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Stochastic approach to data analysis in fluorescence correlation spectroscopy

机译:荧光相关光谱数据分析的随机方法

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Fluorescence correlation spectroscopy (FCS) has emerged as a powerful technique for measuring low concentrations of fluorescent molecules and their diffusion constants. In FCS, the experimental data is conventionally fit using standard local search techniques, for example, the Marquardt-Levenberg (ML) algorithm. A prerequisite for these categories of algorithms is the sound knowledge of the behavior of fit parameters and in most cases good initial guesses for accurate fitting, otherwise leading to fitting artifacts. For known fit models and with user experience about the behavior of fit parameters, these local search algorithms work extremely well. However, for heterogeneous systems or where automated data analysis is a prerequisite, there is a need to apply a procedure, which treats FCS data fitting as a black box and generates reliable fit parameters with accuracy for the chosen model in hand. We present a computational approach to analyze FCS data by means of a stochastic algorithm for global search called PGSL, an acronym for Probabilistic Global Search Lausanne. This algorithm does not require any initial guesses and does the fitting in terms of searching for solutions by global sampling. It is flexible as well as computationally faster at the same time for multiparameter evaluations. We present the performance study of PGSL for two-component with triplet fits. The statistical study and the goodness of fit criterion for PGSL are also presented. The robustness of PGSL on noisy experimental data for parameter estimation is also verified. We further extend the scope of PGSL by a hybrid analysis wherein the output of PGSL is fed as initial guesses to ML. Reliability studies show that PGSL and the hybrid combination of both perform better than ML for various thresholds of the mean-squared error (MSE).
机译:荧光相关光谱法(FCS)已经成为一种用于测量低浓度荧光分子及其扩散常数的强大技术。在FCS中,通常使用标准的本地搜索技术(例如Marquardt-Levenberg(ML)算法)拟合实验数据。这些类型的算法的先决条件是对拟合参数的行为有充分的了解,在大多数情况下,它们是对准确拟合的良好初步猜测,否则会导致拟合伪像。对于已知的拟合模型以及用户对拟合参数行为的经验,这些本地搜索算法非常有效。但是,对于异构系统或以自动数据分析为先决条件的情况,则需要应用一种程序,该程序将FCS数据拟合视为黑匣子,并为选定的现有模型生成具有准确度的可靠拟合参数。我们提出一种计算方法,通过一种称为PGSL的随机全局搜索算法来分析FCS数据,PGSL是洛桑概率全球搜索的缩写。该算法不需要任何最初的猜测,并且可以通过全局采样来寻找解决方案。对于多参数评估,它同时具有灵活性和计算速度。我们目前针对三元组拟合的两成分的PGSL性能研究。还介绍了PGSL的统计研究和拟合标准的优度。 PGSL在嘈杂的实验数据上用于参数估计的鲁棒性也得到了验证。我们通过混合分析进一步扩展了PGSL的范围,其中PGSL的输出作为对ML的初始猜测。可靠性研究表明,对于各种均方误差(MSE)阈值,PGSL和二者的混合组合都比ML表现更好。

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