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Segmental Bayesian estimation of gap-junctional and inhibitory conductance of inferior olive neurons from spike trains with complicated dynamics

机译:复杂动力学穗序列下橄榄神经元间隙连接和抑制电导的分段贝叶斯估计

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摘要

The inverse problem for estimating model parameters from brain spike data is an ill-posed problem because of a huge mismatch in the system complexity between the model and the brain as well as its non-stationary dynamics, and needs a stochastic approach that finds the most likely solution among many possible solutions. In the present study, we developed a segmental Bayesian method to estimate the two parameters of interest, the gap-junctional (gc) and inhibitory conductance (gi) from inferior olive spike data. Feature vectors were estimated for the spike data in a segment-wise fashion to compensate for the non-stationary firing dynamics. Hierarchical Bayesian estimation was conducted to estimate the gc and gi for every spike segment using a forward model constructed in the principal component analysis (PCA) space of the feature vectors, and to merge the segmental estimates into single estimates for every neuron. The segmental Bayesian estimation gave smaller fitting errors than the conventional Bayesian inference, which finds the estimates once across the entire spike data, or the minimum error method, which directly finds the closest match in the PCA space. The segmental Bayesian inference has the potential to overcome the problem of non-stationary dynamics and resolve the ill-posedness of the inverse problem because of the mismatch between the model and the brain under the constraints based, and it is a useful tool to evaluate parameters of interest for neuroscience from experimental spike train data.
机译:从大脑峰值数据估计模型参数的逆问题是一个不适定的问题,因为模型和大脑之间的系统复杂性及其非平稳动力学存在巨大的不匹配,因此需要一种能够找到最大信息的随机方法许多可能的解决方案中的可能解决方案。在本研究中,我们开发了一种分段贝叶斯方法来估计感兴趣的两个参数,即来自劣质橄榄峰数据的间隙连接(gc)和抑制电导(gi)。以分段方式估计特征向量的峰值数据,以补偿非平稳的发射动态。使用在特征向量的主成分分析(PCA)空间中构建的正向模型,进行了层次贝叶斯估计,以估计每个尖峰段的gc和gi,并将每个神经元的段估计合并为单个估计。与传统的贝叶斯推断相比,分段贝叶斯估计给出的拟合误差较小,后者可以在整个峰值数据中找到一次估计值,也可以采用最小误差方法,直接在PCA空间中找到最接近的匹配项。分段贝叶斯推理有可能克服非平稳动力学问题并解决反问题的不适定性,这是因为模型和大脑在基于约束的情况下不匹配,它是评估参数的有用工具实验性峰值训练数据对神经科学感兴趣。

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