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Nonlinear tunneling of optical similaritons in a tapered graded-index nonlinear waveguide

机译:锥形渐变折射率非线性波导中光学相似子的非线性隧穿

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摘要

We consider the nonlinear Schrodinger equation with variable coefficient which describes the beam propagation in an inhomogeneous tapered graded-index nonlinear waveguide. We have obtained exact bright and dark similariton solutions by using similarity transformation and Darboux technique. As an application, we discuss the nonlinear tunneling of optical similaritons for two cases: (i) tunneling with constant background and (ii) tunneling with exponential background. Additionally, we have investigated the case of cascade compression of the pulse. We expect that the results obtained find promising applications in nonlinear optical devices based on optical similaritons.
机译:我们考虑具有可变系数的非线性Schrodinger方程,该方程描述了光束在非均匀锥形渐变折射率非线性波导中的传播。通过使用相似度转换和Darboux技术,我们已经获得了精确的明暗相似度解。作为应用,我们讨论了两种情况下光学相似子的非线性隧穿:(i)具有恒定背景的隧穿和(ii)具有指数背景的隧穿。另外,我们研究了脉冲级联压缩的情况。我们期望获得的结果在基于光学相似性的非线性光学器件中找到有希望的应用。

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