Multi-label Learning with Missing Labels Using Mixed Dependency Graphs
By Baoyuan Wu, Fan Jia, Wei David Liu, Bernard Ghanem, Siwei Lyu. 2018
91 citations recorded by the source corpus.
This work focuses on the problem of multi-label learning with missing labels (MLML), which aims to label each test instance with multiple class labels given training instances that have an incomplete/partial set of these labels (i.e., some of their labels are missing). The key point to handle missing labels is propagating the label information from the provided labels to missing labels, through a dependency graph that each label of each instance is treated as a node. We build this graph by utilizing different types of label dependencies. Specifically, the instance-level similarity is served as undirected edges to connect the label nodes across different instances and the semantic label hierarchy is used as directed edges to connect different classes. This base graph is referred to as the mixed dependency graph, as it includes both undirected and directed edges. Furthermore, we present another two types of label dependencies to connect the label nodes across different classes. One is the class co-occurrence, which is also encoded as undirected edges. Combining with the above base graph, we obtain a new mixed graph, called mixed graph with co-occurrence (MG-CO). The other is the sparse and low rank decomposition of the whole label matrix, to embed high-order dependencies over all labels. Combining with the base graph, the new mixed graph is called as MG-SL (mixed graph with sparse and low rank decomposition). Based on MG-CO and MG-SL, we further propose two convex transductive formulations of the MLML problem, denoted as MLMG-CO and MLMG-SL respectively. In both formulations, the instance-level similarity is embedded through a quadratic smoothness term, while the semantic label hierarchy is used as a linear constraint. In MLMG-CO, the class co-occurrence is also formulated as a quadratic smoothness term, while the sparse and low rank decomposition is incorporated into MLMG-SL, through two additional matrices (one is assumed as sparse, and the other is assumed as low rank) and an equivalence constraint between the summation of this two matrices and the original label matrix. Interestingly, two important applications, including image annotation and tag based image retrieval, can be jointly handled using our proposed methods. Experimental results on several benchmark datasets show that our methods lead to significant improvements in performance and robustness to missing labels over the state-of-the-art methods.
Subfields: Artificial Intelligence, Computer Vision and Pattern Recognition, Natural Language Processing, Evaluation & Benchmarks
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Michal Drozdzal
- Adriana Romero
- Yanbo Fan
- Yong Zhang
- Xiaobo Shen
- Baoyuan Wu
- Ivor Wai-Hung Tsang
- Jinlong Hou
In Computer Vision and Pattern Recognition
- Michal Drozdzal
- Adriana Romero
- Amaia Salvador
- Luis Villaseñor Pineda
- Baoyuan Wu
- Xiaobo Shen
- Ivor Wai-Hung Tsang
- Jinlong Hou
In Natural Language Processing
- Baoyuan Wu
- Adriana Romero
- Ivor Wai-Hung Tsang
- Luis Villaseñor Pineda
- Amaia Salvador
- Michal Drozdzal
- T. Zhang
In Evaluation & Benchmarks
- Baoyuan Wu
- Adriana Romero
- Ivor Wai-Hung Tsang
- Jinlong Hou
- Haobo Wang
- Weiwei Liu
- Weidong Chen
- Yanbo Fan
Citations in the corpus
- Elucidating image-to-set prediction: An analysis of models, losses and datasets (2019, background): “Multi-label classification has been a long lasting problem in computer vision [58, 16, 59, 54].”
- Tencent ML-Images: A Large-Scale Multi-Label Image Database for Visual Representation Learning (2019, background): “And missing tag [23]–[27]means that one class occurs in the image, but it is not annotated.”
- The Emerging Trends of Multi-Label Learning (2020, methodology): “With hierarchical label information being provided, MLMG-GO [70] involves a semantic hierarchical constraints such that the score of a label ya is smaller than its parent label yb.”