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20212025
most citedEfficient Decoding of Compositional Structure in Holistic Representations

13 citations · 25 across the 8 of their papers we have counts for

collaborators

9 papers

cs.NE2025

Towards a Comprehensive Theory of Reservoir Computing

Denis Kleyko, Christopher J. Kymn, E. Paxon Frady +2

In reservoir computing, an input sequence is processed by a recurrent neural network, the reservoir, which transforms it into a spatial pattern that a shallow readout network can t…

cs.LG2025

Efficient Hyperdimensional Computing with Modular Composite Representations

Marco Angioli, Christopher J. Kymn, Antonello Rosato +3

The modular composite representation (MCR) is a computing model that represents information with high-dimensional integer vectors using modular arithmetic. Originally proposed as a…

cs.NE2025

High-resolution spatial memory requires grid-cell-like neural codes

Madison Cotteret, Christopher J. Kymn, Hugh Greatorex +3

Continuous attractor networks (CANs) are widely used to model how the brain temporarily retains continuous behavioural variables via persistent recurrent activity, such as an anima…

q-bio.NC2024

Binding in hippocampal-entorhinal circuits enables compositionality in cognitive maps

Christopher J. Kymn, Sonia Mazelet, Anthony Thomas +4

We propose a normative model for spatial representation in the hippocampal formation that combines optimality principles, such as maximizing coding range and spatial information pe…

cs.CV2024★ 2 cited

Compositional Factorization of Visual Scenes with Convolutional Sparse Coding and Resonator Networks

Christopher J. Kymn, Sonia Mazelet, Annabel Ng +2

We propose a system for visual scene analysis and recognition based on encoding the sparse, latent feature-representation of an image into a high-dimensional vector that is subsequ…

cs.NE2023★ 1 cited

Computing with Residue Numbers in High-Dimensional Representation

Christopher J. Kymn, Denis Kleyko, E. Paxon Frady +4

We introduce Residue Hyperdimensional Computing, a computing framework that unifies residue number systems with an algebra defined over random, high-dimensional vectors. We show ho…

cs.NE2023★ 13 cited

Efficient Decoding of Compositional Structure in Holistic Representations

Denis Kleyko, Connor Bybee, Ping-Chen Huang +4

We investigate the task of retrieving information from compositional distributed representations formed by Hyperdimensional Computing/Vector Symbolic Architectures and present nove…

cs.NE2022★ 4 cited

Integer Factorization with Compositional Distributed Representations

Denis Kleyko, Connor Bybee, Christopher J. Kymn +5

In this paper, we present an approach to integer factorization using distributed representations formed with Vector Symbolic Architectures. The approach formulates integer factoriz…

cs.LG2021★ 5 cited

Computing on Functions Using Randomized Vector Representations

E. Paxon Frady, Denis Kleyko, Christopher J. Kymn +2

Vector space models for symbolic processing that encode symbols by random vectors have been proposed in cognitive science and connectionist communities under the names Vector Symbo…