Improved deep metric learning with local neighborhood component analysis.

Deep metric learning aims to learn a discriminative feature space in which features have larger intra-class similarities and smaller inter-class similarities. Most recent studies mainly focus on designing different loss functions or sampling strategies, while ignoring a crucial limitation caused by mini-batch training. We argue that existing mini-batch-based approaches do not explore the global structure similarities among samples in feature space. As a result, instances and their k -nearest neighbors may not be semantically consistent. To this end, we propose a method, dubbed Local Neighborhood Component Analysis (LNCA), to improve deep metric learning. Specifically, LNCA leverages a feature memory bank, storing the feature vectors of all instances, to estimate the global structure similarities and determine the k nearest neighbors of samples in the feature space. Further, in order to refine the local neighborhood components of samples, LNCA introduces a metric to attract the positive neighbors and repulse the negative neighbors simultaneously. LNCA is a plug-and-play module and can be integrated into a general DML framework. Experimental results show that it can boost the generalization performance of existing DML approaches significantly. [ABSTRACT FROM AUTHOR]