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Features of exciton dynamics in molecular nanoclusters (J-aggregates): Exciton self-trapping

机译:分子纳米团簇(J-聚集体)中激子动力学的特征:激子自陷

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We present thoroughly analyzed experimental results that demonstrate the anomalous manifestation of the exciton self-trapping effect, which is already well-known in bulk crystals, in ordered molecular nanoclusters called J-aggregates. Weakly-coupled one-dimensional (1D) molecular chains are the main structural feature of J-aggregates, wherein the electron excitations are manifested as 1D Frenkel excitons. According to the continuum theory of Rashba-Toyozawa, J-aggregates can have only self-trapped excitons, because 1D excitons must adhere to barrier-free self-trapping at any exciton-phonon coupling constant g-epsilon(LR)/2 beta, wherein epsilon(LR) is the lattice relaxation energy, and 2 beta is the half-width of the exciton band. In contrast, very often only the luminescence of free, mobile excitons would manifest in experiments involving J-aggregates. Using the Urbach rule in order to analyze the low-frequency region of the low-temperature exciton absorption spectra has shown that J-aggregates can have both a weak (g < 1) and a strong (g > 1) exciton-phonon coupling. Moreover, it is experimentally demonstrated that under certain conditions, the J-aggregate excited state can have both free and self-trapped excitons, i.e., we establish the existence of a self-trapping barrier for 1D Frenkel excitons. We demonstrate and analyze the reasons behind the anomalous existence of both free and self-trapped excitons in J-aggregates, and demonstrate how exciton-self trapping efficiency can be managed in J-aggregates by varying the values of g, which is fundamentally impossible in bulk crystals. We discuss how the exciton-self trapping phenomenon can be used as an alternate interpretation of the wide band emission of some J-aggregates, which has thus far been explained by the strongly localized exciton model. Published by AIP Publishing.
机译:我们提供了经过全面分析的实验结果,这些结果证明了激子自陷效应的异常表现,这种现象在块状晶体中已广为人知,在有序的分子纳米簇中被称为J聚集体。弱耦合的一维(1D)分子链是J聚集体的主要结构特征,其中电子激发表现为1D Frenkel激子。根据Rashba-Toyozawa的连续体理论,J聚集体只能具有自陷激子,因为1D激子必须在任何激子-声子耦合常数g-epsilon(LR)/ 2 beta处都遵守无障碍自陷,其中ε(LR)是晶格弛豫能,2 beta是激子带的半峰宽。相反,在涉及J聚集体的实验中,通常只有自由移动的激子发光。使用Urbach规则分析低温激子吸收光谱的低频区域显示,J聚集体既可以具有弱(g <1)的耦合,也可以具有强(g> 1)的激子-声子耦合。此外,实验证明,在某些条件下,J聚集体的激发态可以同时具有自由和自陷激子,即我们建立了一维Frenkel激子的自陷势垒的存在。我们演示并分析了J集合体中自由和自陷激子都异常存在的原因,并演示了如何通过改变g的值来管理J集合体中的激子-自陷效率,这从根本上是不可能的。大块晶体。我们讨论了如何将激子自陷现象作为对某些J聚集体宽带发射的另一种解释,到目前为止,强局部激子模型已经对此进行了解释。由AIP Publishing发布。

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