Using flux theory in dynamic omics data sets to identify differentially changing signals using DPoP

While we apply this method to time dynamic transcriptomic and phosphoproteomic datasets, it is a numerically generalizable technique that can be applied to any organism and any field interested in time series data analysis. The app described in this work enables omics researchers with no computer science background to apply derivative profiling to their data sets, while also allowing multidisciplined users to build on the nascent idea of profiling derivatives in omics.

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Publication Details

Journal
BMC Bioinformatics
Published
2024-09-27
DOI
https://doi.org/10.1186/s12859-024-05938-9
Citations
1
Primary Topic
Bioinformatics and Genomic Networks
Type
article
Field-Weighted Citation Impact
0.23

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article

Using flux theory in dynamic omics data sets to identify differentially changing signals using DPoP

Mark R. Marten, Ranjan Srivastava, Alexander G. Doan, Steven D. Harris et al.
1 citations
BMC Bioinformatics
Bioinformatics and Genomic Networks
0.23
article

Using flux theory in dynamic omics data sets to identify differentially changing signals using DPoP

Mark R. Marten, Ranjan Srivastava, Alexander G. Doan, Steven D. Harris, Harley Edwards, Walker Huso, Caton Silbiger, Joseph Zavorskas
article en
1 citations

Abstract

While we apply this method to time dynamic transcriptomic and phosphoproteomic datasets, it is a numerically generalizable technique that can be applied to any organism and any field interested in time series data analysis. The app described in this work enables omics researchers with no computer science background to apply derivative profiling to their data sets, while also allowing multidisciplined users to build on the nascent idea of profiling derivatives in omics.

BMC BioinformaticsVol. 25(1)
University of Connecticut (US), Iowa State University (US), University of Maryland, Baltimore County (US)
National Science Foundation, University of Maryland, Baltimore County
Openalex Percentile: Top 42%
Bioinformatics and Genomic Networks
0.23
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