基于极大似然的时变单粒子跟踪模型两步估计算法。

Asian Control Conference. Asian Control Conference Pub Date : 2019-06-01 Epub Date: 2019-07-18
Boris I Godoy, Ye Lin, Juan C Agüero, Sean B Andersson
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引用次数: 0

摘要

单粒子跟踪(SPT)是研究活细胞内生物分子动力学的一种强有力的方法。该技术揭示了单个粒子的轨迹,分辨率远低于光的衍射极限,以及定义运动模型的参数,如扩散系数和约束长度。现有的算法假设这些参数在整个实验过程中是恒定的。然而,已经证明,它们通常随着时间的推移而变化,因为跟踪的颗粒在细胞内的不同区域移动,或者随着细胞内部条件对刺激的反应而变化。在这项工作中,我们将局部最大似然(ML)估计方法结合变化检测应用于SPT应用。局部机器学习在数据上使用滑动窗口,估计每个窗口中的模型参数。一旦我们找到了更改前后的参数值,我们就可以应用离线更改检测来了解更改的确切时间。然后,我们重新估计这些参数,并表明在SPT中发现的关键参数估计有改进。初步结果表明,本文提出的算法能够跟踪参数在轨迹演化过程中的突变。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

A 2-step algorithm for the estimation of time-varying single particle tracking models using Maximum Likelihood.

A 2-step algorithm for the estimation of time-varying single particle tracking models using Maximum Likelihood.

A 2-step algorithm for the estimation of time-varying single particle tracking models using Maximum Likelihood.

Single particle tracking (SPT) is a powerful class of methods for studying the dynamics of biomolecules inside living cells. The techniques reveal both trajectories of individual particles, with a resolution well below the diffraction limit of light, and the parameters defining the motion model, such as diffusion coefficients and confinement lengths. Existing algorithms assume these parameters are constant throughout an experiment. However, it has been demonstrated that they often vary with time as the tracked particles move through different regions in the cell or as conditions inside the cell change in response to stimuli. In this work we apply the method of local Maximum Likelihood (ML) estimation to the SPT application combined with change detection. Local ML uses a sliding window over the data, estimating the model parameters in each window. Once we have found the values for the parameters before and after the change, we apply offline change detection to know the exact time of the change. Then, we reestimate these parameters and show that there is an improvement in the estimation of key parameters found in SPT. Preliminary results using simulated data with a basic diffusion model with additive Gaussian noise show that our proposed algorithm is able to track abrupt changes in the parameters as they evolve during a trajectory.

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