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A CLASSIFICATION SCHEME FOR 'HIGH-DIMENSIONAL-SMALL-SAMPLE-SIZE' DATA USING SODA AND RIDGE-SVM WITH MICROWAVE MEASUREMENT APPLICATIONS

机译:具有微波测量应用的苏打和RIDG-SVM的“高维样本大小”数据的分类方案

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The generalization performance of SVM-type classifiers severely suffers from the 'curse of dimensionality'. For some real world applications, the dimensionality of the measurement is sometimes significantly larger compared to the amount of training data samples available. In this paper, a classification scheme is proposed and compared with existing techniques for such scenarios. The proposed scheme includes two parts: (i) feature selection and transformation based on Fisher discriminant criteria and (ii) a hybrid classifier combining Kernel Ridge Regression with Support Vector Machine to predict the label of the data. The first part is named Successively Orthogonal Discriminant Analysis (SODA), which is applied after Fisher score based feature selection as a preliminary processing for dimensionality reduction. At this step, SODA maximizes the ratio of between-class-scatter and within-class-scatter to obtain an orthogonal transformation matrix which maps the features to a new low dimensional feature space where the class separability is maximized. The techniques are tested on high dimensional data from a microwave measurements system and are compared with existing techniques.
机译:SVM型分类器的泛化性能严重遭受了“维度的诅咒”。对于一些现实世界的应用,与可用的训练数据样本相比,测量的维度有时会显着更大。在本文中,提出了一种分类方案,并与此类情景的现有技术进行了比较。所提出的方案包括两个部分:(i)基于Fisher判别标准的特征选择和转换,(ii)一个混合分类器与支持向量机结合内核脊回归以预测数据的标签。第一部分接着命名正交判别分析(SODA),其评分依据特征选择作为维数降低的初步处理后费舍尔施加。在此步骤中,SODA最大化 - 散射和分布散射之间的比率,以获得正交变换矩阵,该正交变换矩阵将特征映射到新的低维特征空间,其中类别可分离性最大化。该技术在来自微波测量系统的高维数据上测试,并与现有技术进行比较。

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