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Sparse Bayesian variable selection in multinomial probit regression model with application to high-dimensional data classification

机译:多项式概率回归模型中的稀疏贝叶斯变量选择及其在高维数据分类中的应用

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摘要

Here we consider a multinomial probit regression model where the number of variables substantially exceeds the sample size and only a subset of the available variables is associated with the response. Thus selecting a small number of relevant variables for classification has received a great deal of attention. Generally when the number of variables is substantial, sparsity-enforcing priors for the regression coefficients are called for on grounds of predictive generalization and computational ease. In this paper, we propose a sparse Bayesian variable selection method in multinomial probit regression model for multi-class classification. The performance of our proposed method is demonstrated with one simulated data and three well-known gene expression profiling data: breast cancer data, leukemia data, and small round blue-cell tumors. The results show that compared with other methods, our method is able to select the relevant variables and can obtain competitive classification accuracy with a small subset of relevant genes.
机译:在这里,我们考虑一个多项式概率回归模型,其中变量的数量大大超过样本大小,并且仅可用变量的子集与响应相关联。因此,选择少量相关变量进行分类已经引起了广泛的关注。通常,当变量的数量很大时,出于预测性概括和计算简便性的原因,需要对回归系数进行稀疏性增强先验。在本文中,我们提出了一种在多类分类的多项式概率回归模型中的稀疏贝叶斯变量选择方法。我们的方法的性能通过一个模拟数据和三个著名的基因表达谱数据进行了证明:乳腺癌数据,白血病数据和小的圆形蓝细胞肿瘤。结果表明,与其他方法相比,我们的方法能够选择相关变量,并能以较小的相关基因子集获得竞争性的分类准确性。

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