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首页> 外文期刊>Nuclear Instruments & Methods in Physics Research >Localized transition models in luminescence: A reappraisal
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Localized transition models in luminescence: A reappraisal

机译:发光中的局部过渡模型:重新评估

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Localized energy levels within the forbidden energy band are the source of various stimulated luminescence phenomena. The present study deals with the case of electrons stimulated from localized levels and recombining with a hole at a luminescence center, without the mediation of the conduction band. Previous research was based on three different assumptions as follows. Firstly, it was assumed that the recombination rate is independent of the concentration of recombination centers, and is proportional only to the concentration of electrons in the excited state of the trap. Secondly, it is assumed that the principle of detailed balance holds for these localized transitions. A third common assumption is that the system is in quasi-equilibrium condition. When these three conditions are applied to the system of differential equations describing the localized transitions, it was shown that the resultant thermoluminescence (TL) signals follow first order kinetics. This paper examines the assumptions used in these previous studies, and extensive simulations are carried out for a wide range of parameters in the localized transitions model. The results of the simulations show that the TL peaks in the localized model have very similar characteristics with TL peaks derived from delocalized models, including non-first order kinetic characteristics. The differential equations describing the localized transition model are solved analytically using the LambertWfunction, and the resulting analytical master equation can describe a variety of optically and thermally stimulated phenomena.
机译:禁能带内的局部能级是各种受激发光现象的来源。本研究涉及电子受局域能级激发并与发光中心的空穴复合而无导带介导的情况。先前的研究基于以下三个不同的假设。首先,假定重组率与重组中心的浓度无关,并且仅与陷阱的激发态中的电子浓度成比例。其次,假设详细的平衡原理适用于这些局部过渡。第三个普遍的假设是该系统处于准平衡状态。当将这三个条件应用于描述局部跃迁的微分方程组时,表明所得的热致发光(TL)信号遵循一阶动力学。本文研究了这些先前研究中使用的假设,并对局部转换模型中的各种参数进行了广泛的仿真。仿真结果表明,局部模型中的TL峰与非局部模型中的TL峰具有非常相似的特性,包括非一阶动力学特性。使用LambertW函数以解析方式解决了描述局部过渡模型的微分方程,得到的解析主方程可以描述各种光学和热激励现象。

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