For linear interventional SDEs, r interventions identify the drift almost surely while r-2 cannot; in the small-noise nonlinear case, r+1 interventions identify the low-rank factors up to permutation and scaling.
Interpretable Neural ODEs for Gene Regulatory Network Discovery under Perturbations
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abstract
Modern high-throughput biological datasets containing thousands of perturbations enable large-scale discovery of causal graphs that represent regulatory interactions between genes. Differentiable causal graphical models and regression-based methods have been developed to infer gene regulatory networks (GRNs) from interventional datasets. However, existing approaches fail to capture the non-linear dynamics of biological processes such as cellular differentiation. To address this limitation, we propose PerturbODE, a novel framework that employs interpretable neural ordinary differential equations (neural ODEs) to model cell state trajectories under perturbations and derive the underlying causal GRN from the neural ODE parameters, enabling downstream simulation of unseen genetic interventions. The GRN is encoded via a single-hidden-layer feedforward network, implicitly grouping genes into interpretable co-regulated modules. We demonstrate PerturbODE's efficacy in GRN inference and extension to perturbation response prediction across both simulated and real overexpression datasets.
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cs.LG 1years
2025 1verdicts
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Towards Identifiability of Interventional Stochastic Differential Equations
For linear interventional SDEs, r interventions identify the drift almost surely while r-2 cannot; in the small-noise nonlinear case, r+1 interventions identify the low-rank factors up to permutation and scaling.