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Published on: June 26, 2013
Small-correlation expansion to quantify information in noisy sensory systems
Gabriel Mahuas1,2, Olivier Marre1, Thierry Mora2
1Institut de la Vision, Sorbonne Université, CNRS, INSERM, 17 rue Moreau, 75012 Paris, France.
Neural networks transmit information via collective neuron activity, but correlations complicate analysis. This study introduces a novel method to calculate information in large neural populations, revealing insights into noise and memory effects.
Area of Science:
- Computational Neuroscience
- Systems Neuroscience
- Information Theory
Background:
- Neural networks encode stimuli through collective spiking activity.
- Population responses exhibit noise and complex correlations, hindering information transmission analysis.
- Existing methods are limited to small neuronal groups due to dimensionality challenges.
Purpose of the Study:
- To develop a scalable method for computing stimulus information in large neural populations.
- To analytically characterize the influence of neuronal correlations on information encoding.
- To apply the method to real-world neural data for understanding noise and memory effects.
Main Methods:
- Developed a small-correlation expansion approximation.
- Derived analytical expressions for stimulus information based on firing rates and pairwise correlations.
- Validated the approximation using synthetic data and electrophysiological recordings from the vertebrate retina.
Main Results:
- The small-correlation expansion accurately computes stimulus information in large neural populations.
- The method provides interpretable analytical expressions.
- Quantified the impact of noise correlations and single-neuron memory on information transmission in retinal data.
Conclusions:
- The developed approximation overcomes the curse of dimensionality for analyzing information in large neural populations.
- This approach offers a powerful tool for dissecting the roles of correlations and single-neuron properties in neural coding.
- The findings have implications for understanding neural computation in sensory systems like the retina.
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