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20 results for “Understanding of reservoir computing”

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cs.LGcs.AIEmpiricalComprehensiveRecentJun 4, 2026

Pretraining Recurrent Networks without Recurrence

Akarsh Kumar, Phillip Isola

This paper proposes Supervised Memory Training (SMT), a method for training nonlinear RNNs that sidesteps recurrent credit propagation entirely.

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cs.LGstat.MLTheoreticalRecentJun 9, 2026

Limitations of Learning Tanh Neural Networks with Finite Precision

Philipp Grohs, Matěj Trödler

This paper investigates limitations of learning tanh neural networks under finite-precision computations and Lp accuracy guarantees.

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cs.NEcs.LGTheoreticalRecentJul 20, 2026

Organization of computation in reservoir computing

Mohab Abdalla, Damien Rontani

This paper introduces a framework to quantify information processing capacity in reservoir computing based on eigen-spectral decomposition, revealing vulnerabilities of low-energy modes.

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cs.AIcs.LGRecentMay 27, 2026

Adaptive Reservoir Computing for Multi-Scenario Chaotic System Forecasting

Shadmehr Zaregarizi, Khashayar Yavari

The paper introduces an adaptive reservoir computing framework that tailors Echo State Networks (ESNs) to specific evaluation scenarios, achieving a high score on the CTF-4-Science Lorenz benchmark fo…

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cs.NEEmpiricalRecentJun 12, 2026

A Programmer's Guide to Cascaded Adaptive Combiners: Online Learning by Biologically Accurate Models of Multilayer Neuron Networks

Martin Nilsson, Denis Kleyko

This paper introduces a mechanistic neuronal network model for multilayer learning, offering biological insights and an alternative to backpropagation.

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cs.LGcs.NEEmpiricalRecentJul 17, 2026

Constrained Hebbian Learning Supports Efficient Representational Allocation under Structural Constraints

Patrick Inoue, Florian Röhrbein, Andreas Knoblauch

This paper compares the cost-performance trade-off of Hebbian learning, Dense Difference Target Propagation (DDTP), and backpropagation (BP) using mutual-information-based measures.

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cs.NEEmpiricalRecentJun 28, 2026

Supervised Hebbian learning in Deep Counterstream Associative Networks

Andreas Knoblauch

A new error backpropagation method called supervised counterstream learning is proposed for deep associative networks, which only requires recognition of errors during training and backpropagates corr…

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cs.LGcs.AIRecentMay 28, 2026

The Little Book of Generative AI Foundations: An Intuitive Mathematical Primer

Tianhua Chen

This book provides a compact, derivation-oriented mathematical primer that connects major families of generative AI models, showing their underlying structural relationships.

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cs.LOcs.AIRecentMay 28, 2026

Neural Network Verification using Partial Multi-Neuron Relaxation

Ido Shmuel, Guy Katz

The paper introduces partial multi-neuron relaxation, a novel verification technique that selectively computes tight linear bounds for a small subset of neurons to improve the efficiency and tightness…

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cs.CLcs.AIcs.DSRecentMay 29, 2026

Neuro-symbolic Syntactic Parsing: Shaping a Neural Network with the CYK Algorithm

Fabio Massimo Zanzotto, Federico Ranaldi, Giorgio Satta

The paper proposes CYKNN, a novel recurrent neural network architecture that directly encodes the CYK parsing algorithm, demonstrating superior performance over large language models on syntactic pars…

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cs.FLcs.CLcs.LGRecentJun 1, 2026

An Algebraic View of the Expressivity of Recurrent Language Models

Franz Nowak, Ryan Cotterell, Reda Boumasmoud

The paper provides a unified algebraic framework to determine the formal language expressivity of recurrent neural language models, resolving conflicts in existing literature by linking expressivity t…

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math.NAcs.LGRecentJun 1, 2026

Spectral Audit of In-Context Operator Networks

Zhiwei Gao, Liu Yang, George Em Karniadakis

The paper introduces a Jacobian-based spectral audit to evaluate neural operators, demonstrating that standard prediction error metrics fail to capture crucial local dynamical structures and operator…

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cs.SDcs.LGEmpiricalRecentJul 9, 2026

Structural Bottlenecks on Frequency Representation in End-to-End Audio Models

Nicole Cosme-Clifford

This paper identifies and quantifies two structural bottlenecks in certain state-of-the-art neural audio models that limit access to frequency-localized primitives, and proposes a lightweight interven…

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cs.LGcs.CLRecentMay 29, 2026

Trading Complexity for Expressivity Through Structured Generalized Linear Token Mixing

Erwan Fagnou, Paul Caillon, Blaise Delattre, Alexandre Allauzen

The paper proposes a unified framework for designing efficient and expressive token mixing layers by separating the direct and recurrent influences of inputs, allowing for a principled trade-off betwe…

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cs.LGcs.AIcs.CLEmpiricalRecentJul 10, 2026

Remembering Distinct Items, Not Tokens: A Learnable Dirichlet-Process Cache Between State-Space Models and Attention

Siddharth Pal, Viktoria Rojkova

This paper proposes a sparse cache with a novel allocation rule based on DP-means clustering for deep recurrent models, achieving full associative recall with only distinct items, outperforming other…

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stat.MLcs.LGTheoreticalRecentJul 7, 2026

A Function-Space Dichotomy for Compositional Learning: Exponential Sub-Optimality of the Neural Tangent Kernel

Arkaprabha Ganguli, Emil Constantinescu

This paper characterizes the gap between neural network performance and their neural tangent kernel limit on compositional tasks, attributing it to a mismatch between kernel smoothness bias and target…

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cs.LGRecentJun 1, 2026

Expressivity of congruence-based architectures for DNNs on positive-definite matrices

Antonin Oswald, Estelle Massart

The paper analyzes congruence-based neural architectures for classifying positive-definite matrices, demonstrating that common semi-orthogonality constraints severely limit the model's expressivity.

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math.AGcs.NETheoreticalRecentJul 19, 2026

Expressivity of Shallow Neural Networks Over Finite Fields

Maksym Zubkov, Carol Wu, Shiwei Yang, Param Mody +1 more

This paper studies the expressivity of shallow polynomial neural networks with monomial activation functions over finite fields, quantifying it by the cardinality of the neuromanifold and deriving low…

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cs.LGmath.PRstat.MLTheoreticalRecentJul 7, 2026

Quantitative Gaussian-Process limits of Tensor Programs

Andrea Agazzi, Eloy Mosig García, Dario Trevisan

This paper provides explicit error bounds for the infinite-width Gaussian-process limit of random neural networks using tensor programs and quantitative convergence theory in Wasserstein distance.

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