mlsanityData to 13 Oct 2026

Trajectory Inference of Human Aging from Cross-Sectional DNA Methylation Data

arXiv 2607.06583 ↗First posted 4 Jul 2026q-bio.QM cs.LGcited by 0

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Abstract (arXiv)

DNA methylation (DNAm) serves as one of the most robust molecular biomarkers of biological aging. While conventional epigenetic clocks accurately predict chronological age from high-dimensional CpG profiles, they treat aging as a static regression task, meaning they can only output a single score rather than simulating how an entire profile continuously changes over time. To reconstruct these continuous dynamics, we frame lifelong human epigenetic aging as a trajectory inference problem across discrete age snapshots derived from widely available cross-sectional data. We introduce a two-stage computational pipeline: first, an age-regularized Variational Autoencoder (VAE) maps high-dimensional CpG profiles onto a chronologically ordered latent manifold while preserving a generative decoder bridge back to the original methylation space. Second, we model the continuous movement across this latent space via Regularized Unbalanced Optimal Transport (RUOT) that unifies deterministic drift, random diffusion, and non-conservative mass changes. By resolving this RUOT formulation using the DeepRUOT framework, our model fluidly accommodates population-level density shifts like survivorship bias and cellular attrition without requiring rigid biological priors. Evaluated on a large-scale, 80-year pan-tissue dataset, our model demonstrates robust distribution interpolation and uncovers a prominent late-life surge in the learned growth field that mathematically captures the variance expansion driven by stochastic epigenetic drift. Finally, by decoding continuous latent paths back to individual CpG sites, we reconstruct and empirically verify distinct biological aging archetypes, offering a rigorous, generative paradigm for simulating human molecular aging.

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References · 4

  1. 2013A survey of the Schr"odinger problem and some of its connections with optimal transportcited by 288
  2. 2021Towards a mathematical theory of trajectory inferencecited by 31
  3. 2024Learning stochastic dynamics from snapshots through regularized unbalanced optimal transportcited by 31
  4. 2021The most likely evolution of diffusing and vanishing particles: Schrodinger Bridges with unbalanced marginalscited by 14

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