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Phase model analysis methodology for M-current effects on neural synchronization in hippocampal networks - theoretical framework for understanding neuromodulatory control of synchrony
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| name | phase-model-m-current-hippocampal-synchrony |
| description | Phase model analysis methodology for M-current effects on neural synchronization in hippocampal networks - theoretical framework for understanding neuromodulatory control of synchrony |
| authors | ["Megha Manoj","Sue Ann Campbell"] |
| arxiv_id | 2606.12684 |
| published | 2026-06-14T00:00:00.000Z |
| categories | ["q-bio.NC","nlin.AO"] |
| tags | ["phase model","M-current","hippocampal","synchrony","neural oscillations","neuromodulation"] |
| score | 7 |
| status | novel |
Paper: Phase model analysis of the effect of M-current on neural synchrony in hippocampal networks
arXiv: 2606.12684
Authors: Megha Manoj, Sue Ann Campbell
Published: 2026-06-14
Phase model analysis of M-current effects on neural synchronization in hippocampal networks. Comprehensive theoretical framework examining how muscarinic M-current modulation shapes synchronous activity patterns in hippocampal circuits.
Kuramoto-Type Oscillators
M-Current Incorporation
Hippocampal Network Architecture
Phase Evolution Equation:
dθ/dt = ω + H(θ) + I_M(θ)
Where:
| Aspect | Effect |
|---|---|
| Baseline synchrony | Modulates amplitude |
| Frequency | Adjusts oscillation period |
| Phase relationships | Shapes relative timing |
| Network stability | Influences attractor structure |
phase model, M-current, hippocampal, synchrony, kuramoto, neural oscillations, neuromodulation, acetylcholine, theta rhythm, phase response curve