用离散流匹配方法提升单步逆合成预测的准确率与多样性
RETRO SYNFLOW: Discrete Flow Matching for Accurate and Diverse Single-Step Retrosynthesis
- 基于反应中心识别生成合成子,构建更精准的离散流起点
- 顶1准确率达60.0%,较前代SOTA提升20个百分点
- 引入蒙特卡洛推理引导,显著增强生成结果可行性与多样性
有机化学中的核心挑战是识别并预测合成目标分子所需的一系列反应。由于化学搜索空间的组合特性,即使现有最先进的无模板生成方法,在单步反应物预测(即单步逆合成)上仍难以同时实现高准确率与高多样性。本文提出一种名为RETRO SYNFLOW(RSF)的离散流匹配框架,通过构建目标产物分子与反应物分子之间的马尔可夫桥来建模单步逆合成规划。与以往方法不同,RSF先进行反应中心识别,生成称为合成子的中间结构,作为离散流更丰富的源分布。为进一步提升生成样本的多样性和可行性,采用基于费曼-卡茨引导的序贯蒙特卡洛重采样策略,在推理阶段利用一个依赖正向合成模型的新奖励函数引导生成过程。实验证明,RSF在顶1准确率上达到60.0%,比之前最先进方法高出20%;同时,使用费曼-卡茨引导后,顶5往返准确率提升19%,且保持了竞争力的顶k准确率表现。
原文摘要 · Abstract (English)
A fundamental problem in organic chemistry is identifying and predicting the series of reactions that synthesize a desired target product molecule. Due to the combinatorial nature of the chemical search space, single-step reactant prediction -- i.e. single-step retrosynthesis -- remains challenging even for existing state-of-the-art template-free generative approaches to produce an accurate yet diverse set of feasible reactions. In this paper, we model single-step retrosynthesis planning and introduce RETRO SYNFLOW (RSF) a discrete flow-matching framework that builds a Markov bridge between the prescribed target product molecule and the reactant molecule. In contrast to past approaches, RSF employs a reaction center identification step to produce intermediate structures known as synthons as a more informative source distribution for the discrete flow. To further enhance diversity and feasibility of generated samples, we employ Feynman-Kac steering with Sequential Monte Carlo based resampling to steer promising generations at inference using a new reward oracle that relies on a forward-synthesis model. Empirically, we demonstrate \nameshort achieves $60.0 \%$ top-1 accuracy, which outperforms the previous SOTA by $20 \%$. We also substantiate the benefits of steering at inference and demonstrate that FK-steering improves top-$5$ round-trip accuracy by $19 \%$ over prior template-free SOTA methods, all while preserving competitive top-$k$ accuracy results.
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