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Clustering-Induced Multi-task Learning for AD/MCI Classification

机译:聚类诱导的多任务学习用于AD / MCI分类

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摘要

In this work, we formulate a clustering-induced multi-task learning method for feature selection in Alzheimer’s Disease (AD) or Mild Cognitive Impairment (MCI) diagnosis. Unlike the previous methods that often assumed a unimodal data distribution, we take into account the underlying multipeak distribution of classes. The rationale for our approach is that it is likely for neuroimaging data to have multiple peaks or modes in distribution due to the inter-subject variability. In this regard, we use a clustering method to discover the multipeak distributional characteristics and define subclasses based on the clustering results, in which each cluster covers a peak. We then encode the respective subclasses, i.e., clusters, with their unique codes by imposing the subclasses of the same original class close to each other and those of different original classes distinct from each other. We finally formulate a multi-task learning problem in an ℓ2,1-penalized regression framework by taking the codes as new label vectors of our training samples, through which we select features for classification. In our experimental results on the ADNI dataset, we validated the effectiveness of the proposed method by achieving the maximal classification accuracies of 95.18% (AD/Normal Control: NC), 79.52% (MCI/NC), and 72.02% (MCI converter/MCI non-converter), outperforming the competing single-task learning method.
机译:在这项工作中,我们为在阿尔茨海默氏病(AD)或轻度认知障碍(MCI)诊断中的特征选择制定了聚类诱导的多任务学习方法。与以前通常采用单峰数据分布的方法不同,我们考虑了基础的multipeak 分布类。我们方法的基本原理是,由于受试者之间的差异性,神经影像数据可能会在分布中具有多个峰或模式。在这方面,我们使用聚类方法发现多峰分布特征,并基于聚类结果定义子类,其中每个聚类覆盖一个峰。然后,我们通过将彼此相同的原始类别的子类别和彼此不同的不同原始类别的子类别强加给它们各自的唯一编码,对各个子类别(即簇)进行编码。最终,我们将代码作为训练样本的新标签向量,在ℓ2,1-惩罚化回归框架中制定了多任务学习问题,并通过该向量选择分类特征。在我们针对ADNI数据集的实验结果中,我们通过实现95.18%(AD / Normal Control:NC),79.52%(MCI / NC)和72.02%(MCI Converter / MCI非转换器),其性能优于竞争性单任务学习方法。

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  • 期刊名称 other
  • 作者

    Heung-Il Suk; Dinggang Shen;

  • 作者单位
  • 年(卷),期 -1(17),0 3
  • 年度 -1
  • 页码 393–400
  • 总页数 12
  • 原文格式 PDF
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