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ARMesh: Autoregressive Mesh Generation via Next-Level-of-Detail Prediction

NeurIPS 2025 · 3D vision › Face and shape · approach: Textured mesh generation · 0 citations (OpenAlex)

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Proposes ARMesh, generating triangle meshes auto-regressively coarse-to-fine by reversing a generalized (simplicial-complex) QSlim simplification into a vertex-split sequence and training a transformer to predict these refinement operations.

Problem

Autoregressive mesh generation typically builds meshes face by face in arbitrary lexicographic or traversal order, which ignores geometry and human coarse-to-fine perception and gives no intermediate quality control.

Approach

Generalize meshes to simplicial complexes, adapt QSlim into GSlim that allows topology changes and reduces any mesh to a single point, record the reversed simplification as progressive simplicial complex vertex splits, tokenize them compactly with topological labels and constrained decoding, and train an AR transformer to predict next-level-of-detail refinements.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use ARMesh vertex-based refinement tokenization instead of BPT triangle-based tokenizationUnconditional mesh generation · ShapeNet bench, 10% autoregressive stepsCOV: 15.15 -> 41.07Helped
Use ARMesh vertex-based refinement tokenization instead of BPT triangle-based tokenizationUnconditional mesh generation · ShapeNet bench, 20% autoregressive stepsCOV: 26.65 -> 47.40Helped
Use ARMesh vertex-based refinement tokenization instead of BPT triangle-based tokenizationUnconditional mesh generation · ShapeNet bench, 50% autoregressive stepsCOV: 34.11 -> 54.84Helped
Use ARMesh vertex-based refinement tokenization instead of BPT triangle-based tokenizationUnconditional mesh generation · ShapeNet bench, 100% autoregressive stepsCOV: 56.35 -> 56.29No clear effect
Use ARMesh vertex-based refinement tokenization instead of BPT triangle-based tokenizationUnconditional mesh generation · ShapeNet bench, 10% autoregressive stepsMMD: 3.02 -> 1.67Helped
Use ARMesh vertex-based refinement tokenization instead of BPT triangle-based tokenizationUnconditional mesh generation · ShapeNet bench, 20% autoregressive stepsMMD: 1.97 -> 1.15Helped
Use ARMesh vertex-based refinement tokenization instead of BPT triangle-based tokenizationUnconditional mesh generation · ShapeNet bench, 50% autoregressive stepsMMD: 1.26 -> 0.87Helped
Use ARMesh vertex-based refinement tokenization instead of BPT triangle-based tokenizationUnconditional mesh generation · ShapeNet bench, 100% autoregressive stepsMMD: 0.76 -> 0.75No clear effect
Use ARMesh tokenization instead of EdgeRunner tokenizationUnconditional mesh generation · ShapeNet bench, 10% autoregressive stepsCOV: 9.43 -> 41.07Helped
Use ARMesh tokenization instead of EdgeRunner tokenizationUnconditional mesh generation · ShapeNet bench, 10% autoregressive stepsMMD: 10.32 -> 1.67Helped
Remove the boundary-edge penalty (ablation)GSlim mesh simplification · Mesh simplificationpreservation of holes and leg lengthHurt
Apply a vertex penalty (ablation)GSlim mesh simplification · Mesh simplificationadaptive triangle distribution to geometric curvatureHurt

Surprising findings

Limitations

Experimental setup

Datasets: ShapeNet Stanford 3D Scans Thingi10K NeRF AMASS

Benchmarks: ShapeNet bench ShapeNet chair ShapeNet table ShapeNet lamp

Metrics: MMD COV 1-NNA FID KID

Baselines: PolyGen MeshGPT PivotMesh EdgeRunner BPT DMesh

Builds on: QSlim PSC (progressive simplicial complex) MeshGPT VAR PolyGen

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