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Nonlinear diffraction of light beams propagating in photorefractive mediawith embedded reflecting wire

机译:嵌入反射线的光在折射介质中传播的光束的非线性衍射

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The theory of nonlinear diffraction of intensive light beams propagating through photorefractive media isdeveloped. Diffraction occurs on a reflecting wire embedded in the nonlinear medium at a relatively smallangle with respect to the direction of the beam propagation. It is shown that this process is analogous to thegeneration of waves by a flow of a superfluid past an obstacle. The "equation of state" of such a superfluid isdetermined by the nonlinear properties of the medium. On the basis of this hydrodynamic analogy, the notionof the "Mach number" is introduced where the transverse component of the wave vector plays the role of thefluid velocity. It is found that the Mach cone separates two regions of the diffraction pattern: inside the Machcone oblique dark solitons are generated and outside the Mach cone the region of "optical ship waves" (thewave pattern formed by a two-dimensional packet of linear waves) is situated. Analytical theory of the "opticalship waves" is developed and two-dimensional dark soliton solutions of the generalized two-dimensionalnonlinear Schrodinger equation describing the light beam propagation are found. Stability of dark solitons withrespect to their decay into vortices is studied and it is shown that they are stable for large enough values of theMach number.
机译:建立了通过光折变介质传播的强光束的非线性衍射理论。在嵌入到非线性介质中的反射线上,相对于光束传播方向以相对较小的角度发生衍射。结果表明,该过程类似于通过超流体通过障碍物而产生的波。这种超流体的“状态方程”由介质的非线性特性决定。在这种流体力学的基础上,引入了“马赫数”的概念,其中波矢量的横向分量起着流体速度的作用。发现马赫锥将衍射图的两个区域分开:在马赫锥内产生斜暗孤子,在马赫锥外产生“光学船波”区域(由二维线性波包形成的波图)地处。建立了“光学波”的解析理论,得到了描述光束传播的广义二维非线性薛定inger方程的二维暗孤子解。研究了暗孤子相对于其衰减成涡旋的稳定性,并表明它们对于足够大的马赫数值是稳定的。

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