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Bistability, Chirping and Switching in a Nonlinear and Partially Nonlinear Cylindrical Photonics Crystal

机译:非线性和部分非线性圆柱光子晶体的双稳态,线性调频和转换

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The study of nonlinear photonics crystals is quite complex and cumbersome, because of their inherent architectural complexity and, in addition, because of the nonlinearity that couples propagating and counterpropagating waves. However, they are quite attractive because of their potential capabilities, and that has lead to use different approximated methods. In a one dimensional stack, it has been successfully demonstrated that they show switching, bistability and chirping as nonlinear characteristics. Band gap solitons are a well established feature of the coupled wave equations. We have extended a method that have previously shown its success for a stack with a Kerr nonlinearity, to a much more complex structure such as an omniguide fiber, as part of our suggestion that such method could be applied to numerical or analytical methods as long as the linear solution were available. Such a restriction, hinder our ability of getting analytical solution beyond their enabling approximations, however, it is completely adequate for the purpose of to develop devices. A comparative numerical analysis of a one dimensional photonic crystal and an omniguide fiber, made of a dielectric and stratified linear and nonlinear media, has been carried out. They were considered as multilayer arrangements with a finite numbers of periods: linear-linear, nonlinear-linear and nonlinear- nonlinear in order to study and isolate those features. Finally, a comparison of multilayer systems with variations in the diffraction indexes profiles is presented.
机译:非线性光子晶体的研究非常复杂且繁琐,这是因为其固有的结构复杂性,此外,还因为耦合了传播波和反向传播波的非线性。但是,它们具有潜在的功能,因此非常有吸引力,因此导致使用了不同的近似方法。在一个一维堆栈中,已经成功地证明了它们将切换,双稳态和ability声作为非线性特征显示出来。带隙孤子是耦合波动方程的公认特征。我们已经将先前已显示出对具有Kerr非线性的叠层方法成功的方法扩展到了更为复杂的结构(如全导纤维),作为我们建议的一部分,该方法可以应用于数值方法或分析方法,只要线性解可用。这样的限制阻碍了我们获得超出其可行近似值的分析解决方案的能力,但是,对于开发设备的目的而言,这是完全足够的。对一维光子晶体和由介电层状线性和非线性介质构成的全向光纤进行了比较数值分析。为了研究和隔离这些特征,它们被视为具有有限周期数的多层排列:线性-线性,非线性-线性和非线性-非线性。最后,比较了具有衍射指数分布变化的多层系统。

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