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Evolution of ultra-short and extremely short electromagnetic pulses in quadratic-cubic nonlinear medium

机译:二次立方非线性介质中超短路和极短电磁脉冲的演化

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An objective of the present work is considering of the unidirectional propagation and interactions of linearly polarized extremely short pulses in a nonlinear dispersive medium modeled by an anharmonic oscillator combining quadratic and cubic nonlinearities. Two families of exact analytical solutions (with a positive or negative polarity) are found for the moving solitary pulses. Direct simulations demonstrate that the pulses are very robust against weak perturbations, and collide nearly elastically, irrespective of their relative polarity.
机译:本作工作的目的是考虑由anharmonic振荡器建模的非线性分散介质中线性偏振极化短脉冲的单向传播和相互作用组合二次和立方非线性。发现两个精确的分析解决方案(具有正极或负极性)的家庭用于移动孤脉冲。直接仿真表明,脉冲对弱扰动非常稳健,而且几乎弹性地碰撞,而不管它们的相对极性如何。

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