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Trajectory inference for a branching SDE model of cell differentiation

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abstract

A core challenge for modern biology is how to infer the trajectories of individual cells from population-level time courses of high-dimensional gene expression data. Birth and death of cells present a particular difficulty: existing trajectory inference methods cannot distinguish variability in net proliferation from cell differentiation dynamics, and hence require accurate prior knowledge of the proliferation rate. Building on Global Waddington-OT (gWOT), which performs trajectory inference with rigorous theoretical guarantees when birth and death can be neglected, we show how to use lineage trees available with recently developed CRISPR-based measurement technologies to disentangle proliferation and differentiation. In particular, when there is neither death nor subsampling of cells, we show that we extend gWOT to the case with proliferation with similar theoretical guarantees and computational cost, without requiring any prior information. In the case of death and/or subsampling, our method introduces a bias, that we describe explicitly and argue to be inherent to these lineage tracing data. We demonstrate in both cases the ability of this method to reliably reconstruct the landscape of a branching SDE from time-courses of simulated datasets with lineage tracing, outperforming even a benchmark using the experimentally unavailable true branching rates.

fields

cs.LG 1

years

2025 1

verdicts

CONDITIONAL 1

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Learning from samples: inverse problems over measures

cs.LG · 2025-05-11 · conditional · novelty 7.0

Sharpened Fenchel-Young losses turn inverse problems over probability measures into convex problems with sample-complexity guarantees, instantiated for inverse UOT and JKO gradient flows.

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  • Learning from samples: inverse problems over measures cs.LG · 2025-05-11 · conditional · none · ref 67 · internal anchor

    Sharpened Fenchel-Young losses turn inverse problems over probability measures into convex problems with sample-complexity guarantees, instantiated for inverse UOT and JKO gradient flows.