Stimulus-dependent maximum entropy models of neural population codes
Einat Granot-Atedgi, Ga\v{s}per Tka\v{c}ik, Ronen Segev, Elad, Schneidman

TL;DR
This paper introduces a stimulus-dependent maximum entropy model for neural populations that captures both individual neuron responses and their correlations, improving the understanding of neural encoding of stimuli.
Contribution
The paper presents a novel SDME model extending linear-nonlinear models to include pairwise neural interactions, enhancing stimulus-response predictions.
Findings
SDME model outperforms uncoupled models in reproducing neural codeword distributions
Dependencies between neurons significantly influence neural encoding
Model enables estimation of information-theoretic measures like surprise and information transmission
Abstract
Neural populations encode information about their stimulus in a collective fashion, by joint activity patterns of spiking and silence. A full account of this mapping from stimulus to neural activity is given by the conditional probability distribution over neural codewords given the sensory input. To be able to infer a model for this distribution from large-scale neural recordings, we introduce a stimulus-dependent maximum entropy (SDME) model---a minimal extension of the canonical linear-nonlinear model of a single neuron, to a pairwise-coupled neural population. The model is able to capture the single-cell response properties as well as the correlations in neural spiking due to shared stimulus and due to effective neuron-to-neuron connections. Here we show that in a population of 100 retinal ganglion cells in the salamander retina responding to temporal white-noise stimuli,…
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