外推法
人工神经网络
原子间势
分子动力学
统计物理学
联轴节(管道)
星团(航天器)
物理
能量(信号处理)
笛卡尔坐标系
集合(抽象数据类型)
原子电荷
计算机科学
离子键合
耦合簇
电荷(物理)
感知器
水模型
化学
算法
原子模型
先验与后验
势能
计算物理学
一致性(知识库)
作者
Yajie Ji,Jiuyang Liang,Zhenli Xu
摘要
Accurately capturing long-range interactions is critical for molecular dynamics simulations based on machine learning interatomic potentials. We recently proposed the sum-of-Gaussians neural network (SOG-Net), which learns long-range energy contributions directly from energy and force data such that the long-range tail of different decay rates can be well fitted. In this work, we incorporate the SOG-Net with a short-range descriptor of the Cartesian atomic cluster expansion, resulting in the CACE-SOG model, to show that the SOG-Net is a general module that can be coupled with different short-range descriptors. We also study new technical developments in the SOG-Net, including improved extrapolation accuracy, handling of different charge states, and faster convergence. We evaluated the CACE-SOG model across a diverse set of systems, including molecular dimers, aqueous salt solutions, charged ionic clusters, and liquid-vapor and Pt(111) interfacial water systems, and compared it with the CACE-based latent Ewald summation and the CACE-only methods. These results demonstrate that the SOG-Net is promising for accurately learning long-range interatomic interactions.
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