion, because in that limit the equations become very stiff. In order to overcome that problem a set of generalized rate equations is derived, that maintain all the necessary information about coherence, but are much less stiff. The authors checked that these equations provide the same results as the complete model, but with much shorter computation times.
机译:这项研究调查了相干效应如何在不稳定性阈值以上的激光动力学行为中体现出来。在数值模拟中,自由光谱范围保持固定并等于1,与均一的线宽比相等,并考虑弱的不均匀加宽,是均一的两倍大。观察到激光器的时间和光谱特性存在明显差异,这无法通过速率方程式捕获,因此在所考虑的不同情况之间没有区别。因此,这项研究表明,速率方程仅可以在短腔体中正确描述多模动力学,而对于较长腔体,Maxwell-Bloch方程是必要的。对于总体反演的衰减率的较小值,动力学方程的数值积分结果非常耗时,因为在这种限制下,方程变得非常僵硬。为了克服该问题,导出了一组广义的速率方程,该方程维护了有关相干性的所有必要信息,但僵化了很多。作者检查了这些方程与完整模型所提供的结果相同,但是计算时间短得多。

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