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Combining feature spaces for classification

机译:组合特征空间以进行分类

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摘要

In this paper we offer a variational Bayes approximation to the multinomial probit model for basis expansion and kernel combination. Our model is well-founded within a hierarchical Bayesian framework and is able to instructively combine available sources of information for multinomial classification. The proposed framework enables informative integration of possibly heterogeneous Sources in a Multitude of ways, from the simple Summation of feature expansions to weighted product of kernels, and it is shown to match and in certain cases outperform the well-known ensemble learning approaches of combining individual classifiers. At the same time the approximation reduces considerably the CPU time and resources required with respect to both the ensemble learning methods and the full Markov chain Monte Carlo, Metropolis-Hastings within Gibbs solution of our model. We present our proposed framework together with extensive experimental studies on synthetic and benchmark datasets and also for the first time report a comparison between summation and product of individual kernels as possible different methods for constructing the composite kernel Matrix.
机译:在本文中,我们为基础扩展和核组合提供了多项式Probit模型的变分贝叶斯近似。我们的模型在分层贝叶斯框架内有很好的基础,并且能够有益地组合可用的信息源以进行多项式分类。所提出的框架能够以多种方式对可能的异构源进行信息集成,从简单的特征扩展求和到内核的加权乘积,它可以匹配并在某些情况下优于众所周知的将个体结合的整体学习方法。分类器。同时,对于整体学习方法和完整的马尔可夫链Monte Carlo,我们模型的Gibbs解决方案中的Metropolis-Hastings而言,这种近似方法大大减少了CPU时间和所需的资源。我们介绍了我们提出的框架,并对合成和基准数据集进行了广泛的实验研究,并且还首次报告了各个内核的求和与乘积之间的比较,这是构建复合内核矩阵的可能不同方法。

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