mlsanityData to 7 Oct 2026

Latent Flow Matching for Molecular Graph Generation

arXiv 2610.06468 ↗First posted 5 Oct 2026cs.LG cs.AIcited by 0

On the map: Diffusion models → Flow matching, time series and science

Abstract (arXiv)

Modern graph generative models typically operate directly in the discrete graph space, explicitly generating node and edge variables, which can become costly as graphs grow. In this paper, we perform generation explicitly on latent representations of entire graphs obtained from a pretrained Variational Autoencoder with high reconstruction fidelity. The generated representations, obtained through flow matching, are then decoded only at the final step. Across molecular benchmarks of increasing size, our approach achieves strong validity and FCD while offering a favorable quality-efficiency trade-off compared with state-of-the-art explicit graph generative models. One of the main advantages of this formulation is that the graph representation only needs to be learned once, after which the same one can be reused across multiple generative objectives without retraining. We demonstrate generation guided by molecular properties and further introduce validity-aware generation though a classifier learned directly in latent space. All code will be made available upon acceptance.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Placed in Flow matching, time series and science, one of 14 directions in Diffusion models. First posted on arXiv 5 Oct 2026.

Builds on

No reference list yet.

Built on by

Not cited yet.

Similar, not cited

Close in wording, no citation either way

  1. 2025Exploring Molecule Generation Using Latent Space Graph Diffusion
  2. 2024Lift Your Molecules: Molecular Graph Generation in Latent Euclidean Space
  3. 2026Equivariant Efficient Joint Discrete and Continuous MeanFlow for Molecular Graph Generation
  4. 2025Graph VQ-Transformer (GVT): Fast and Accurate Molecular Generation via High-Fidelity Discrete Latents
  5. 2022Score-based Generative Modeling of Graphs via the System of Stochastic Differential Equations
  6. 2024Variational Flow Matching for Graph Generation
  7. 2026Flowette: Flow Matching with Graphette Priors for Graph Generation
  8. 2025JTreeformer: Graph-Transformer via Latent-Diffusion Model for Molecular Generation