Quantifying multiscale noise sources in single-molecule time series.

J Phys Chem B

Department of Computational & Applied Mathematics, Rice University, Houston, Texas 77005-1892, USA.

Published: January 2009

AI Article Synopsis

  • This text discusses techniques for analyzing single-molecule data, focusing on calibrating stochastic dynamical models using time series of system observables.
  • It emphasizes methods for quantifying noise from different sources, such as instrument and thermal noise, while studying the mechanical unfolding of titin's I27 domain.
  • The estimated models enable detection of rare events, assessment of conformational influences on dynamics, comparative noise analysis, simulation of random quantities, and trajectory-wise hypothesis testing for model fitting and detecting transitions in noisy signals.

Article Abstract

When analyzing single-molecule data, a low-dimensional set of system observables typically serves as the observational data. We calibrate stochastic dynamical models from time series that record such observables. Numerical techniques for quantifying noise from multiple time scales in a single trajectory, including experimental instrument and inherent thermal noise, are demonstrated. The techniques are applied to study time series coming from both simulations and experiments associated with the nonequilibrium mechanical unfolding of titin's I27 domain. The estimated models can be used for several purposes, (1) detect dynamical signatures of "rare events" by analyzing the effective diffusion and force as a function of the monitored observable, (2) quantify the influence that conformational degrees of freedom, which are typically difficult to directly monitor experimentally, have on the dynamics of the monitored observable, (3) quantitatively compare the inherent thermal noise to other noise sources, for example, instrument noise, variation induced by conformational heterogeneity, and so forth, (4) simulate random quantities associated with repeated experiments, and (5) apply pathwise, that is, trajectory-wise, hypothesis tests to assess the goodness-of-fit of the models and even detect conformational transitions in noisy signals. These items are all illustrated with several examples.

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http://www.ncbi.nlm.nih.gov/pmc/articles/PMC2682735PMC
http://dx.doi.org/10.1021/jp807908cDOI Listing

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