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一种从 fMRI 数据中解码感知时间曲线的正则化算法。

A regularization algorithm for decoding perceptual temporal profiles from fMRI data.

机构信息

Dipartimento di Matematica Pura e Applicata, Università di Modena e Reggio Emilia, Modena, Italy.

出版信息

Neuroimage. 2011 May 1;56(1):258-67. doi: 10.1016/j.neuroimage.2011.01.074. Epub 2011 Feb 4.

Abstract

In several biomedical fields, researchers are faced with regression problems that can be stated as Statistical Learning problems. One example is given by decoding brain states from functional magnetic resonance imaging (fMRI) data. Recently, it has been shown that the general Statistical Learning problem can be restated as a linear inverse problem. Hence, new algorithms were proposed to solve this inverse problem in the context of Reproducing Kernel Hilbert Spaces. In this paper, we detail one iterative learning algorithm belonging to this class, called ν-method, and test its effectiveness in a between-subjects regression framework. Specifically, our goal was to predict the perceived pain intensity based on fMRI signals, during an experimental model of acute prolonged noxious stimulation. We found that, using a linear kernel, the psychophysical time profile was well reconstructed, while pain intensity was in some cases significantly over/underestimated. No substantial differences in terms of accuracy were found between the proposed approach and one of the state-of-the-art learning methods, the Support Vector Machines. Nonetheless, adopting the ν-method yielded a significant reduction in computational time, an advantage that became more evident when a relevant feature selection procedure was implemented. The ν-method can be easily extended and included in typical approaches for binary or multiple classification problems, and therefore it seems well-suited to build effective brain activity estimators.

摘要

在几个生物医学领域,研究人员面临着可以被表述为统计学习问题的回归问题。一个例子是从功能磁共振成像(fMRI)数据中解码大脑状态。最近,已经表明一般的统计学习问题可以被重新表述为线性逆问题。因此,提出了新的算法来解决在再生核希尔伯特空间(Reproducing Kernel Hilbert Spaces)背景下的这个逆问题。在本文中,我们详细介绍了属于此类的一种迭代学习算法,称为 ν 方法,并在受试者间回归框架中测试了其有效性。具体来说,我们的目标是基于 fMRI 信号预测感知疼痛强度,在急性延长的疼痛刺激的实验模型中。我们发现,使用线性核,心理物理时间分布得到了很好的重建,而疼痛强度在某些情况下被显著高估/低估。与最先进的学习方法之一——支持向量机(Support Vector Machines)相比,所提出的方法在准确性方面没有发现实质性差异。然而,采用 ν 方法大大减少了计算时间,当实施相关的特征选择过程时,这种优势变得更加明显。ν 方法可以很容易地扩展并包含在用于二进制或多分类问题的典型方法中,因此它似乎非常适合构建有效的大脑活动估计器。

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