Learning to Learn Single Domain Generalization
By Fengchun Qiao, Long Zhao, Xi Peng. Computer Vision and Pattern Recognition, 2020
556 citations recorded by the source corpus.
We are concerned with a worst-case scenario in model generalization, in the sense that a model aims to perform well on many unseen domains while there is only one single domain available for training. We propose a new method named adversarial domain augmentation to solve this Out-of-Distribution (OOD) generalization problem. The key idea is to leverage adversarial training to create "fictitious" yet "challenging" populations, from which a model can learn to generalize with theoretical guarantees. To facilitate fast and desirable domain augmentation, we cast the model training in a meta-learning scheme and use a Wasserstein Auto-Encoder (WAE) to relax the widely used worst-case constraint. Detailed theoretical analysis is provided to testify our formulation, while extensive experiments on multiple benchmark datasets indicate its superior performance in tackling single domain generalization.
Subfields: Artificial Intelligence, Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/89b95fb53727ee45be440045efef656718517c4c
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The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
In Computer Vision and Pattern Recognition
- Luc Van Gool
- Chen Change Loy
- Dacheng Tao
- Yu Qiao
- Xiaogang Wang
- Ming-Hsuan Yang
- Yi Yang
- Cordelia Schmid
Citations in the corpus
- Deep Stable Learning for Out-Of-Distribution Generalization (2021, methodology): “M-ADA, which generates images for training with an autoencoder, may fail when the training data are largescale real-world images and the distribution shifts are not caused by random disturbance.”
- FSDR: Frequency Space Domain Randomization for Domain Generalization (2021, methodology): “Single-source DG handles generalization by domain randomization that augment data [64, 70] or domains [77, 50].”
- FedDG: Federated Domain Generalization on Medical Image Segmentation via Episodic Learning in Continuous Frequency Space (2021, methodology): “Domain generalization [5, 9, 12, 14, 43, 47, 58, 59] aims to learn a model from multiple source domains such that it can directly generalize to unseen target domains.”
- Domain Generalization: A Survey (2021, methodology): “The key idea is to perturb images using sign-flipped gradients back-propagated from a domain classifier [23] or a label classifier [38], [43], [166].”
- SMIL: Multimodal Learning with Severely Missing Modality (2021, methodology): “Other works adapted MAML for domain generalization (Li et al. 2018; Qiao, Zhao, and Peng 2020) and knowledge distillation (Zhao et al. 2020).”
- Non-Transferable Learning: A New Approach for Model Ownership Verification and Applicability Authorization (2021, background): “…al., 2020; Piratla et al., 2020), etc. Recently, there is significant interest on conducting DG with one source domain only, for which well-crafted data augmentation approaches (Qiao et al., 2020; Zhao et al., 2020b; Li et al., 2021b; Xu et al., 2020b) have been proposed to expand the input space.”
- Learning to Diversify for Single Domain Generalization (2021, methodology): “Very recently, a few works [37, 49] are proposed that learn to add adversarial noises on the source images in order to train robust classifiers against unforeseen data shifts.”
- Continual Adaptation of Visual Representations via Domain Randomization and Meta-learning (2020, background): “First, designing more effective auxiliary sets might significantly improve adaptation to more diverse domains; previous works focusing on augmentation strategies to improve in-domain [12, 25] and out-of-domain [59, 58, 46] performance might prove helpful in our settings.”
- Knowledge As Priors: Cross-Modal Knowledge Generalization for Datasets Without Superior Knowledge (2020, background): “This is a well-defined problem in transfer learning which is tackled by domain adaptation [30, 33, 34].”