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topic with many real-world applications. Most existing metric learning methods aim to learn an optimal Mahalanobis distance matrix M, under which data samples from the same class are forced to be close to each other and those from different classes are pushed far away. The Mahalanobis distance matrix M can be factorized as M = L'L, and the Mahalanobis distance induced by L is equivalent to the Euclidean distance after linear projection of the feature vectors on the rows of L. However, the Euclidean distance is only suitable for characterizing Gaussian noise, thus the traditional metric learning algorithms are not robust to achieve good performance when they are applied to the occlusion data, which often appear in image and video data mining applications. To overcome this limitation, we propose a new robust metric learning approach by introducing the maximum correntropy criterion to deal with real-world …