Continuous-Time Digital Twin with Analogue Memristive Neural Ordinary Differential Equation Solver
Hegan Chen, Jichang Yang, Jia Chen, Songqi Wang, Shaocong Wang,, Dingchen Wang, Xinyu Tian, Yifei Yu, Xi Chen, Yinan Lin, Yangu He, Xiaoshan, Wu, Yi Li, Xinyuan Zhang, Ning Lin, Meng Xu, Yi Li, Xumeng Zhang, Zhongrui, Wang, Han Wang, Dashan Shang, Qi Liu, Kwang-Ting Cheng

TL;DR
This paper introduces a memristive neural ODE solver for digital twins that captures continuous dynamics, significantly improves speed and energy efficiency, and is validated on memristor and Lorenz96 models.
Contribution
It presents a novel analogue memristor-based neural ODE approach for digital twins, overcoming the von Neumann bottleneck and enabling scalable, energy-efficient continuous-time modeling.
Findings
Achieves 4.2-fold speedup and 41.4-fold energy reduction on memristor twin
Demonstrates 12.6-fold speedup and 189.7-fold energy efficiency on Lorenz96 dynamics
Maintains acceptable error margins while significantly improving performance
Abstract
Digital twins, the cornerstone of Industry 4.0, replicate real-world entities through computer models, revolutionising fields such as manufacturing management and industrial automation. Recent advances in machine learning provide data-driven methods for developing digital twins using discrete-time data and finite-depth models on digital computers. However, this approach fails to capture the underlying continuous dynamics and struggles with modelling complex system behaviour. Additionally, the architecture of digital computers, with separate storage and processing units, necessitates frequent data transfers and Analogue-Digital (A/D) conversion, thereby significantly increasing both time and energy costs. Here, we introduce a memristive neural ordinary differential equation (ODE) solver for digital twins, which is capable of capturing continuous-time dynamics and facilitates the…
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Taxonomy
TopicsNeural Networks and Applications
MethodsSPEED: Separable Pyramidal Pooling EncodEr-Decoder for Real-Time Monocular Depth Estimation on Low-Resource Settings
