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Detection of kinetic change points in piece-wise linear single molecule motion

MPG-Autoren
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Duderstadt,  Karl E.
Duderstadt, Karl / Structure and Dynamics of Molecular Machines, Max Planck Institute of Biochemistry, Max Planck Society;

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Zitation

Hill, F. R., van Oijen, A. M., & Duderstadt, K. E. (2018). Detection of kinetic change points in piece-wise linear single molecule motion. The Journal of Chemical Physics, 148(12): 123317. doi:10.1063/1.5009387.


Zitierlink: http://hdl.handle.net/21.11116/0000-0001-DA76-5
Zusammenfassung
Single-molecule approaches present a powerful way to obtain detailed kinetic information at the molecular level. However, the identification of small rate changes is often hindered by the considerable noise present in such single-molecule kinetic data. We present a general method to detect such kinetic change points in trajectories of motion of processive single molecules having Gaussian noise, with a minimum number of parameters and without the need of an assumed kinetic model beyond piecewise linearity of motion. Kinetic change points are detected using a likelihood ratio test in which the probability of no change is compared to the probability of a change occurring, given the experimental noise. A predetermined confidence interval minimizes the occurrence of false detections. Applying the method recursively to all sub-regions of a single molecule trajectory ensures that all kinetic change points are located. The algorithm presented allows rigorous and quantitative determination of kinetic change points in noisy single molecule observations without the need for filtering or binning, which reduce temporal resolution and obscure dynamics. The statistical framework for the approach and implementation details are discussed. The detection power of the algorithm is assessed using simulations with both single kinetic changes and multiple kinetic changes that typically arise in observations of single-molecule DNA-replication reactions. Implementations of the algorithm are provided in ImageJ plugin format written in Java and in the Julia language for numeric computing, with accompanying Jupyter Notebooks to allow reproduction of the analysis presented here. Published by AIP Publishing.