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Two-site small polaron quantum states: Optimization of the dressing fraction

机译:两点小极化子量子态:修整分数的优化

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摘要

A modified Lang-Firsov transformation is used to study the exciton-phonon interaction in a two-site system embedded in a one-dimensional lattice. It describes an exciton partially dressed by a virtual phonon cloud and depends on a single variational parameter, the so-called dressing fraction, whose optimization is achieved by using both the standard Bogoliubov inequality and its improved version defined by Decoster [J. Phys. A 37, 9051 (2004)]. The optimization procedure is applied to build a phase diagram in the parameter space which defines the different states of the exciton depending on the adiabaticity, the coupling strength, and the temperature. It is shown that the two Bogoliubov inequalities yield different variational principles that give rise to two optimal dressing fractions. Special attention is thus paid to characterize their differences in the nonadia-batic limit, where the exciton evolves continuously from a partially dressed state in the weak-coupling limit to a fully dressed state in the strong-coupling limit, and in the adiabatic limit where a self-trapped transition takes place.
机译:改进的Lang-Firsov变换用于研究嵌入一维晶格的两点系统中的激子-声子相互作用。它描述了一个由虚拟声子云部分修饰的激子,并依赖于一个单一的变分参数,即所谓的修整分数,该修整分数通过使用标准Bogoliubov不等式及其由Decoster定义的改进版本来实现[J.物理A 37,9051(2004)]。应用优化程序在参数空间中构建相图,该相图根据绝热度,耦合强度和温度来定义激子的不同状态。结果表明,两个Bogoliubov不等式产生了不同的变分原理,从而产生了两个最佳修整分数。因此,要特别注意表征它们在非绝热极限中的差异,在这种情况下,激子从弱耦合极限中的部分穿戴状态持续演化到强耦合极限中的完全穿戴状态,以及绝热极限中的绝热极限不断变化。一个自我陷阱的过渡发生了。

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