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Vibrational contributions to static linear and nonlinear optical coefficients: from two-level to two-band systems

机译:振动对静态线性和非线性光学系数的影响:从两级到两带系统

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The importance of vibrational contributions to the static linear and nonlinear optical coefficients is investigated. We apply the exact sum-over-state (SOS) formulas for polarizabilities and hyperpolarizabilities expressed in terms of vibronic states to a two-level system with a single vibrational mode. The Herzberg–Teller expansion is applied to the SOS formulas including vibrational energy levels without employing the Placzek’s approximation within both the Born–Oppenheimer approximation and electrical and mechanical harmonicities. The results include not only the vibrational contribution from the lattice relaxation expression but also the contribution arising from the higher-order correction terms. Model calculations on a diatomic system with two electronic states show that the contribution of these correction terms is small. Moreover, most of these higher-order terms are negligible in the solid-state limit. In polyacetylene, the contribution of the lattice relaxation expression is much larger than that in the diatomic case. Within the tight-binding approximation, the contribution of the lattice relaxation expression is 44% of the pure electronic contribution for the second hyperpolarizability.
机译:研究了振动对静态线性和非线性光学系数的重要性。我们将以极化态表示的极化率和超极化率的精确总和(SOS)公式应用于具有单一振动模式的两级系统。 Herzberg-Teller展开式适用于SOS公式,包括振动能级,而在Born-Oppenheimer近似和电气和机械谐波中都没有采用Placzek近似。结果不仅包括晶格弛豫表达式的振动贡献,还包括高阶校正项引起的贡献。在具有两个电子态的双原子系统上的模型计算表明,这些校正项的贡献很小。此外,大多数这些高阶项在固态极限中可以忽略不计。在聚乙炔中,晶格弛豫表达的贡献远大于在双原子情况下的贡献。在紧密结合近似中,晶格弛豫表达式的贡献是第二超极化性的纯电子贡献的44%。

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