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EEG source localization based on a structured sparsity prior and a partially collapsed Gibbs sampler

机译:基于结构化稀疏性的EEG源定位和部分折叠的GIBBS采样器

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In this paper, we propose a hierarchical Bayesian model approximating the ?20 mixed-norm regularization by a multivariate Bernoulli Laplace prior to solve the EEG inverse problem by promoting spatial structured sparsity. The posterior distribution of this model is too complex to derive closed-form expressions of the standard Bayesian estimators. An MCMC method is proposed to sample this posterior and estimate the model parameters from the generated samples. The algorithm is based on a partially collapsed Gibbs sampler and a dual dipole random shift proposal for the non-zero positions. The brain activity and all other model parameters are jointly estimated in a completely unsupervised framework. The results obtained on synthetic data with controlled ground truth show the good performance of the proposed method when compared to the ?21 approach in different scenarios, and its capacity to estimate point-like source activity.
机译:在本文中,我们提出了一种分层贝叶斯模型,在通过促进空间结构稀疏性来解决EEG逆问题之前,多变量Bernoulli Laplate近似于Δ20的混合规范化。该模型的后部分布太复杂,无法导出标准贝叶斯估计器的闭合形式。提出了MCMC方法以从所生成的样本来对其进行采样并估计模型参数。该算法基于部分折叠的GIBBS采样器和用于非零位置的双偶极随机移位提案。在完全无监督的框架中共同估计大脑活动和所有其他模型参数。与受控地面真理的合成数据获得的结果表明,与不同场景中的21个方法相比,拟议方法的良好性能以及其估算点状源活动的能力。

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