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An Analytical Analysis of the Nonlinear Modes of the Coupled Silicon- on-Insulator Waveguides

机译:绝缘体上硅耦合波导的非线性模式的分析分析

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In the present work we analyze the nonlinear modes of silicon-on-insulator (SOI) nanowires and supermodes of the coupled SOI waveguides. A generalized analysis of the nonlinear modes of silicon nanowires is given where we have considered the scalar approximation and its vectorial nature to obtain the analytical profiles. In the scalar approximation, the analytical analysis of the profiles of the transversal modes is based on the solutions of the Helmholtz equation for nonlinear periodic media, where we obtain an integral solution for the intensity which is identified with the help of the elliptic functions. Those modes are characterized by two constants of motion of particular physical significance and in some approximations the solution could become a soliton or cosenoidal type. Therefore, we describe the solutions on terms of the movement and integration constants. This is an important result because defines the nature of the solutions, therein the analysis of the third order polynomials roots of those elliptic functions. The general theoretical model includes the two-photon absorption (TPA) and the nonlinear Kerr effect implicit in the refraction index.
机译:在当前的工作中,我们分析了绝缘体上硅(SOI)纳米线的非线性模式和耦合SOI波导的超模式。给出了硅纳米线非线性模式的一般分析,其中我们考虑了标量逼近及其矢量性质以获得分析轮廓。在标量近似中,横向模式轮廓的分析分析基于非线性周期介质的Helmholtz方程的解,在该解中我们获得了强度的积分解,借助于椭圆函数确定了强度。这些模式的特征是具有特定物理意义的两个运动常数,并且在某些近似值下,解决方案可能变为孤子或类电磁体。因此,我们根据运动和积分常数来描述解决方案。这是一个重要的结果,因为定义了解的性质,其中分析了这些椭圆函数的三阶多项式根。一般的理论模型包括双光子吸收(TPA)和隐含在折射率中的非线性Kerr效应。

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