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Electric dipole moments of the fluorescent probes Prodan and Laurdan: experimental and theoretical evaluations

机译:Prodan和Laurdan荧光探针的电偶极矩:实验和理论评估

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摘要

Several experimental and theoretical approaches can be used for a comprehensive understanding of solvent effects on the electronic structure of solutes. In this review, we revisit the influence of solvents on the electronic structure of the fluorescent probes Prodan and Laurdan, focusing on their electric dipole moments. These biologically used probes were synthesized to be sensitive to the environment polarity. However, their solvent-dependent electronic structures are still a matter of discussion in the literature. The absorption and emission spectra of Prodan and Laurdan in different solvents indicate that the two probes have very similar electronic structures in both the ground and excited states. Theoretical calculations confirm that their electronic ground states are very much alike. In this review, we discuss the electric dipole moments of the ground and excited states calculated using the widely applied Lippert–Mataga equation, using both spherical and spheroid prolate cavities for the solute. The dimensions of the cavity were found to be crucial for the calculated dipole moments. These values are compared to those obtained by quantum mechanics calculations, considering Prodan in vacuum, in a polarizable continuum solvent, and using a hybrid quantum mechanics–molecular mechanics methodology. Based on the theoretical approaches it is evident that the Prodan dipole moment can change even in the absence of solute–solvent-specific interactions, which is not taken into consideration with the experimental Lippert–Mataga method. Moreover, in water, for electric dipole moment calculations, it is fundamental to consider hydrogen-bonded molecules.
机译:可以使用几种实验和理论方法来全面理解溶剂对溶质电子结构的影响。在这篇综述中,我们将重点探讨溶剂对荧光探针Prodan和Laurdan的电子结构的影响,重点是它们的电偶极矩。这些生物学上使用的探针被合成为对环境极性敏感。然而,它们的溶剂依赖性电子结构仍然是文献中讨论的问题。 Prodan和Laurdan在不同溶剂中的吸收和发射光谱表明,这两种探针在基态和激发态均具有非常相似的电子结构。理论计算证实,它们的电子基态非常相似。在这篇综述中,我们讨论了基态和激发态的电偶极矩,这些矩是使用广泛应用的Lippert-Mataga方程计算的,同时使用了球形和椭球形的溶质腔。发现腔的尺寸对于计算出的偶极矩至关重要。将这些值与通过量子力学计算获得的值进行比较,考虑在真空中,在可极化连续体溶剂中使用Prodan并使用混合量子力学-分子力学方法。根据理论方法,很明显,即使在没有溶质-溶剂特异性相互作用的情况下,Prodan偶极矩也会发生变化,而实验的Lippert-Mataga方法并未考虑到这一点。此外,在水中,对于电偶极矩计算,考虑氢键分子是至关重要的。

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