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A novel kernel-based maximum a posteriori classification method

机译:一种新的基于核的最大后验分类方法

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ABSTRACTKernel methods have been widely used in pattern recognition. Many kernel classifiers such as Support Vector Machines (SVM) assume that data can be separated by a hyperplane in the kernel-induced feature space. These methods do not consider the data distribution and are difficult to output the probabilities or confidences for classification. This paper proposes a novel Kernel-based Maximum A Posteriori (KMAP) classification method, which makes a Gaussian distribution assumption instead of a linear separable assumption in the feature space. Robust methods are further proposed to estimate the probability densities, and the kernel trick is utilized to calculate our model. The model is theoretically and empirically important in the sense that: (1) it presents a more generalized classification model than other kernel-based algorithms, e.g., Kernel Fisher Discriminant Analysis (KFDA); (2) it can output probability or confidence for classification, therefore providing potential for reasoning under uncertainty; and (3) multi-way classification is as straightforward as binary classification in this model, because only probability calculation is involved and no one-against-one or one-against-others voting is needed. Moreover, we conduct an extensive experimental comparison with state-of-the-art classification methods, such as SVM and KFDA, on both eight UCI benchmark data sets and three face data sets. The results demonstrate that KMAP achieves very promising performance against other models.
机译:ABSTRACTKernel方法已广泛用于模式识别。许多内核分类器(例如支持向量机(SVM))都假定数据可以由内核诱发的特征空间中的超平面分离。这些方法不考虑数据分布,并且难以输出分类的概率或置信度。本文提出了一种新颖的基于核的最大后验(KMAP)分类方法,该方法在特征空间中采用高斯分布假设,而不是线性可分假设。进一步提出了鲁棒的方法来估计概率密度,并利用核技巧来计算我们的模型。从以下意义上说,该模型在理论上和经验上都很重要:(1)与其他基于内核的算法(例如,Kernel Fisher判别分析(KFDA))相比,它提供了一种更通用的分类模型; (2)可以输出分类的概率或置信度,从而为不确定性下的推理提供了潜力; (3)在这种模型中,多路分类与二元分类一样简单,因为只涉及概率计算,不需要一对一或一对多的投票。此外,我们在8个UCI基准数据集和3个面部数据集上使用最新的分类方法(例如SVM和KFDA)进行了广泛的实验比较。结果表明,相对于其他模型,KMAP取得了非常有希望的性能。

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