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Inverse Problems to Determine Constant Permittivity and Coefficient of Nonlinearity in the Problem of TE Wave Propagation in a Layer with Kerr Nonlinearity

机译:Kerr非线性层中TE波传播问题中确定常数介电常数和非线性系数的反问题

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We consider a plane one-layer waveguide structure. The layer is located between two half-spaces with constant permittivities. The permittivity inside the layer is described by Kerr law: ε = ε_2 + α|E|~2, where ε_2 is a constant part of the permittivity, a is a coefficient of nonlinearity and E = (E_x, E_y, E_z)~T is the electric field. We suppose that ε_2 and α are unknown constants. The problem is to find these unknown constants. To solve this problem we can use amplitudes I, R, and T of the incident, reflected, and transmitted waves respectively. Amplitude I is supposed to be prescribed and amplitudes R, T are supposed to be measured.
机译:我们考虑平面的一层波导结构。该层位于具有恒定介电常数的两个半空间之间。层内部的介电常数由克尔定律描述:ε=ε_2+α| E |〜2,其中ε_2是介电常数的常数部分,a是非线性系数,E =(E_x,E_y,E_z)〜T是电场。我们假设ε_2和α是未知常数。问题是找到这些未知常数。为了解决这个问题,我们可以分别使用入射波,反射波和透射波的幅度I,R和T。应当规定振幅I,并且应该测定振幅R,T。

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