人群重識別是一項重要但較少被研究的課題。相較於普通的行人重識別而言，
由於每位行人都是獨立的個體，他們會在人群中自由變換相對位置，並且會隨意
進入或者離開這個群體， 給人群重識別帶來了額外的難點。所以,人群重識別主
要針對這兩個額外的難點提出解決方案。在本人中， 我們提出了兩個方法來解
決人群重識別任務。
（1 由於人群重識別中缺少訓練數據，我們將行人重識別中的數據進行風格
轉換為人群重識別測試數據的風格。而後，我們自適應的無監督方法將人群中單
人的特征和雙人的關係特征融合進行人群重識別。
（2 在本方法中，我們把人群中的所有人看成一個圖模型。用風格變化後的
數據進行人群中相對位置變化和任意人加入離開人群進行進行模擬。組成訓練數
據。使用模擬數據訓練圖神經網絡。再進行測試。
實驗表明，我們所提出的方法得到的結果均優於現在的方法。

Group re-identification (G-ReID) is an important yet less-studied task. Its challenges not only lie in appearance changes of individuals which have been well investigated in general person re-identification (ReID), but also derive from group layout and membership changes. So the key task of G-ReID is to learn representations robust to such changes. To address this issue, we propose a Transferred Single and Couple Representation Learning Network (TSCN) and Domain-Transferred Graph Neural Network (DoT-GNN). Its merits are two aspects: 1) Due to the lack of labelled training samples, existing G-ReID methods mainly rely on unsatisfactory
hand-crafted features. To gain the superiority of deep learning models, we treat a group as multiple persons and transfer the domain of a labeled ReID dataset to a G-ReID target dataset style to learn single representations. Taking into account the neighborhood relationship in a group, we further propose learning a novel couple
representation between two group members, that achieves more discriminative power in G-ReID tasks. In addition, an unsupervised weight learning method is exploited to adaptively fuse the results of different views together according to result patterns.
2) Graph Generation. We treat a group as a graph, where each node denotes the individual feature and each edge represents the relation of a couple of individuals. We propose a graph generation strategy to create sufficient graph samples. Graph Neural Network. Employing the generated graph samples, we train the GNN so as to acquire graph features which are robust to large graph variations. Extensive
experimental results demonstrate the effectiveness of our approach that significantly outperforms state-of-the-art methods. This graduate thesis is composed by three published papers[1], [2], [3].

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