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MATHEMATICAL TREATMENTS THAT SOLVE SINGLE MOLECULES

机译:解决单分子的数学处理

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In this article, we talk about the ways that scientists can solve single molecule trajectories. Solving single molecules, that is, finding the model from the data, is complicated at least as much as measuring single molecules. We must filter the noise and take care of every step in the analysis when constructing the most accurate model from the data. Here, we present valuable solutions. Ways that solve clean discrete data are first presented. We review here our reduced dimensions forms (RDFs): unique models that are canonical forms of discrete data, and the statistical and numerical toolbox that builds a RDF from finite, clean, two-state data. We then review our most recent filter that "tackles" the noise when measuring two state noisy photon trajectories. The filter is a numerical algorithm with various special statistical treatments that is based on a general likelihood function that we have developed recently. We show the strengths of the filter (also over other approaches) and talk about its various new variants. This filter (with minor adjustments) can solve the noise in any discrete state trajectories, yet, extensions are needed in "tackling" the noise from other data, e.g. continuous data. Only the combined procedures enable creating the most accurate model from noisy discrete trajectories from single molecules. These concepts and methods (with adjustments) are valuable also when solving continuous trajectories and fluorescence resonance energy transfer trajectories. We also present a set of simple methods that can help any scientist with treating the trajectory perhaps encouraging applying the involved methods. The involved methods will appear in software that we are developing now, helping therefore the experimentalists utilizing these methods on real data. Comparisons with other known methods in this field are made.
机译:在本文中,我们讨论了科学家解决单分子轨迹的方法。解决单个分子,即从数据中找到模型,至少与测量单个分子一样复杂。从数据构建最准确的模型时,我们必须过滤噪声并注意分析中的每个步骤。在这里,我们提出了有价值的解决方案。首先介绍解决干净的离散数据的方法。我们在这里回顾我们的降维形式(RDF):作为离散数据的规范形式的独特模型,以及从有限的,纯净的两状态数据构建RDF的统计和数字工具箱。然后,我们回顾一下我们最新的滤波器,该滤波器在测量两个状态噪声光子轨迹时可以“处理”噪声。过滤器是一种数值算法,具有多种特殊的统计处理,这些处理基于我们最近开发的一般似然函数。我们展示了过滤器的优势(以及其他方法),并讨论了它的各种新变体。该滤波器(稍作调整)可以解决任何离散状态轨迹中的噪声,但是,在“处理”来自其他数据(例如噪声)的噪声时需要扩展。连续数据。只有结合的过程才能从单个分子的嘈杂离散轨迹创建最准确的模型。这些概念和方法(经过调整)在求解连续轨迹和荧光共振能量转移轨迹时也很有价值。我们还提出了一套简单的方法,可以帮助任何科学家治疗轨迹,也许可以鼓励应用所涉及的方法。涉及的方法将出现在我们现在正在开发的软件中,从而帮助实验人员在实际数据上利用这些方法。与该领域的其他已知方法进行了比较。

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