System size resonance in an attractor neural network
M. A. de la Casa, E. Korutcheva, J. M. R. Parrondo, F. J. de la Rubia

TL;DR
This paper investigates how an attractor neural network's response to periodic stimuli is maximized at a specific finite system size, revealing a non-trivial system size resonance phenomenon.
Contribution
It introduces the concept of system size resonance in attractor neural networks, showing how signal amplification peaks at a particular finite size.
Findings
Signal amplification peaks at a specific finite system size
Response depends non-trivially on system size
Resonance phenomenon observed in neural network dynamics
Abstract
We study the response of an attractor neural network, in the ferromagnetic phase, to an external, time-dependent stimulus, which drives the system periodically two different attractors. We demonstrate a non-trivial dependance of the system via a system size resonance, by showing a signal amplification maximum at a certain finite size.
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