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Applications of Fresnel-Kirchhoff diffraction integral in linear and nonlinear optics: a didactic introduction

机译:弗雷尼克隆衍射整体在线性和非线性光学中的应用:教学介绍

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In nonlinear optics, the Gaussian beam intensity profile, I(r) ∝ exp(-2r~2/w~2) generates a refractive index profile An(r), and consequently a phase profile. Depending on the magnitude of the phase profile, rings structures can be observed in the beam far field intensity profile, the so called Transverse Self Phase Modulation effect. In this work, we calculated these rings formation due to thermal and Kerr nonlinearities, using the Fresnel-Kirchhoff diffraction integral (FKDI). In the case of Kerr nonlinearity, the refractive index profile is also Gaussian since n(r) = n_0+ n_2I(r). However, due to the effect of heat diffusion, in the case of thermal nonlinearity the refractive index profile is broader than I(r).
机译:在非线性光学器件中,高斯光束强度分布,I(R)αexp(-2R〜2 / w〜2)产生折射率分布A(R),因此是相位分布。根据相轮廓的幅度,可以在光束远场强度分布中观察到环结构,所谓的横向自相调制效果。在这项工作中,我们使用Fresnel-Kirchhoff衍射积分(FKDI)计算由于热和克隆非线性引起的这些环形成。在Kerr非线性的情况下,由于n(r)= n_0 + n_2i(r),折射率分布也是高斯。然而,由于热扩散的影响,在热非线性的情况下,折射率曲线比I(R)更宽。

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