2018
DOI: 10.1101/361980
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McImpute: Matrix completion based imputation for single cell RNA-seq data

Abstract: Motivation: Single cell RNA sequencing has been proved to be revolutionary for its potential of zooming into complex biological systems. Genome wide expression analysis at single cell resolution, provides a window into dynamics of cellular phenotypes. This facilitates characterization of transcriptional heterogeneity in normal and diseased tissues under various conditions. It also sheds light on development or emergence of specific cell populations and phenotypes. However, owing to the paucity of input RNA, a … Show more

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Cited by 25 publications
(40 citation statements)
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“…ScScope iteratively performs imputation using a recurrent network layer. 4 Low-rank matrix representation methods: These include 3 methods, namely, ALRA [34], mcImpute [35], and PBLR [36]. In these low-rank matrix-based methods, cell profiles are mapped to a low-dimensional linear space for imputation.…”
Section: Overview Of Scrna-seq Imputation Methodsmentioning
confidence: 99%
“…ScScope iteratively performs imputation using a recurrent network layer. 4 Low-rank matrix representation methods: These include 3 methods, namely, ALRA [34], mcImpute [35], and PBLR [36]. In these low-rank matrix-based methods, cell profiles are mapped to a low-dimensional linear space for imputation.…”
Section: Overview Of Scrna-seq Imputation Methodsmentioning
confidence: 99%
“…Besides methods relying on local similarity in the data, there is a collection of imputation algorithms utilizing global structure of the data based on low rank matrix completion. Those methods stemmed from the field of image de-noising [16,[21][22][23], has flourished in a broad range of applications to solve various imputation problems, such as completion of single cell RNA-seq data [24] and GWAS data [25], as well as prediction of miRNA-Disease association [26]. Low rank matrix completion techniques have been recently applied to proteomic data imputation too.…”
mentioning
confidence: 99%
“…• Basic frameworks (MF: Matrix factorization [41] and MC: Matrix completion or Nuclear norm minimization [41])…”
Section: Resultsmentioning
confidence: 99%
“…The above problem can be solved alternatively, by invoking majorization-minimization arguments [51] to deal with the mask operator M and by applying thresholding operations on the singular values to process the nuclear norm term [41].…”
Section: Matrix Completion (Mc)mentioning
confidence: 99%