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Is there a Fundamental Limit on Nonlinear Molecular Susceptibilities?

机译:非线性分子敏感性是否有基本限制?

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Nonlinear optical materials have bene the focus of studies to maximize their nonlinear optical susceptibility because of their possible applications. Complex quantum expressions are often simplified with two and three state models that consider the competition between excited states, (1, 2, 3, 4) symmetry, (5) and bond length this limit be achieved? We use the Thomas-Kuhn quantum sum rules, which are general and apply to any system and find that the off-resonant diagnoal components of the second and third-order susceptibilities are bounded by a function that depends on the number of electrons and the transition energy to the first excited state. A large set of measurements from the literature (7) are all found to be bounded by this horizon function as predicted. Further improvements in susceptibilities will therefore require more creative approaches that are presently used.
机译:非线性光学材料由于其可能的应用而成为使它们的非线性光学敏感性最大化的研究焦点。复杂的量子表达式通常通过考虑到激发态(1、2、3、4)对称,(5)和键长之间的竞争的两个和三个状态模型来简化?我们使用通用的Thomas-Kuhn量子和规则,并将其应用于任何系统,发现二阶和三阶磁化率的非共振诊断成分受一个函数的限制,该函数取决于电子的数量和跃迁能量到第一个激发态。文献(7)中的大量测量值都被发现受此水平函数的限制。因此,磁化率的进一步改善将需要目前使用的更具创造性的方法。

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