DecompOpt: Controllable and Decomposed Diffusion Models for Structure-based Molecular Optimization

Xiangxin Zhou, Xiwei Cheng, Yuwei Yang, Yu Bao, Liang Wang +1 more
2/12/2026

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Abstract

Recently, 3D generative models have shown promising performances in structure-based drug design by learning to generate ligands given target binding sites. However, only modeling the target-ligand distribution can hardly fulfill one of the main goals in drug discovery -- designing novel ligands with desired properties, e.g., high binding affinity, easily synthesizable, etc. This challenge becomes particularly pronounced when the target-ligand pairs used for training do not align with these desired properties. Moreover, most existing methods aim at solving \textit{de novo} design task, while many generative scenarios requiring flexible controllability, such as R-group optimization and scaffold hopping, have received little attention. In this work, we propose DecompOpt, a structure-based molecular optimization method based on a controllable and decomposed diffusion model. DecompOpt presents a new generation paradigm which combines optimization with conditional diffusion models to achieve desired properties while adhering to the molecular grammar. Additionally, DecompOpt offers a unified framework covering both \textit{de novo} design and controllable generation. To achieve so, ligands are decomposed into substructures which allows fine-grained control and local optimization. Experiments show that DecompOpt can efficiently generate molecules with improved properties than strong de novo baselines, and demonstrate great potential in controllable generation tasks.

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@article{zhou2026decompopt,
  title  = {DecompOpt: Controllable and Decomposed Diffusion Models for Structure-based Molecular Optimization},
  author = {Xiangxin Zhou and Xiwei Cheng and Yuwei Yang and Yu Bao and Liang Wang and Quanquan Gu},
  year   = {2026},
  eprint = {2403.13829},
  archivePrefix = {arXiv},
  url    = {https://arxiv.org/abs/2403.13829},
  journal = {ICLR 2024 2024}
}

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