接口(物质)
计算机科学
多物理
嵌入
领域(数学分析)
物理定律
结束语(心理学)
集合(抽象数据类型)
人工智能
人机交互
理论计算机科学
分布式计算
工程类
数学
并行计算
程序设计语言
经济
气泡
哲学
数学分析
有限元法
认识论
结构工程
市场经济
最大气泡压力法
作者
Shady E. Ahmed,Omer San,Kursat Kara,Rami M. Younis,Adil Rasheed
出处
期刊:Physical review
[American Physical Society]
日期:2020-11-13
卷期号:102 (5): 053304-053304
被引量:9
标识
DOI:10.1103/physreve.102.053304
摘要
Complex natural or engineered systems comprise multiple characteristic scales, multiple spatiotemporal domains, and even multiple physical closure laws. To address such challenges, we introduce an interface learning paradigm and put forth a data-driven closure approach based on memory embedding to provide physically correct boundary conditions at the interface. To enable the interface learning for hyperbolic systems by considering the domain of influence and wave structures into account, we put forth the concept of upwind learning toward a physics-informed domain decomposition. The promise of the proposed approach is shown for a set of canonical illustrative problems. We highlight that high-performance computing environments can benefit from this methodology to reduce communication costs among processing units in emerging machine-learning-ready heterogeneous platforms toward exascale era.
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