大学化学 >> 2026, Vol. 41 >> Issue (9): 396-404.doi: 10.12461/PKU.DXHX202508037

师生笔谈 上一篇    下一篇

化学反应动力学方程的AI辅助发现——以蔗糖水解反应为例

张耿玮, 曹军   

  1. 佛山大学材料与能源学院, 广东 佛山 528000
  • 收稿日期:2025-08-06 录用日期:2025-10-13 发布日期:2026-09-01
  • 通讯作者: 曹军 E-mail:caojunbnu@mail.bnu.edu.cn Jun Cao
  • 基金资助:
    佛山大学博士后基金(090-BKS206040)

AI-assisted discovery of chemical reaction kinetic equations: a case study on sucrose hydrolysis

Gengwei Zhang, Jun Cao   

  1. School of Materials and Energy, Foshan University, Foshan 528000, Guangdong Province, China
  • Received:2025-08-06 Accepted:2025-10-13 Published:2026-09-01
  • Contact: Jun Cao E-mail:caojunbnu@mail.bnu.edu.cn

摘要: 本文介绍基于遗传编程的符号回归方法用于从实验数据中自动发现化学反应动力学微分方程的研究。通过选取三组不同文献报道的蔗糖水解旋光度实验数据进行符号回归分析,验证了该方法在化学反应微分方程发现方面的有效性,并考察了数值误差对反应方程式识别的影响。研究结果表明,该方法不仅能准确发现与理论推导一致的蔗糖水解动力学微分方程数学表达式,还能优化动力学参数的评估。本研究不仅有助于学生了解从实验数据到科学规律的提炼过程,弥合从实验观测到规律发现之间的逻辑断层,而且将为“AI辅助科学规律发现”这一新型研究范式在高校化学教学中的实践应用提供可靠的技术支持。

关键词: 符号回归, 微分方程, 蔗糖水解, 速率常数

Abstract: This study presents a genetic programming-based symbolic regression approach for the automated discovery of chemical reaction kinetic differential equations from experimental data. Using three distinct sets of literature-reported optical rotation data from sucrose hydrolysis reactions, we validated the method's efficacy in identifying chemical reaction differential equations while examining the influence of numerical errors on equation recognition. Our findings demonstrate that this approach not only accurately identifies the mathematical expressions of sucrose hydrolysis kinetic differential equations that align with theoretical derivations, but also optimizes the estimation of kinetic parameters. This research facilitates students' understanding of the process of deriving scientific laws from experimental data, bridging the conceptual gap between experimental observation and scientific discovery. Furthermore, it provides robust technical support for implementing the emerging paradigm of “AI-assisted scientific discovery” in university-level chemistry education.

Key words: Symbolic regression, Differential equations, Sucrose hydrolysis, Rate constant