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An electron-hole transport model for the analysis of thephotorefractive harmonic gratings

机译:用于分析光折变谐波光栅的电子-空穴传输模型

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The steady-state exact solution for the higher harmonic gratingsnthat synthesize the space-charge field is derived without restrictionsnwithin an electron-hole transport model which allows the behavior ofnthese harmonic gratings to be determined rigorously in terms of the mainnphotorefractive parameters. The model predicts the independence of thenfundamental and harmonic amplitudes on the average excitation intensity.nWith respect to the modulation depth m, the dependence of eachnΝ-harmonic order is established as mΝ which is thenresult obtained in the single-level model. In terms of the gratingnspacing, three regions of quite different behavior are identified as thenlinear, transition, and nonlinear regions. The extent of each region innterms of Λ strongly depends on the acceptor density relative tonthe donor density. If the acceptor density is much greater or smallernthan the donor density, the linear region spreads out toward the lowestnspacing, the nonlinear region extends toward the highest spacing, andnthe intermediate region is located in-between, as in the Kukhtarevnmodel. But, for similar concentrations, the nonlinear region is shiftedntoward smaller spacing with respect to the linear region. On the othernhand, the electron-hole competition can be deleterious for recording thengrating, due to the charge compensation produced by the additionalncharge carrier that screens the internal space-charge field. Also, thenrelative importance of the higher harmonics is apparent for the smallestnvalues of the external field as in the single-level model
机译:在电子-空穴传输模型中不受限制地导出合成空间电荷场的高次谐波光栅的稳态精确解,该模型允许根据主光折射参数严格确定这些谐波光栅的行为。该模型预测基本振幅和谐波振幅在平均激励强度上的独立性。n关于调制深度m,每个nN谐波阶次的相关性被建立为mN,然后在单级模型中获得。就光栅间距而言,将行为截然不同的三个区域标识为线性,过渡和非线性区域。 Λ的每个区域的大小在很大程度上取决于受体密度相对于供体密度。如果受体密度远大于或小于施主密度,则线性区域朝着最低间距分布,非线性区域朝着最大间距延伸,并且中间区域位于中间,如Kukhtarevn模型那样。但是,对于相似的浓度,非线性区域相对于线性区域向较小的间距移动。另一方面,由于由附加电荷载流子产生的电荷补偿对内部空间电荷场进行屏蔽,因此电子空穴竞争对于记录胶结可能是有害的。同样,对于高阶谐波,则对于单场模型中的外部场的最小值而言,其相对重要性是显而易见的。

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