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arXiv 2310.15744stat.MLcs.LGmath.AT

利用拓扑非负矩阵分解分析单细胞RNA测序

Analyzing Single Cell RNA Sequencing with Topological Nonnegative Matrix Factorization

Michigan State University(密歇根州立大学)

Yuta Hozumi, Guo-Wei Wei

AI总结:

针对单细胞RNA测序数据缺乏多尺度分析的问题,提出两种持久拉普拉斯正则化非负矩阵分解方法TNMF和rTNMF,在12个数据集上显著优于其他NMF方法并用于数据可视化。

摘要:

单细胞RNA测序是一项相对较新的技术,由于scRNA-seq数据具有高维性、复杂性和大规模的特点,它在统计学、数据科学和计算生物学中激发了极大的兴趣。非负矩阵分解因其对所得低维成分的元基因解释而提供了一种独特的方法。然而,NMF方法缺乏多尺度分析能力。本研究提出了两种持久拉普拉斯正则化NMF方法,即拓扑NMF(TNMF)和鲁棒拓扑NMF(rTNMF)。通过使用总共12个数据集,我们证明了所提出的TNMF和rTNMF显著优于所有其他基于NMF的方法。我们还利用TNMF和rTNMF对流行的统一流形逼近与投影(UMAP)和t分布随机邻域嵌入(t-SNE)进行了可视化。

英文摘要:

Single-cell RNA sequencing (scRNA-seq) is a relatively new technology that has stimulated enormous interest in statistics, data science, and computational biology due to the high dimensionality, complexity, and large scale associated with scRNA-seq data. Nonnegative matrix factorization (NMF) offers a unique approach due to its meta-gene interpretation of resulting low-dimensional components. However, NMF approaches suffer from the lack of multiscale analysis. This work introduces two persistent Laplacian regularized NMF methods, namely, topological NMF (TNMF) and robust topological NMF (rTNMF). By employing a total of 12 datasets, we demonstrate that the proposed TNMF and rTNMF significantly outperform all other NMF-based methods. We have also utilized TNMF and rTNMF for the visualization of popular Uniform Manifold Approximation and Projection (UMAP) and t-distributed stochastic neighbor embedding (t-SNE).

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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