4.4 Article

MEASUREMENT ERROR CORRECTION IN PARTICLE TRACKING MICRORHEOLOGY

期刊

ANNALS OF APPLIED STATISTICS
卷 16, 期 3, 页码 1747-1773

出版社

INST MATHEMATICAL STATISTICS-IMS
DOI: 10.1214/21-AOAS1565

关键词

Single-particle tracking; subdiffusion; measurement error; high-frequency filtering

资金

  1. NSERC [RGPIN-2020-04364, RGPIN-2019-06435]
  2. Cystic Fibrosis Foundation [HILL19G0, HILL20Y2-OUT]
  3. NIH [5P30DK065988-17, 5P41EB002025]
  4. NSF [DMS-1664645, CISE-1931516]

向作者/读者索取更多资源

The article introduces a novel strategy to filter high-frequency noise from single-particle tracking measurements and proposes a parametric estimator for the power-law coefficients of mean squared displacement (MSD). Results from analyses of experimental and simulated data suggest that this method performs well compared to other denoising procedures.
In diverse biological applications, single-particle tracking (SPT) of passive microscopic species has become the experimental measurement of choice, when either the materials are of limited volume or so soft as to deform uncontrollably when manipulated by traditional instruments. In a wide range of SPT experiments, a ubiquitous finding is that of long-range dependence in the particles' motion. This is characterized by a power-law signature in the mean squared displacement (MSD) of particle positions as a function of time, the parameters of which reveal valuable information about the viscous and elastic properties of various biomaterials. However, MSD measurements are typically contaminated by complex and interacting sources of instrumental noise. As these often affect the high-frequency bandwidth to which MSD estimates are particularly sensitive, inadequate error correction can lead to severe bias in power law estimation and, thereby, the inferred viscoelastic properties. In this article we propose a novel strategy to filter high-frequency noise from SPT measurements. Our filters are shown theoretically to cover a broad spectrum of high-frequency noises and lead to a parametric estimator of MSD power-law coefficients for which an efficient computational implementation is presented. Based on numerous analyses of experimental and simulated data, results suggest our methods perform very well compared to other denoising procedures.

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