离散元法
粒子(生态学)
人工神经网络
接触力
计算机科学
分辨率(逻辑)
算法
人工智能
几何学
机械
数学
物理
经典力学
地质学
海洋学
作者
Zhengshou Lai,Qiushi Chen,Linchong Huang
摘要
Abstract This paper presents a machine learning (ML)‐enabled discrete element method (DEM) for the computational mechanics of irregular‐shaped particles. ML‐enabled DEM, as with most conventional DEMs, encompasses four main steps in one typical calculation cycle, namely, (1) the detection and resolution of contacts, (2) the evaluation of contact behavior, (3) the calculation of particle motion, and (4) the updating of particle geometric descriptions. Unlike conventional DEMs, the proposed method constructs and employs neural networks to detect particle contacts and resolve contact geometric features. Neural networks take particle geometric descriptors as inputs and output the contact status and contact geometric features. Using two‐dimensional elliptical particles as an example, the performance of the ML‐enabled DEM is investigated through five numerical experiments and compared with analytical solutions or conventional DEM methods. A sixth numerical experiment involving irregular‐shaped particles is also presented to showcase the potential and applicability of the proposed method for other particle shapes. ML‐enabled DEM can accurately capture the trajectory and energy evolution of individual particles, the fabric characteristics of dense packing, and the mechanical behavior of packing under large loads, while demonstrating computational efficiency over conventional methods.
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