Stochastic gradient descent estimation of generalized matrix factorization models with application to single-cell RNA sequencing data
Cristian Castiglione, Alexandre Segers, Lieven Clement, Davide Risso

TL;DR
This paper introduces a scalable stochastic gradient descent method for generalized matrix factorization, significantly improving dimensionality reduction in large single-cell RNA sequencing datasets with better speed and accuracy.
Contribution
The authors develop a novel adaptive stochastic gradient descent algorithm for generalized matrix factorization, enabling efficient analysis of millions of single-cell RNA sequencing samples.
Findings
Outperforms state-of-the-art methods in speed and memory efficiency
Maintains or improves matrix reconstruction fidelity
Scales seamlessly to datasets with millions of cells
Abstract
Single-cell RNA sequencing allows the quantification of gene expression at the individual cell level, enabling the study of cellular heterogeneity and gene expression dynamics. Dimensionality reduction is a common preprocessing step critical for the visualization, clustering, and phenotypic characterization of samples. This step, often performed using principal component analysis or closely related methods, is challenging because of the size and complexity of the data. In this work, we present a generalized matrix factorization model assuming a general exponential dispersion family distribution and we show that many of the proposed approaches in the single-cell dimensionality reduction literature can be seen as special cases of this model. Furthermore, we propose a scalable adaptive stochastic gradient descent algorithm that allows us to estimate the model efficiently, enabling the…
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Taxonomy
TopicsSingle-cell and spatial transcriptomics · Cancer-related molecular mechanisms research
