Assessment of nonnegative matrix factorization algorithms for electroencephalography spectral analysis
Hu, G., Zhou, T., Luo, S., Mahini, R., Xu, J., Chang, Y., & Cong, F. (2020). Assessment of nonnegative matrix factorization algorithms for electroencephalography spectral analysis. Biomedical Engineering Online, 19, Article 61. https://doi.org/10.1186/s12938-020-00796-x
Julkaistu sarjassa
Biomedical Engineering OnlineTekijät
Xu, Jing |
Päivämäärä
2020Tekijänoikeudet
© The Author(s) 2020
Background
Nonnegative matrix factorization (NMF) has been successfully used for electroencephalography (EEG) spectral analysis. Since NMF was proposed in the 1990s, many adaptive algorithms have been developed. However, the performance of their use in EEG data analysis has not been fully compared. Here, we provide a comparison of four NMF algorithms in terms of accuracy of estimation, stability (repeatability of the results) and time complexity of algorithms with simulated data. In the practical application of NMF algorithms, stability plays an important role, which was an emphasis in the comparison. A Hierarchical clustering algorithm was implemented to evaluate the stability of NMF algorithms.
Results
In simulation-based comprehensive analysis of fit, stability, accuracy of estimation and time complexity, hierarchical alternating least squares (HALS) low-rank NMF algorithm (lraNMF_HALS) outperformed the other three NMF algorithms. In the application of lraNMF_HALS for real resting-state EEG data analysis, stable and interpretable features were extracted.
Conclusion
Based on the results of assessment, our recommendation is to use lraNMF_HALS, providing the most accurate and robust estimation.
...
Julkaisija
BioMed CentralISSN Hae Julkaisufoorumista
1475-925XAsiasanat
Julkaisu tutkimustietojärjestelmässä
https://converis.jyu.fi/converis/portal/detail/Publication/41682898
Metadata
Näytä kaikki kuvailutiedotKokoelmat
Lisätietoja rahoituksesta
This work was supported by National Natural Science Foundation of China (Grant Nos. 91748105 & 81471742) and the Fundamental Research Funds for the Central Universities [DUT2019] in Dalian University of Technology in China. This work was also supported by China Scholarship Council (No. 201806060038) and Natural Science Foundation of Liaoning Province (2019-MS-099).Lisenssi
Samankaltainen aineisto
Näytetään aineistoja, joilla on samankaltainen nimeke tai asiasanat.
-
Clustering and Structural Robustness in Causal Diagrams
Tikka, Santtu; Helske, Jouni; Karvanen, Juha (JMLR, 2023)Graphs are commonly used to represent and visualize causal relations. For a small number of variables, this approach provides a succinct and clear view of the scenario at hand. As the number of variables under study ... -
Longitudinal Stability of Reading Difficulties : Examining the Effects of Measurement Error, Cut-Offs, and Buffer Zones in Identification
Psyridou, Maria; Tolvanen, Asko; Lerkkanen, Marja-Kristiina; Poikkeus, Anna-Maija; Torppa, Minna (Frontiers Media, 2020)This study examined the stability of reading difficulties (RD) from grades 2 to 6 and focused on the effects of measurement error and cut-off selection in the identification of RD and its stability with the use of simulations. ... -
Politics of Mobility and Stability in Authorizing European Heritage : Estonia’s Great Guild Hall
Kaasik-Krogerus, Sigrid (Palgrave Macmillan, 2019)Kaasik-Krogerus scrutinizes the European Heritage Label (EHL) as an authorized heritage discourse (AHD) in the making. She analyses how the discourse is formed in a politics of mobility and stability between the local, ... -
Fast Implementation of Double-coupled Nonnegative Canonical Polyadic Decomposition
Wang, Xiulin; Ristaniemi, Tapani; Cong, Fengyu (IEEE, 2019)Real-world data exhibiting high order/dimensionality and various couplings are linked to each other since they share some common characteristics. Coupled tensor decomposition has become a popular technique for group ... -
Spectral analysis and quantum chaos in two-dimensional nanostructures
Luukko, Perttu (University of Jyväskylä, 2015)This thesis describes a study into the eigenvalues and eigenstates of twodimensional (2D) quantum systems. The research is summarized in four scientific publications by the author. The underlying motivation for this work ...
Ellei toisin mainittu, julkisesti saatavilla olevia JYX-metatietoja (poislukien tiivistelmät) saa vapaasti uudelleenkäyttää CC0-lisenssillä.