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Efficient Computation of Longitudinal Lasing Modes in Arbitrary Active Cavities: The Bidirectional Time Evolution Method

机译:任意活动腔内纵向激光模式的有效计算:双向时间演化方法

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摘要

In this paper, we develop the Bidirectional Time Evolution Method (BTEM) as an efficient technique to determine the frequencies of the longitudinal lasing modes in arbitrary 1-D active cavities. The BTEM is based on a mathematical property of linear Maxwell equations for active media at real frequencies: the backward Fourier transform of their frequency-domain solution provides nonphysical time-reversed fields when the threshold condition is fulfilled (i.e., the round-trip gains overcome the round-trip losses). Although such time-reversed fields are not physically feasible, they can be easily computed and their spectrum provides all the (real) frequencies at which the threshold condition is fulfilled. On the other hand, the phase condition is given by the peaks of the cavity transmittance modulus. Numerical examples of Fabry-Perot, distributed Bragg reflector, DFB, random, and metamaterial active cavities illustrate the capabilities of our method.
机译:在本文中,我们开发了双向时间演化方法(BTEM),作为一种确定任意一维活动腔中纵向激射模态频率的有效技术。 BTEM基于线性麦克斯韦方程组在实时频率下对有源介质的数学特性:当满足阈值条件(即克服了往返增益)时,其频域解的反向傅立叶变换提供了非物理的时间反向场往返损失)。尽管这种时间反转的字段在物理上不可行,但可以轻松计算出它们的频谱,并且它们的频谱提供了满足阈值条件的所有(实际)频率。另一方面,相位条件由空腔透射率模量的峰值给出。 Fabry-Perot,分布式布拉格反射器,DFB,随机和超材料有源腔的数值示例说明了我们方法的功能。

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