4.6 Article

Single trajectory characterization via machine learning

期刊

NEW JOURNAL OF PHYSICS
卷 22, 期 1, 页码 -

出版社

IOP Publishing Ltd
DOI: 10.1088/1367-2630/ab6065

关键词

biophysics; machine learning; statistical physics; anomalous diffusion

资金

  1. Spanish Ministry MINECO [FIS2016-79508-P, SEV-2015-0522]
  2. European Social Fund
  3. Fundacio Cellex
  4. Generalitat de Catalunya (AGAUR) [2017 SGR 1341, 2017SGR940]
  5. Generalitat de Catalunya (CERCA/Program)
  6. ERC AdG OSYRIS
  7. EU FETPRO QUIC
  8. National Science Centre, Poland-Symfonia Grant [2016/20/W/ST4/00314]
  9. Spanish Ministry of Economy and Competitiveness
  10. European Social Fund through the Ramon y Cajal program 2015 [RYC-2015-17896]
  11. European Social Fund [BFU2017-85693-R]
  12. Fundacio Social La Caixa
  13. Spanish Ministry of Education and Vocational Training (MEFP) through the Beatriz Galindo program 2018 [BEAGAL18/00203]
  14. NVIDIA Corporation

向作者/读者索取更多资源

In order to study transport in complex environments, it is extremely important to determine the physical mechanism underlying diffusion and precisely characterize its nature and parameters. Often, this task is strongly impacted by data consisting of trajectories with short length (either due to brief recordings or previous trajectory segmentation) and limited localization precision. In this paper, we propose a machine learning method based on a random forest architecture, which is able to associate single trajectories to the underlying diffusion mechanism with high accuracy. In addition, the algorithm is able to determine the anomalous exponent with a small error, thus inherently providing a classification of the motion as normal or anomalous (sub- or super-diffusion). The method provides highly accurate outputs even when working with very short trajectories and in the presence of experimental noise. We further demonstrate the application of transfer learning to experimental and simulated data not included in the training/test dataset. This allows for a full, high-accuracy characterization of experimental trajectories without the need of any prior information.

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