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Behavioral and Cortical Effects during Attention Driven Brain-Computer Interface Operations in Spatial Neglect: A Feasibility Case Study

机译:在空间忽略中注意力驱动的脑机接口操作过程中的行为和皮质效应:可行性案例研究

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FIGURE 1. Visual paradigm and reaction time (RT). (A) Schematic representation of the paradigm presented to spatial neglect (SN) patients. Each trial started with a fixation period (3000 ms) where patients had to gaze at a cross, visible at the center of the screen. Then the cross was replaced by a symbolic cue (300 ms) indicating the to-be-attended location. The covert attention period lasted for 3000–4000 ms; afterward, one of the two to-be-attended locations was highlighted in red (target selection, 100 ms) as online feedback of the classification result. Immediately afterward—in the case of left target—the image started moving toward the center of the screen (target movement, 1000 ms) and it disappeared after 400 ms (target stop). SN patients were required to press a button with their right hand as soon as they perceived the images highlighted in red. (B) Analysis on RT for left covert visuospatial attention (CVSA) task. Distribution of RT for each patient across modality. For each box, median is reported. Box edges represent the 25th and 75th percentile of Individual α-Power (IAP). Student t-test outcomes are annotated in each plot. (C) Scatter plot shows the evolution of RT over time. Results are reported for each patient (in blue, red, and yellow for P1, P2 and P3, respectively). Lines represent the least-squares fit to the scatter plot for each patient. Spearman’s correlation and significance are annotated.
机译:图1.视觉范例和反应时间(RT)。 (A)呈现给空间疏忽(SN)患者的范例的示意图。每个试验均以注视期(3000毫秒)开始,在此期间,患者必须注视屏幕中央可见的十字架。然后,将十字架替换为指示要注意位置的符号提示(300毫秒)。秘密注意期持续了3000-4000毫秒;之后,将两个要参加的位置之一以红色突出显示(目标选择,100 ms),作为分类结果的在线反馈。此后立即(在目标为左的情况下)图像开始向屏幕中心移动(目标移动1000毫秒),并在400毫秒后消失(目标停止)。 SN患者一旦看到图像以红色突出显示,就必须用右手按下按钮。 (B)左隐式视觉空间注意(CVSA)任务的RT分析。每个患者跨模式的RT分布。对于每个盒子,报告中位数。方框边缘代表单个α幂(IAP)的第25和第75个百分位数。每个图上都标注了学生t检验的结果。 (C)散点图显示了RT随时间的变化。报告每个患者的结果(P1,P2和P3分别为蓝色,红色和黄色)。线代表每个患者散点图的最小二乘拟合。标明了Spearman的相关性和重要性。

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