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Delay differential equations enriched with nonlinear gain compression for passively mode-locked semiconductor lasers

机译:用于被动模式锁定半导体激光器的非线性增益压缩富集的延迟微分方程

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摘要

Non-linear gain compression is well-known to play an important role in the dynamics of short-pulse generation and propagation in semiconductor lasers. Here, a previously reported delay differential equation model for passively mode-locked semiconductor lasers is enhanced with nonlinear gain compression terms in gain and absorber sections. We report the modified model equations and show the impact in gain/absorption dynamics with respect to the original model. In addition, we perform an extended comparison between the enriched delay differential equation model applied on a ring cavity and a travelling wave model applied on an equivalent Fabry-Perot cavity, highlighting the limits of quantitative and qualitative agreement between the two approaches.
机译:非线性增益压缩是众所周知的,在半导体激光器中的短脉冲产生和传播中起着重要作用。这里,以增益和吸收器部分中的非线性增益压缩项增强了用于被动模式锁定半导体激光器的先前报告的延迟微分方程模型。我们报告了修改的模型方程,并显示了对原始模型的增益/吸收动态的影响。此外,我们在环腔上施加的富集延迟微分方程模型之间进行扩展比较,以及在等效法布里 - 珀罗腔上应用的行波模型,突出了两种方法之间定量和定性协议的限制。

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