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Mahsa Ghanbari

Publications and source records attributed to Mahsa Ghanbari.

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Uncertainty-Aware Deep Learning for Genomics Applications: Insights from an Empirical Study

Deep learning models have emerged as the standard computational tool for a wide range of applications in genomics. Yet, uncertainty quantification (UQ) -- and more specifically, the reliability of different uncertainty estimates in this domain -- has received little systematic attention. This work presents an empirical analysis of UQ in deep learning models, focusing on genomics applications. In a series of experiments, we contrast Deep Ensembles, Bayesian Neural Networks, and Monte Carlo-dropout methods. We assess their ability to quantify uncertainty in different scenarios, accounting for common dataset characteristics in two genomic application areas and modalities: sequence-to-activity models, and single-cell expression analysis. Our systematic comparison framework provides guidelines for the applicability and reliability of UQ methods in genomics, highlighting their strengths and limitations in different scenarios. We show that Bayesian Neural Networks are better at capturing uncertainty caused by strong class imbalance and out-of-distribution data in genomics, despite their computational disadvantages. Moreover, we show how uncertainty scores can be used to select high-quality predictions in protein-RNA interactions.

cs.LG

The Distance Precision Matrix: computing networks from nonlinear relationships

A fundamental method of reconstructing networks, e.g. in the context of gene regulation, relies on the precision matrix (the inverse of the variance-covariance matrix) as an indicator which variables are associated with each other. The precision matrix assumes Gaussian data and its entries are zero for those pairs of variable which are conditionally independent. Here, we propose the Distance Precision Matrix which is based on a measure of possibly non-linear association, the distance covarince. We provide evidence that the Distance Precision Matrix can successfully compute networks from non-linear data and does so in a very consistent manner across many data situations.

stat.ME