Most current research on pedestrian re-identification (ReID) is focusing on single-person ReID. However, people are rarely alone and often walk together in groups. Therefore, there is an urgent need to… Click to show full abstract
Most current research on pedestrian re-identification (ReID) is focusing on single-person ReID. However, people are rarely alone and often walk together in groups. Therefore, there is an urgent need to study the problem of group ReID (G-ReID). G-ReID is challenging because of the difficulties related to the differences in group appearance caused by changes in the group layout and membership. In this paper, we have proposed a part-based minus-average relational and arithmetic mean descriptor (PRM) algorithm to obtain a robust representation of groups. Based on local features, we have designed the arithmetic mean descriptor and the minus-average relational descriptor to solve the G-ReID problem caused by changes in the number of group members and their relative positions within the group. Moreover, the minus-average relational descriptor can also be used to describe the differences in the appearance of group members. Considering the rarity of G-ReID datasets and the need to improve the applicability of the G-ReID algorithm in real scenarios, we have collected a new dataset called the Bus Rapid Transit (BRT) G-ReID dataset. Extensive experimental results demonstrate the effectiveness of the PRM algorithm and indicate that it outperforms state-of-the-art algorithms by 7.5% for the cumulative matching feature (CMC-1) on the i-LIDS MCTS group dataset and by 19.4% for the CMC-1 on the Road Group dataset and it outperforms the baseline by 2.4% for the CMC-1 on the BRT dataset.
               
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