Phasor Agents: Oscillatory Graphs with Three-Factor Plasticity and Sleep-Staged Learning
Rodja Trappe

TL;DR
Phasor Agents utilize oscillatory graph dynamics with three-factor plasticity and sleep-staged learning to achieve stable, biologically inspired learning and memory consolidation, demonstrating significant improvements in stability and performance in complex tasks.
Contribution
This work introduces a novel oscillatory graph system with three-factor plasticity and sleep-inspired mechanisms for stable learning without backpropagation.
Findings
Eligibility traces preserve credit under delayed modulation
Sleep-stage dynamics improve stability and learning capacity
Replay enhances maze success rate by +45.5 percentage points
Abstract
Phasor Agents are dynamical systems whose internal state is a Phasor Graph: a weighted graph of coupled Stuart-Landau oscillators. A Stuart-Landau oscillator is a minimal stable "rhythm generator" (the normal form near a Hopf bifurcation); each oscillator is treated as an abstract computational unit (inspired by, but not claiming to model, biological oscillatory populations). In this interpretation, oscillator phase tracks relative timing (coherence), while amplitude tracks local gain or activity. Relative phase structure serves as a representational medium; coupling weights are learned via three-factor local plasticity - eligibility traces gated by sparse global modulators and oscillation-timed write windows - without backpropagation. A central challenge in oscillatory substrates is stability: online weight updates can drive the network into unwanted regimes (e.g., global synchrony),…
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Taxonomy
TopicsNeural Networks and Reservoir Computing · Neural dynamics and brain function · Nonlinear Dynamics and Pattern Formation
