Identifying directional persistence in intracellular particle motion using Hidden Markov Models
Artikel i vetenskaplig tidskrift, 2014

Particle tracking is a widely used and promising technique for elucidating complex dynamics of the living cell. The cytoplasm is an active material, in which the kinetics of intracellular structures are highly heterogeneous. Tracer particles typically undergo a combination of random motion and various types of directed motion caused by the activity of molecular motors and other non-equilibrium processes. Random switching between more and less directional persistence of motion generally occurs. We present a method for identifying states of motion with different directional persistence in individual particle trajectories. Our analysis is based on a multi-scale turning angle model to characterize motion locally, together with a Hidden Markov Model with two states representing different directional persistence. We define one of the states by the motion of particles in a reference data set where some active processes have been inhibited. We illustrate the usefulness of the method by studying transport of vesicles along microtubules and transport of nanospheres activated by myosin. We study the results using mean square displacements, durations, and particle speeds within each state. We conclude that the method provides accurate identification of states of motion with different directional persistence, with very good agreement in terms of mean-squared displacement between the reference data set and one of the states in the two-state model.

Particle tracking

Intracellular transport

Transport processes

Hidden Markov Models

Författare

Magnus Röding

SuMo Biomaterials

Chalmers, Matematiska vetenskaper, matematisk statistik

Göteborgs universitet

M. Guo

Harvard University

David A. Weitz

Harvard University

Mats Rudemo

Göteborgs universitet

Chalmers, Matematiska vetenskaper, matematisk statistik

Aila Särkkä

Göteborgs universitet

Chalmers, Matematiska vetenskaper, matematisk statistik

Mathematical Biosciences

0025-5564 (ISSN)

Vol. 248 140-145

Ämneskategorier

Matematik

DOI

10.1016/j.mbs.2013.12.008