Algorithms and Theory for Supervised Gradual Domain Adaptation
Jing Dong, Shiji Zhou, Baoxiang Wang, Han Zhao

TL;DR
This paper studies supervised gradual domain adaptation, providing a new generalization bound that improves upon previous bounds, and proposes a min-max learning method validated by experiments on synthetic and real data.
Contribution
It introduces the first generalization upper bound for supervised gradual domain adaptation, applicable to various loss functions and demonstrating linear dependence on average error.
Findings
New generalization bound with linear dependence on average error
Proposed a min-max learning objective for representation and classifier
Empirical results confirm the effectiveness of the approach
Abstract
The phenomenon of data distribution evolving over time has been observed in a range of applications, calling the needs of adaptive learning algorithms. We thus study the problem of supervised gradual domain adaptation, where labeled data from shifting distributions are available to the learner along the trajectory, and we aim to learn a classifier on a target data distribution of interest. Under this setting, we provide the first generalization upper bound on the learning error under mild assumptions. Our results are algorithm agnostic, general for a range of loss functions, and only depend linearly on the averaged learning error across the trajectory. This shows significant improvement compared to the previous upper bound for unsupervised gradual domain adaptation, where the learning error on the target domain depends exponentially on the initial error on the source domain. Compared…
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Taxonomy
TopicsDomain Adaptation and Few-Shot Learning
