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Excluded volume effect within the continuous model for the fluorescence energy transfer.

机译:在连续模型中排除了荧光能量转移的体积效应。

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摘要

We consider and discuss the transfer of electronic energy between donor and acceptor molecules, both continuously distributed in an infinite space. In particular, the ensemble-average fluorescence intensity decay for the donor was calculated, taking into account the excluded volume. The latter may be associated either with finite molecular size or any other spatial restrictions, which are imposed on fluorophore distribution by a superstructure. Results show that in a system using excluded volume, the time dependence in donor decay is more complex compared to that predicted by a simplified stretched exponential model. We identify a crossover between two distinct time regimes in the refined decay and demonstrate its correlation with two competing parameters: r(m), which characterizes the minimal distance between interacting molecules, and R(0), which is related to the strength of the molecular interactions. In this context, the "apparent dimensionality" of the energy transfer recovered from the stretched exponential model ignores the crossover, and may be quite misleading. Basic theoretical considerations to that end are provided.
机译:我们考虑并讨论了电子能量在供体和受体分子之间的转移,二者在无限空间中连续分布。特别地,考虑到排除的体积,计算供体的集合平均荧光强度衰减。后者可能与有限的分子大小或任何其他空间限制相关联,这些限制是由上层建筑施加在荧光团分布上的。结果表明,在使用排除体积的系统中,与简化拉伸指数模型所预测的时间相比,供体衰变的时间依赖性更为复杂。我们确定了精细衰减中两个截然不同的时间范围之间的交叉,并证明了它与两个竞争参数的相关性:r(m)表征相互作用的分子之间的最小距离; R(0)与其相关的强度分子相互作用。在这种情况下,从拉伸指数模型中恢复的能量转移的“表观维数”忽略了交叉现象,可能会产生误导。为此提供了基本的理论考虑。

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