Yichen Tang, Jerry J. Zhang, Paul M. Corballis, Luke E. Hallum
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引用次数: 0
摘要
错误相关电位(ErrP)是由实验参与者在任务执行过程中对错误的认识而引起的事件相关电位(ERP)。errp最初由认知心理学家描述,已被用于脑机接口(bci),用于检测和纠正错误,以及在线改进解码算法。基于黎曼几何的特征提取和分类是一种新的脑机接口方法,在一系列实验范式中表现出良好的性能,但尚未应用于errp的分类。在这里,我们描述了一个实验,在7名正常参与者执行视觉辨别任务时引发errp。每次试验都提供了音频反馈。我们使用多通道脑电图(EEG)记录对errp(成功/失败)进行分类,并将基于黎曼几何的方法与计算时间点特征的传统方法进行比较。总体而言,riemannanmethod优于传统方法(准确率78.2% vs 75.9%, p< 0.05);这一差异在7名参与者中有3名具有统计学意义(p < 0.05)。这些结果表明,黎曼方法可以更好地捕获反馈引发的errp的特征,并且可以在脑机接口中应用于错误检测和纠正。
Towards the Classification of Error-Related Potentials using Riemannian Geometry
The error-related potential (ErrP) is an event-related potential (ERP) evoked
by an experimental participant's recognition of an error during task
performance. ErrPs, originally described by cognitive psychologists, have been
adopted for use in brain-computer interfaces (BCIs) for the detection and
correction of errors, and the online refinement of decoding algorithms.
Riemannian geometry-based feature extraction and classification is a new
approach to BCI which shows good performance in a range of experimental
paradigms, but has yet to be applied to the classification of ErrPs. Here, we
describe an experiment that elicited ErrPs in seven normal participants
performing a visual discrimination task. Audio feedback was provided on each
trial. We used multi-channel electroencephalogram (EEG) recordings to classify
ErrPs (success/failure), comparing a Riemannian geometry-based method to a
traditional approach that computes time-point features. Overall, the Riemannian
approach outperformed the traditional approach (78.2% versus 75.9% accuracy, p
< 0.05); this difference was statistically significant (p < 0.05) in three of
seven participants. These results indicate that the Riemannian approach better
captured the features from feedback-elicited ErrPs, and may have application in
BCI for error detection and correction.