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Dispersion properties and data analysis of meromorphic nonlinear susceptibility of layered two-phase nanocomposites

机译:层状两相纳米复合材料亚纯非线性敏感性的色散特性和数据分析

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Abstract: The case of layered two-phase nanocomposites has been numerically studied. Contrary to the earlier studies on the subject, material's susceptibilities are allowed to be complex valued and to change as a function of frequency. Thereby, new effects arise, e.g., the phase of the effective third-order susceptibility $chi$-eff$/$+(3)$/ of a nanocomposite can have a huge frequency dependent increase near resonances compared to corresponding phase changes of $chi$+(3)$/ of the constituent materials. Unfortunately, the phase changes cannot be predicted from the amplitude measurement $VBAR$chi$- eff$/$+(3)$/$VBAR by the Kramers-Kronig methods, because $chi$-eff$/$+(3)$/ is, in general, a meromorphic function in a complex frequency plane, and thus, conventional Kramers- Kronig relation does not exist between the amplitude and phase of $chi$-eff$/$+(3)$/. In this paper another type of phase retrieval procedure, based on the maximum entropy model, is shown to be applicable for $chi$-eff$/$+(3)$/. !6
机译:摘要:对层状两相纳米复合材料的情况进行了数值研究。与该主题的早期研究相反,材料的磁化率被允许具有复杂的价值,并随频率而变化。因此,出现了新的影响,例如,纳米复合材料的有效三阶磁化率$ chi $ -eff $ / $ +(3)$ /的相变与相变的相应相变相比,在共振附近具有极大的频率依赖性增加。 chi +(3)$ /的构成材料。不幸的是,不能通过Kramers-Kronig方法从幅度测量$ VBAR $ chi $ -eff $ / $ +(3)$ / $ VBAR来预测相位变化,因为$ chi $ -eff $ / $ +(3)通常,$ /是复数频率平面中的亚纯函数,因此,在$ chi $ -eff $ / $ +(3)$ /的幅度和相位之间不存在常规的Kramers-Kronig关系。在本文中,基于最大熵模型的另一种相位检索程序显示适用于$ chi $ -eff $ / $ +(3)$ /。 !6

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