Epileptiform Propensity Across Pupil-indexed Brain States
Abstract number :
3.019
Submission category :
1. Basic Mechanisms / 1B. Epileptogenesis of genetic epilepsies
Year :
2024
Submission ID :
477
Source :
www.aesnet.org
Presentation date :
12/9/2024 12:00:00 AM
Published date :
Authors :
Presenting Author: Steven Lee, MD, PhD – Baylor College of Medicine
Kit Jaspe, BS – Baylor College of Medicine
Zakir Mridha, PhD – Baylor College of Medicine
Hong Jiang, BS – Baylor College of Medicine
Nikolas Scarcelli, BS – Baylor College of Medicine
Matthew McGinley, PhD – Baylor College of Medicine
Rationale: A central challenge in epilepsy research is to understand epileptiform propensity across time. While seizures are observed to cluster in certain behavioral states, quantified state definitions and underlying circuit mechanisms are not known. As a result, tailoring treatments to brain states is not yet possible. It has been shown that continuous fluctuations between multiple substates in wakefulness and sleep can be captured using pupil size1. The fact that epileptiform activity is theorized to “hijack” normative circuit dynamics2 that control brain state begs the question: how do epileptiform discharges covary with ongoing fluctuations in state? Understanding the relationship between epileptic networks and internal brain state dynamics will lead to better quality of life for patients through improved seizure forecasting and closed-loop neuromodulation. In this work, we characterize epileptiform propensity in heterozygous Scn8a mice head-fixed on a cylindrical treadmill, using pupil size as a continuous index of brain state.
Methods: Head-fixed Scn8a mice were monitored for 1–2-hour sessions with surface EEG, continuous infrared pupillometry, and encoder for treadmill movement. Pupil size was measured with a deep learning pipeline and normalized to the 99th percentile of max pupil size in each session3. Spike wave discharges (SWDs) were detected with a custom algorithm and then manually reviewed. For each session, SWD probability given a pupil state (p(SWD|State)) was derived from Bayes’ Theorem and equals the SWD probability (p(SWD)) multiplied by the pupil state probability given SWD (p(State|SWD)) and divided by the state probability (p(State)). The p(SWD) = the number of SWDs / the session time. The p(State|SWD) = the mean pupil size pre-SWD / the number of SWDs, and the p(State) = the mean pupil size across the session / the cumulative number of states. Mean pupil sizes were divided into 10% bin widths from 0 to 120%. All probabilities were converted to a percentage. We assumed that pupil changes during SWDs as state changes and were thus included in pupil size calculations. This assumption remains to be further assessed.
Results: SWD median duration was 4.2s (IQR25-75: 2.69,6.17s, N=10 mice, n=4299 SWDs, n = 1-4 sessions/mouse). There was strong coupling between pupil diameter and increased walking velocity. SWDs occurred predominantly during still periods (figure 1) with a maximal probability at mean pupil diameters of 20-30% (p < 0.001, one-way ANOVA) (figure 2).
Basic Mechanisms