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Journal ArticleDOI

Computational principles and challenges in single-cell data integration.

TLDR
In this article, a broad collection of approaches ranging from batch correction of individual omics datasets to association of chromatin accessibility and genetic variation with transcription are reviewed, as the number of single-cell experiments with multiple data modalities increases.
Abstract
The development of single-cell multimodal assays provides a powerful tool for investigating multiple dimensions of cellular heterogeneity, enabling new insights into development, tissue homeostasis and disease. A key challenge in the analysis of single-cell multimodal data is to devise appropriate strategies for tying together data across different modalities. The term ‘data integration’ has been used to describe this task, encompassing a broad collection of approaches ranging from batch correction of individual omics datasets to association of chromatin accessibility and genetic variation with transcription. Although existing integration strategies exploit similar mathematical ideas, they typically have distinct goals and rely on different principles and assumptions. Consequently, new definitions and concepts are needed to contextualize existing methods and to enable development of new methods. As the number of single-cell experiments with multiple data modalities increases, Argelaguet and colleagues review the concepts and challenges of data integration.

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Journal ArticleDOI

Spatial components of molecular tissue biology

TL;DR: In this paper , the authors identify the key biological questions in spatial analysis of tissues and develop the requisite computational tools to address them, and group these biological problems and related computational algorithms into classes across length scales, thus characterizing common issues that need to be addressed.
Journal ArticleDOI

Multi-omics single-cell data integration and regulatory inference with graph-linked embedding

Zhi-Jie Cao, +1 more
- 02 May 2022 - 
TL;DR: GLUE as discussed by the authors is a graph-linked unified embedding (GLUE) framework for heterogeneous single-cell multi-omics data, which bridges the gap by modeling regulatory interactions across omics layers explicitly.
Journal ArticleDOI

A harmonized atlas of mouse spinal cord cell types and their spatial organization

TL;DR: In this article, a harmonized cell atlas of the mouse post-natal spinal cord is presented, which provides an integrated view of spinal cell types, their gene expression signatures, and their molecular organization.
Posted ContentDOI

An integrated cell atlas of the human lung in health and disease

TL;DR: The integrated Human Lung Cell Atlas (HLCA) is presented, combining 46 datasets of the human respiratory system into a single atlas spanning over 2.2 million cells from 444 individuals across health and disease.
Journal ArticleDOI

Single-cell atlases: shared and tissue-specific cell types across human organs

TL;DR: Key biological insights obtained from cross-tissue studies into epithelial, fibroblast, vascular and immune cells based on single-cell gene expression data in humans are highlighted and compared with mechanisms reported in mice.
References
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Journal ArticleDOI

limma powers differential expression analyses for RNA-sequencing and microarray studies

TL;DR: The philosophy and design of the limma package is reviewed, summarizing both new and historical features, with an emphasis on recent enhancements and features that have not been previously described.
Journal ArticleDOI

Comprehensive Integration of Single-Cell Data.

TL;DR: A strategy to "anchor" diverse datasets together, enabling us to integrate single-cell measurements not only across scRNA-seq technologies, but also across different modalities.
Journal ArticleDOI

Adjusting batch effects in microarray expression data using empirical Bayes methods

TL;DR: This paper proposed parametric and non-parametric empirical Bayes frameworks for adjusting data for batch effects that is robust to outliers in small sample sizes and performs comparable to existing methods for large samples.
Book ChapterDOI

Relations Between Two Sets of Variates

TL;DR: The concept of correlation and regression may be applied not only to ordinary one-dimensional variates but also to variates of two or more dimensions as discussed by the authors, where the correlation of the horizontal components is ordinarily discussed, whereas the complex consisting of horizontal and vertical deviations may be even more interesting.
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