mlsanityData to 7 Oct 2026

Structuring Multiple Simple Cycle Reservoirs with Particle Swarm Optimization

arXiv 2504.05347 ↗First posted 6 Apr 2025cs.NE cs.LGcited by 1

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Abstract (arXiv)

Reservoir Computing (RC) is a time-efficient computational paradigm derived from Recurrent Neural Networks (RNNs). The Simple Cycle Reservoir (SCR) is an RC model that stands out for its minimalistic design, offering extremely low construction complexity and proven capability of universally approximating time-invariant causal fading memory filters, even in the linear dynamics regime. This paper introduces Multiple Simple Cycle Reservoirs (MSCRs), a multi-reservoir framework that extends Echo State Networks (ESNs) by replacing a single large reservoir with multiple interconnected SCRs. We demonstrate that optimizing MSCR using Particle Swarm Optimization (PSO) outperforms existing multi-reservoir models, achieving competitive predictive performance with a lower-dimensional state space. By modeling interconnections as a weighted Directed Acyclic Graph (DAG), our approach enables flexible, task-specific network topology adaptation. Numerical simulations on three benchmark time-series prediction tasks confirm these advantages over rival algorithms. These findings highlight the potential of MSCR-PSO as a promising framework for optimizing multi-reservoir systems, providing a foundation for further advancements and applications of interconnected SCRs for developing efficient AI devices.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 6 of its 35 references that are in the map. First posted on arXiv 6 Apr 2025.

Builds on

6 of 35 references.

References · 6

  1. 2019Dynamical Systems as Temporal Feature Spacescited by 12
  2. 2023Simple Cycle Reservoirs are Universalcited by 8
  3. 2024Universality of Real Minimal Complexity Reservoircited by 3
  4. 2024Linear Simple Cycle Reservoirs at the edge of stability perform Fourier decomposition of the input driving signalscited by 3
  5. 2024Predictive Modeling in the Reservoir Kernel Motif Spacecited by 2
  6. 2019A Framework for Population-Based Stochastic Optimization on Abstract Riemannian Manifoldscited by 1

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