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Finite element network analysis: A machine learning based computational framework for the simulation of physical systems

机译:有限元网络分析:基于机器学习的物理系统仿真的计算框架

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This paper introduces the concept of finite element network analysis (FENA) which is a physics-informed, machine-learning-based, computational framework for the simulation of physical systems. The framework leverages the extreme computational speed of trained neural networks and the unique transfer knowledge property of bidirectional recurrent neural networks (BRNN) to provide a uniquely powerful and flexible computing platform. One of the most remarkable properties of this framework consists in its ability to simulate the response of physical systems, made of multiple interconnected components, by combining individually pre-trained network models that do not require any further training following the assembly phase. This remarkable result is achieved via the use of key concepts such as transfer knowledge and network concatenation. Although the computational framework is illustrated and numerically validated for the case of a 1D elastic bar under static loading, the conceptual structure of the framework is extremely general and it suggests potential extensions to a broad spectrum of applications in computational science. The framework is numerically validated against the solution provided by traditional finite element analysis and the results highlight the outstanding performance of this new concept of computational platform. (C) 2021 Elsevier Ltd. All rights reserved.
机译:本文介绍了有限元网络分析(FIA)的概念,它是一种用于模拟物理系统的物理信息,基于机器学习的计算框架。该框架利用了训练有素的神经网络的极限计算速度以及双向经常性神经网络(BRNN)的独特转移知识特性,提供了一种独特的强大和灵活的计算平台。该框架最显着的属性之一包括通过组合单独预先训练的网络模型来模拟由多个互连组件制成的物理系统的响应,这些网络模型不需要在装配阶段之后的任何进一步训练。这种显着的结果是通过使用转移知识和网络连接等关键概念来实现的。尽管在静态负载下示出了计算框架并在数量上验证了1D弹性杆的情况,但框架的概念结构非常一般,并且它表明潜在的扩展到计算科学中广谱应用的局部延伸。该框架与传统有限元分析提供的解决方案进行了数控验证,结果突出了这一新的计算平台概念的出色性能。 (c)2021 elestvier有限公司保留所有权利。

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