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Exploring neural directed interactions with transfer entropy based on an adaptive kernel density estimator

机译:基于自适应核密度估计器探索具有传递熵的神经定向相互作用

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This paper aims at estimating causal relationships between signals to detect flow propagation in autoregressive and physiological models. The main challenge of the ongoing work is to discover whether neural activity in a given structure of the brain influences activity in another area during epileptic seizures. This question refers to the concept of effective connectivity in neuroscience, i.e. to the identification of information flows and oriented propagation graphs. Past efforts to determine effective connectivity rooted to Wiener causality definition adapted in a practical form by Granger with autoregressive models. A number of studies argue against such a linear approach when nonlinear dynamics are suspected in the relationship between signals. Consequently, nonlinear nonparametric approaches, such as transfer entropy (TE), have been introduced to overcome linear methods limitations and promoted in many studies dealing with electrophysiological signals. Until now, even though many TE estimators have been developed, further improvement can be expected. In this paper, we investigate a new strategy by introducing an adaptive kernel density estimator to improve TE estimation.
机译:本文旨在估计信号之间的因果关系,以检测自回归和生理模型中的流量传播。正在进行的工作的主要挑战是发现在癫痫发作期间,大脑给定结构的神经活动是否会影响另一区域的活动。这个问题涉及神经科学中有效连接的概念,即信息流和定向传播图的标识。过去确定有效连通性的努力源于由Wiener自回归模型以实际形式改编的维纳因果关系定义。当怀疑信号之间的关系中存在非线性动力学时,许多研究都反对这种线性方法。因此,非线性非参数方法,例如传递熵(TE),已被引入以克服线性方法的局限性,并在许多处理电生理信号的研究中得到推广。到目前为止,即使已经开发了许多TE估计器,也可以期待进一步的改进。在本文中,我们通过引入自适应核密度估计器来改进TE估计,从而研究了一种新的策略。

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