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LIBRIS Formathandbok  (Information om MARC21)
FältnamnIndikatorerMetadata
00004072naa a2200721 4500
001oai:gup.ub.gu.se/311207
003SwePub
008240528s2021 | |||||||||||000 ||eng|
024a https://gup.ub.gu.se/publication/3112072 URI
024a https://doi.org/10.1038/s41467-021-26320-w2 DOI
040 a (SwePub)gu
041 a eng
042 9 SwePub
072 7a ref2 swepub-contenttype
072 7a art2 swepub-publicationtype
100a Munoz-Gil, G.4 aut
2451 0a Objective comparison of methods to decode anomalous diffusion
264 c 2021-10-29
264 1b Springer Science and Business Media LLC,c 2021
520 a Deviations from Brownian motion leading to anomalous diffusion are found in transport dynamics from quantum physics to life sciences. The characterization of anomalous diffusion from the measurement of an individual trajectory is a challenging task, which traditionally relies on calculating the trajectory mean squared displacement. However, this approach breaks down for cases of practical interest, e.g., short or noisy trajectories, heterogeneous behaviour, or non-ergodic processes. Recently, several new approaches have been proposed, mostly building on the ongoing machine-learning revolution. To perform an objective comparison of methods, we gathered the community and organized an open competition, the Anomalous Diffusion challenge (AnDi). Participating teams applied their algorithms to a commonly-defined dataset including diverse conditions. Although no single method performed best across all scenarios, machine-learning-based approaches achieved superior performance for all tasks. The discussion of the challenge results provides practical advice for users and a benchmark for developers. Deviations from Brownian motion leading to anomalous diffusion are ubiquitously found in transport dynamics but often difficult to characterize. Here the authors compare approaches for single trajectory analysis through an open competition, showing that machine learning methods outperform classical approaches.
650 7a NATURVETENSKAPx Matematikx Sannolikhetsteori och statistik0 (SwePub)101062 hsv//swe
650 7a NATURAL SCIENCESx Mathematicsx Probability Theory and Statistics0 (SwePub)101062 hsv//eng
653 a statistics
653 a tracking
653 a Science & Technology - Other Topics
700a Volpe, Giovanni,d 1979u Gothenburg University,Göteborgs universitet,Institutionen för fysik (GU),Department of Physics (GU)4 aut0 (Swepub:gu)xvolgi
700a Garcia-March, M. A.4 aut
700a Aghion, E.4 aut
700a Argun, Aykutu Gothenburg University,Göteborgs universitet,Institutionen för fysik (GU),Department of Physics (GU)4 aut0 (Swepub:gu)xargua
700a Hong, C. B.4 aut
700a Bland, T.4 aut
700a Bo, S. O.4 aut
700a Conejero, J. A.4 aut
700a Firbas, N.4 aut
700a Orts, O.4 aut
700a Gentili, A.4 aut
700a Huang, Z. H.4 aut
700a Jeon, J. H.4 aut
700a Kabbech, H.4 aut
700a Kim, Y.4 aut
700a Kowalek, P.4 aut
700a Krapf, D.4 aut
700a Loch-Olszewska, H.4 aut
700a Lomholt, M. A.4 aut
700a Masson, J. B.4 aut
700a Meyer, P. G.4 aut
700a Park, S.4 aut
700a Requena, B.4 aut
700a Smal, I.4 aut
700a Song, T.4 aut
700a Szwabinski, J.4 aut
700a Thapa, S.4 aut
700a Verdier, H.4 aut
700a Volpe, G.4 aut
700a Widera, A.4 aut
700a Lewenstein, M.4 aut
700a Metzler, R.4 aut
700a Manzo, C.4 aut
710a Göteborgs universitetb Institutionen för fysik (GU)4 org
773t Nature Communicationsd : Springer Science and Business Media LLCg 12:1q 12:1x 2041-1723
856u https://www.nature.com/articles/s41467-021-26320-w.pdf
8564 8u https://gup.ub.gu.se/publication/311207
8564 8u https://doi.org/10.1038/s41467-021-26320-w

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