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FSSIKM: a Novel Approach for Brain Interaction Patterns

机译:FSSIKM:一种大脑交互模式的新方法

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Functional magnetic resonance imaging (FMRI) patterns provides the prospective to study brain function in a non-invasive way. The FMRI data are time series of 3-dimensional volume images of the brain. The data is traditionally analyzed within a mass-univariate framework essentially relying on classical inferential statistics. Handling of feature selection and clustering is a complicated process in Interaction patterns of brain datasets. To understand the complex interaction patterns among brain regions our system proposes a novel clustering technique. Our system models each subject as multivariate time series, where the single dimensions represent the FMRI signal at different anatomical regions. In our proposed system, there are three algorithms are used to mining the brain interaction pattern such as FSS, IKM and Dimension Ranking Algorithm. Feature subset selection (FSS) is a technique to preprocess the data before performing any data mining tasks, e.g., classification and clustering. This technique was used to choose a subset of the original features to be used for the subsequent processes. Hence, only the data generated from those features need to be collected. After that, select the key features in the preprocessed dataset based on the threshold values. Interaction K-means (IKM), a partitioning clustering algorithm used to detect clusters of objects with similar interaction patterns classification and clustering. Finally, Dimension Ranking algorithm was used to select the best cluster for assuring best result.
机译:功能性磁共振成像(FMRI)模式为以无创方式研究脑功能提供了前景。 FMRI数据是大脑的3维体积图像的时间序列。传统上,数据是在质量单变量框架内进行分析的,而该框架基本上依赖于经典推论统计。在大脑数据集的交互模式中,特征选择和聚类的处理是一个复杂的过程。为了了解大脑区域之间复杂的交互模式,我们的系统提出了一种新颖的聚类技术。我们的系统将每个受试者建模为多元时间序列,其中单个维度表示不同解剖区域的FMRI信号。在我们提出的系统中,使用了三种算法来挖掘大脑的交互模式,例如FSS,IKM和维度排名算法。特征子集选择(FSS)是一种在执行任何数据挖掘任务(例如分类和聚类)之前对数据进行预处理的技术。该技术用于选择原始特征的子集以用于后续过程。因此,仅需要收集从那些功能部件生成的数据。然后,根据阈值在预处理数据集中选择关键特征。交互K均值(IKM),一种分区聚类算法,用于检测具有相似交互模式分类和聚类的对象的聚类。最后,使用维数排序算法选择最佳聚类以确保最佳结果。

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