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有原则的神经形态储层计算

Principled neuromorphic reservoir computing.

作者信息

Kleyko Denis, Kymn Christopher J, Thomas Anthony, Olshausen Bruno A, Sommer Friedrich T, Frady E Paxon

机构信息

Centre for Applied Autonomous Sensor Systems, Örebro University, Örebro, Sweden.

Intelligent Systems Lab, RISE Research Institutes of Sweden, Kista, Sweden.

出版信息

Nat Commun. 2025 Jan 14;16(1):640. doi: 10.1038/s41467-025-55832-y.

DOI:10.1038/s41467-025-55832-y
PMID:39809739
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC11733134/
Abstract

Reservoir computing advances the intriguing idea that a nonlinear recurrent neural circuit-the reservoir-can encode spatio-temporal input signals to enable efficient ways to perform tasks like classification or regression. However, recently the idea of a monolithic reservoir network that simultaneously buffers input signals and expands them into nonlinear features has been challenged. A representation scheme in which memory buffer and expansion into higher-order polynomial features can be configured separately has been shown to significantly outperform traditional reservoir computing in prediction of multivariate time-series. Here we propose a configurable neuromorphic representation scheme that provides competitive performance on prediction, but with significantly better scaling properties than directly materializing higher-order features as in prior work. Our approach combines the use of randomized representations from traditional reservoir computing with mathematical principles for approximating polynomial kernels via such representations. While the memory buffer can be realized with standard reservoir networks, computing higher-order features requires networks of 'Sigma-Pi' neurons, i.e., neurons that enable both summation as well as multiplication of inputs. Finally, we provide an implementation of the memory buffer and Sigma-Pi networks on Loihi 2, an existing neuromorphic hardware platform.

摘要

储层计算提出了一个有趣的观点,即非线性递归神经回路——储层——可以对时空输入信号进行编码,从而实现诸如分类或回归等任务的高效执行方式。然而,最近,同时缓冲输入信号并将其扩展为非线性特征的整体式储层网络的观点受到了挑战。一种可以分别配置内存缓冲区和扩展为高阶多项式特征的表示方案,在多变量时间序列预测方面已被证明明显优于传统的储层计算。在此,我们提出一种可配置的神经形态表示方案,该方案在预测方面具有竞争力,但其缩放特性比先前工作中直接实现高阶特征要好得多。我们的方法将传统储层计算中的随机表示与通过此类表示近似多项式核的数学原理相结合。虽然内存缓冲区可以用标准储层网络实现,但计算高阶特征需要“西格玛-派”神经元网络,即能够对输入进行求和以及乘法运算的神经元。最后,我们在现有的神经形态硬件平台Loihi 2上实现了内存缓冲区和西格玛-派网络。

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Mapping and Validating a Point Neuron Model on Intel's Neuromorphic Hardware Loihi.在英特尔神经形态硬件Loihi上映射和验证点神经元模型。
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本文引用的文献

1
Emerging opportunities and challenges for the future of reservoir computing.水库计算未来的新兴机遇与挑战。
Nat Commun. 2024 Mar 6;15(1):2056. doi: 10.1038/s41467-024-45187-1.
2
Cyclical palmitoylation regulates TLR9 signalling and systemic autoimmunity in mice.周期性棕榈酰化调节小鼠 TLR9 信号和系统性自身免疫。
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Vector Symbolic Architectures as a Computing Framework for Emerging Hardware.作为新兴硬件计算框架的向量符号架构
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Learning spatiotemporal chaos using next-generation reservoir computing.使用下一代储层计算学习时空混沌
Chaos. 2022 Sep;32(9):093137. doi: 10.1063/5.0098707.
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Prediction of chaotic time series using recurrent neural networks and reservoir computing techniques: A comparative study.使用递归神经网络和储层计算技术预测混沌时间序列:一项比较研究。
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A biophysical account of multiplication by a single neuron.单个神经元倍增的生物物理描述。
Nature. 2022 Mar;603(7899):119-123. doi: 10.1038/s41586-022-04428-3. Epub 2022 Feb 23.
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Next generation reservoir computing.下一代存储计算。
Nat Commun. 2021 Sep 21;12(1):5564. doi: 10.1038/s41467-021-25801-2.
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Variable Binding for Sparse Distributed Representations: Theory and Applications.变量绑定的稀疏分布式表示:理论与应用。
IEEE Trans Neural Netw Learn Syst. 2023 May;34(5):2191-2204. doi: 10.1109/TNNLS.2021.3105949. Epub 2023 May 2.
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Robust Optimization and Validation of Echo State Networks for learning chaotic dynamics.鲁棒优化和验证用于学习混沌动力学的回声状态网络。
Neural Netw. 2021 Oct;142:252-268. doi: 10.1016/j.neunet.2021.05.004. Epub 2021 May 14.
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On explaining the surprising success of reservoir computing forecaster of chaos? The universal machine learning dynamical system with contrast to VAR and DMD.混沌储层计算预测器成功原因解释?与 VAR 和 DMD 对比的通用机器学习动力系统。
Chaos. 2021 Jan;31(1):013108. doi: 10.1063/5.0024890.