Identifying Neural Connectivity using Bernoulli Autoregressive Partially Linear Additive Models
Carla Pinkney, Carolina Euan, Alex Gibberd

TL;DR
This paper introduces a new statistical model, BAPLA, for inferring neural connectivity from high-dimensional spike train data, effectively capturing excitatory and inhibitory interactions while accounting for non-stationary firing rates.
Contribution
The paper proposes the BAPLA model with a regularised maximum likelihood estimator for sparse, interpretable neural connectivity inference, including a non-parametric trend for non-stationarity.
Findings
BAPLA accurately detects excitatory and inhibitory neural interactions.
The method effectively handles non-stationary firing rates.
Application to real data reveals meaningful neural connectivity patterns.
Abstract
Characterising the interactions between spiking neurons is central to our understanding of cognitive processes such as memory, perception and decision making. In this work, we consider the problem of inferring connectivity in the brain network from non-stationary high-dimensional spike train data. Under a binned spike count representation of these data, we propose a Bernoulli autoregressive partially linear additive (BAPLA) model to identify the effective connectivity of a population of neurons. Estimates of the model parameters are obtained using a regularised maximum likelihood estimator, where an penalty is used to find sparse and interpretable estimates of neuronal interactions. We also account for non-stationary firing rates by adding a non-parametric trend to the model and provide an inference procedure to quantify the uncertainty associated with our estimated networks of…
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Taxonomy
TopicsNeural Networks and Applications · Neural dynamics and brain function
