Robust Optimization over Multiple Domains
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Recently, machine learning becomes important for the cloud computing service. Users of cloud computing can benefit from the sophisticated machine learning models provided by the service. Considering that users can come from different domains with the same problem, an ideal model has to be applicable over multiple domains. In this work, we propose to address this challenge by developing a framework of robust optimization. In lieu of minimizing the empirical risk, we aim to learn a model optimized with an adversarial distribution over multiple domains. Besides the convex model, we analyze the convergence rate of learning a robust non-convex model due to its dominating performance on many real-word applications. Furthermore, we demonstrate that both the robustness of the framework and the convergence rate can be enhanced by introducing appropriate regularizers for the adversarial distribution. The empirical study on real-world fine-grained visual categorization and digits recognition tasks verifies the effectiveness and efficiency of the proposed framework.
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