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Stochastic approach to the molecular counting problem in superresolution microscopy.


ABSTRACT: Superresolution imaging methods--now widely used to characterize biological structures below the diffraction limit--are poised to reveal in quantitative detail the stoichiometry of protein complexes in living cells. In practice, the photophysical properties of the fluorophores used as tags in superresolution methods have posed a severe theoretical challenge toward achieving this goal. Here we develop a stochastic approach to enumerate fluorophores in a diffraction-limited area measured by superresolution microscopy. The method is a generalization of aggregated Markov methods developed in the ion channel literature for studying gating dynamics. We show that the method accurately and precisely enumerates fluorophores in simulated data while simultaneously determining the kinetic rates that govern the stochastic photophysics of the fluorophores to improve the prediction's accuracy. This stochastic method overcomes several critical limitations of temporal thresholding methods.

SUBMITTER: Rollins GC 

PROVIDER: S-EPMC4299210 | biostudies-literature | 2015 Jan

REPOSITORIES: biostudies-literature

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Stochastic approach to the molecular counting problem in superresolution microscopy.

Rollins Geoffrey C GC   Shin Jae Yen JY   Bustamante Carlos C   Pressé Steve S  

Proceedings of the National Academy of Sciences of the United States of America 20141222 2


Superresolution imaging methods--now widely used to characterize biological structures below the diffraction limit--are poised to reveal in quantitative detail the stoichiometry of protein complexes in living cells. In practice, the photophysical properties of the fluorophores used as tags in superresolution methods have posed a severe theoretical challenge toward achieving this goal. Here we develop a stochastic approach to enumerate fluorophores in a diffraction-limited area measured by superr  ...[more]

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