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Mutual information analysis of neural codes through joint density estimation by the variational Bayes method

机译:基于变分贝叶斯联合密度估计的神经代码互信息分析

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摘要

Mutual Information is often used to quantify the response property of a neuron to sensory or neural inputs. To calculate mutual information from experimental data, it is necessary to estimate the joint probability density of the input and the output. A common method is to make a histogram of data samples by discretizing them into appropriate bins. However, the result is highly dependent on the choice of bin size and is subject to approximation error, especially when the number of data is limited. We propose an alternative method in which the input-output joint density is estimated without discretization. Specifically, we use the variational Bayes method for estimating the parameters as well as the complexity of mixture Gaussian models. A better performance compared to conventional methods is verified through a numerical experiment with a simple Poisson neuron model. Its applicability to realistic problems is demonstrated in the experiment with electrically-coupled inferior olive neuron models.
机译:互信息通常用于量化神经元对感觉或神经输入的响应特性。为了从实验数据中计算互信息,有必要估计输入和输出的联合概率密度。一种常见的方法是通过将数据样本离散化为适当的箱来制作数据直方图。但是,结果在很大程度上取决于分档大小的选择,并且容易受到近似误差的影响,尤其是在数据数量有限的情况下。我们提出了一种替代方法,其中无需离散化即可估计输入输出关节的密度。具体来说,我们使用变分贝叶斯方法来估计参数以及混合高斯模型的复杂度。通过简单的泊松神经元模型进行的数值实验验证了与传统方法相比更好的性能。在电耦合的下橄榄神经元模型的实验中证明了其对实际问题的适用性。

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