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Soliton self-trapping generation by femtosecond pulse in the highly birefringent photonic crystal fiber

机译:孤子自捕获在高度双折射光子晶纤维中的飞秒脉冲产生

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Firstly, the possibility of yielding soliton self-trapping in the photonic crystal fiber (PCF) is analyzed, and it is found that, due to the high modal birefringence of PCF, the femtosecond-order initial pulse must be considered in order to realize the soliton self-trapping, so the effects of higher-order nonlinearity and higher-order dispersion need to be taken into account. Secondly, based on the coupled nonlinear Schrodinger equations, the influences of higher-order nonlinear and dispersive effects on the threshold value and the quality of soliton self-trapping are studied in detail with the slip-step Fourier method. The numerical results show that, the higher-order nonlinearity doesn't affect the threshold value but induces both the attenuation and red shift of the two polarized components, and the higher-order dispersion not only influence the pulse shape and width of two polarized components, but also change the threshold value under appropriate conditions. In conclusion, the PCF can also yield the soliton self-trapping with the interactions of all effects above.
机译:首先,分析了在光子晶体(PCF)中产生孤子自捕获的可能性,发现,由于PCF的高模态双折射,必须考虑飞秒初始脉冲以实现孤子自陷,因此需要考虑高阶非线性和高阶分散的影响。其次,基于耦合的非线性Schrodinger方程,利用滑动步骤傅立叶方法详细地研究了高阶非线性和色散效应对阈值和孤子自捕获的质量的影响。数值结果表明,高阶非线性不会影响阈值,但诱导两个偏振分量的衰减和红色偏移,并且高阶分散不仅影响两个偏振组件的脉冲形状和宽度,还在适当的条件下更改阈值。总之,PCF还可以利用上述所有效果的相互作用产生孤子自捕集。

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