Guided Trajectory Optimization with Sparse Scaling for Test-Time Diffusion

· Source: cs.CV updates on arXiv.org · Field: Technology & Digital — Artificial Intelligence & Machine Learning · Depth: Expert, extended

Summary

The Reward-guided Trajectory Scaling (RTS) method significantly enhances diffusion model generation performance by addressing limitations in existing Test-Time Scaling (TTS) solutions. RTS introduces a novel approach that combines a reward-guided noise optimization strategy with a sparse test-time scaling framework. The optimization actively directs the search towards high-reward noise regions, while the sparse framework, utilizing PCA-driven curvature analysis, prioritizes key intermediate denoising steps to efficiently compress the search space. Experiments demonstrate RTS outperforms baselines, achieving a 15.6% improvement in GenEval Score and a 60.4% enhancement in ImageReward score. Tested on Stable Diffusion v3, FLUX-1.dev, and Qwen-Image across GenEval and T2I-CompBench benchmarks, RTS achieves leading performance, boosting ImageReward by approximately 66.0% on SD v3 and 60.5% on FLUX-1.dev.

Key takeaway

For Machine Learning Engineers aiming to enhance diffusion model performance without costly retraining, the Reward-guided Trajectory Scaling (RTS) method offers a compelling solution. You should explore integrating sparse optimization, using PCA to identify critical denoising steps, and a reward-guided coarse-to-fine search for initial and intermediate noise. This approach can yield substantial gains in image quality and semantic alignment, as demonstrated by its 60.4% ImageReward boost, making your inference more efficient and effective.

Key insights

Reward-guided Trajectory Scaling (RTS) optimizes diffusion model noise paths via sparse, PCA-driven key-step selection and a coarse-to-fine search.

Principles

Method

RTS employs PCA-driven curvature analysis to select sparse key denoising steps. It then applies a reward-guided coarse-to-fine alternating search, estimating surrogate gradients from neighbor samples to optimize initial and intermediate noises.

In practice

Topics

Best for: AI Engineer, Research Scientist, AI Scientist, Machine Learning Engineer, Computer Vision Engineer

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Editorial summary, takeaway, and curation by AIssential. Original article published by cs.CV updates on arXiv.org.