Strain-mediated reservoir computing with temporal and spatial co-multiplexing in multiferroic heterostructures

Physical reservoir computing (PRC), a brain-inspired computing method known for its efficient information processing and low training requirements, has attracted significant attention. The key factor lies in the number of computational nodes within the reservoir for its computational capability. Here, we explore co-multiplexing reservoirs that leverage both temporal and spatial strategies. Temporal multiplexing virtually expands the node count through the use of masking techniques, while spatial multiplexing utilizes multiple physical locations (e.g., Hall bars) to achieve an increase in the number of real nodes. Our experiment employs a strain-mediated reservoir based on multiferroic heterostructures. By applying a single voltage across the PMN-PT substrate (acting as global input) and measuring the output Hall voltages from four Hall bars (real nodes), we achieve significant efficiency gains. This co-multiplexing approach results in a reduction in the normalized root mean square error from 0.5 to 0.23 for a 20-step prediction task of a Mackey–Glass chaotic time series. Furthermore, the single input and four independent outputs lead to a fourfold reduction in energy consumption compared to the strain-mediated PRC with temporal multiplexing solely. This research paves the way for future energy saving PRC implementations utilizing co-multiplexing, promoting a resource-efficient paradigm in reservoir computing.

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Publication Details

Journal
Applied Physics Letters
Published
2024-09-02
DOI
https://doi.org/10.1063/5.0221747
Citations
2
Primary Topic
Neural Networks and Reservoir Computing
Type
article
Field-Weighted Citation Impact
0.69

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article

Strain-mediated reservoir computing with temporal and spatial co-multiplexing in multiferroic heterostructures

Yiming Sun, Dahai Wei, Xing Chen, Bing-yu Chen et al.
2 citations
Applied Physics Letters
Neural Networks and Reservoir Computing
0.69
article

Strain-mediated reservoir computing with temporal and spatial co-multiplexing in multiferroic heterostructures

Yiming Sun, Dahai Wei, Xing Chen, Bing-yu Chen, Weisheng S. Zhao, Na Lei, C. H. Back, Wang Kang, Chao Chen, Zhiyuan Zhao, B. Liu
article en
2 citations

Abstract

Physical reservoir computing (PRC), a brain-inspired computing method known for its efficient information processing and low training requirements, has attracted significant attention. The key factor lies in the number of computational nodes within the reservoir for its computational capability. Here, we explore co-multiplexing reservoirs that leverage both temporal and spatial strategies. Temporal multiplexing virtually expands the node count through the use of masking techniques, while spatial multiplexing utilizes multiple physical locations (e.g., Hall bars) to achieve an increase in the number of real nodes. Our experiment employs a strain-mediated reservoir based on multiferroic heterostructures. By applying a single voltage across the PMN-PT substrate (acting as global input) and measuring the output Hall voltages from four Hall bars (real nodes), we achieve significant efficiency gains. This co-multiplexing approach results in a reduction in the normalized root mean square error from 0.5 to 0.23 for a 20-step prediction task of a Mackey–Glass chaotic time series. Furthermore, the single input and four independent outputs lead to a fourfold reduction in energy consumption compared to the strain-mediated PRC with temporal multiplexing solely. This research paves the way for future energy saving PRC implementations utilizing co-multiplexing, promoting a resource-efficient paradigm in reservoir computing.

Applied Physics LettersVol. 125(10)
Chinese Academy of Sciences (CN), Munich Center for Quantum Science and Technology (DE), Institute of Semiconductors (CN), Technical University of Munich (DE), Beihang University (CN)
Deutsche Forschungsgemeinschaft, National Natural Science Foundation of China
Affordable and clean energy
Openalex Percentile: Top 25%
Neural Networks and Reservoir Computing
0.69
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