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GLAD: Improving Latent Graph Generative Modeling with Simple Quantization

AAAI 2025 · Graph learning › Graph self-supervised learning · approach: Diffusion-based graph generation · 3 citations (OpenAlex)

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GLAD learns a graph generative model in a permutation-equivariant discrete latent space (finite scalar quantization of node embeddings) using diffusion bridges with a closed-form prior-matching objective.

Problem

Latent-space graph generative models have lagged behind data-space models; continuous latent spaces suffer from latent-node collapse and poor reconstruction, and discrete/autoregressive alternatives are not permutation-invariant.

Approach

Quantize equivariant GNN node embeddings per dimension (finite scalar quantization) to form a discrete latent node grid, then adapt diffusion bridges for constrained discrete domains to learn the latent graph prior with a permutation-equivariant graph transformer drift model.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
use quantized rather than unquantized latent nodes (ablation)GLAD · QM9FCD: 1.207 -> 0.201Helped
use quantized rather than unquantized latent nodes (ablation)GLAD · QM9NSPDK: 0.0009 -> 0.0003Helped
use quantized rather than unquantized latent nodes (ablation)GLAD · QM9Val.: 83.12 -> 97.12Helped
replace the fixed zero prior with a standard normal prior (ablation)GLAD · QM9FCD: 0.201 -> 0.330Hurt
replace the fixed zero prior with a standard normal prior (ablation)GLAD · QM9Val.: 97.12 -> 95.38Hurt
use a standard normal rather than fixed zero bridge prior (ablation)GLAD · QM9Nov.: 38.75 -> 41.54Helped
use GLAD rather than DGAEgeneric graph generation · EnzymesAVG MMD: 0.025 -> 0.009Helped
use GLAD rather than DGAEmolecule generation · ZINC250kFCD: 4.4 -> 2.54Helped

Surprising findings

Limitations

Experimental setup

Datasets: Community-small Ego-small Enzymes QM9 ZINC250k

Benchmarks: Community-small Ego-small Enzymes QM9 ZINC250k

Metrics: MMD degree MMD clustering MMD orbit validity uniqueness novelty NSPDK FCD reconstruction accuracy

Baselines: GraphRNN GraphAF GDSS DiGress GraphArm GraphVAE GNF GraphDF DGAE MoFlow

Builds on: diffusion bridges finite scalar quantization straight-through estimator graph transformer DGAE

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