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Robust Multi-view Co-expression Network Inference

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abstract

Unraveling the co-expression of genes across studies enhances the understanding of cellular processes. Inferring gene co-expression networks from transcriptome data presents many challenges, including spurious gene correlations, sample correlations, and batch effects. To address these complexities, we introduce a robust method for high-dimensional graph inference from multiple independent studies. We base our approach on the premise that each dataset is essentially a noisy linear mixture of gene loadings that follow a multivariate $t$-distribution with a sparse precision matrix, which is shared across studies. This allows us to show that we can identify the co-expression matrix up to a scaling factor among other model parameters. Our method employs an Expectation-Maximization procedure for parameter estimation. Empirical evaluation on synthetic and gene expression data demonstrates our method's improved ability to learn the underlying graph structure compared to baseline methods.

fields

math.ST 1

years

2026 1

verdicts

ACCEPT 1

representative citing papers

Foundations of Independent Component Analysis

math.ST · 2026-08-13 · accept · novelty 2.0

The paper rigorously proves that Gaussian-free independent sources in a linear ICA model are identifiable up to permutation, scale and translation even with arbitrary additive Gaussian noise.

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  • Foundations of Independent Component Analysis math.ST · 2026-08-13 · accept · none · ref 44 · internal anchor

    The paper rigorously proves that Gaussian-free independent sources in a linear ICA model are identifiable up to permutation, scale and translation even with arbitrary additive Gaussian noise.