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通过对关联函数研究扩散的成像障碍。

Imaging barriers to diffusion by pair correlation functions.

作者信息

Digman Michelle A, Gratton Enrico

机构信息

Laboratory for Fluorescence Dynamics, Department of Biomedical Engineering, University of California, Irvine, California, USA.

出版信息

Biophys J. 2009 Jul 22;97(2):665-73. doi: 10.1016/j.bpj.2009.04.048.

Abstract

Molecular diffusion and transport are fundamental processes in physical, chemical, biochemical, and biological systems. However, current approaches to measure molecular transport in cells and tissues based on perturbation methods such as fluorescence recovery after photobleaching are invasive, fluctuation correlation methods are local, and single-particle tracking requires the observation of isolated particles for relatively long periods of time. We propose to detect molecular transport by measuring the time cross-correlation of fluctuations at a pair of locations in the sample. When the points are farther apart than two times the size of the point spread function, the maximum of the correlation is proportional to the average time a molecule takes to move from a specific location to another. We demonstrate the method by simulations, using beads in solution, and by measuring the diffusion of molecules in cellular membranes. The spatial pair cross-correlation method detects barriers to diffusion and heterogeneity of diffusion because the time of the correlation maximum is delayed in the presence of diffusion barriers. This noninvasive, sensitive technique follows the same molecule over a large area, thereby producing a map of molecular flow. It does not require isolated molecules, and thus many molecules can be labeled at the same time and within the point spread function.

摘要

分子扩散和输运是物理、化学、生物化学及生物系统中的基本过程。然而,当前基于诸如光漂白后荧光恢复等微扰方法来测量细胞和组织中分子输运的方法具有侵入性,涨落关联方法具有局部性,且单粒子追踪需要对孤立粒子进行相对长时间的观测。我们提议通过测量样品中一对位置处涨落的时间互相关来检测分子输运。当两点之间的距离大于点扩散函数大小的两倍时,相关性的最大值与分子从一个特定位置移动到另一个位置所花费的平均时间成正比。我们通过模拟、使用溶液中的珠子以及测量细胞膜中分子的扩散来演示该方法。空间对互相关方法能够检测扩散障碍和扩散的异质性,因为在存在扩散障碍的情况下,相关性最大值出现的时间会延迟。这种非侵入性的灵敏技术可以在大面积上追踪同一个分子,从而生成分子流图。它不需要孤立分子,因此可以同时在点扩散函数范围内标记许多分子。

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