Support-Proximity Augmented Diffusion Estimation for Offline Black-Box Optimization
Yonghan Yang, Ye Yuan, Zipeng Sun, Linfeng Du, Bowei He, Haolun Wu, Can Chen, Xue Liu

TL;DR
SPADE introduces a novel diffusion-based surrogate model for offline black-box optimization, effectively addressing out-of-distribution issues through support-proximity regularization and calibrated estimation.
Contribution
The paper proposes SPADE, a diffusion model-based framework with new regularization techniques that improve uncertainty quantification and out-of-distribution extrapolation in black-box optimization.
Findings
SPADE achieves state-of-the-art results on Design-Bench tasks.
SPADE outperforms existing methods on LLM data mixture optimization.
Theoretical proof links regularization to Bayesian posterior maximization.
Abstract
Offline black-box optimization aims to discover novel designs with high property scores using only a static dataset, a task fundamentally challenged by the out-of-distribution (OOD) extrapolation problem. Existing approaches typically bifurcate into inverse methods, which struggle with the ill-posed nature of mapping scores to designs, and forward methods, which often lack the distributional expressivity to quantify uncertainty effectively. In this work, we propose SPADE (Support-Proximity Augmented Diffusion Estimation), a novel framework that reimagines forward surrogate modeling through the lens of conditional generative modeling. SPADE models the forward likelihood p(y|x) using a diffusion model, but with two critical enhancements to tailor it for optimization: (1) a Calibrated Diffusion Estimation module that enforces global consistency in statistical moments and pairwise rankings,…
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