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Improved Bilevel Model: Fast and Optimal Algorithm with Theoretical Guarantee
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Due to the hierarchical structure of many machine learning problems, bilevel programming is becoming more and more important recently, however, the complicated correlation between the inner and outer problem makes it extremely challenging to solve. Although several intuitive algorithms based on the automatic differentiation have been proposed and obtained success in some applications, not much attention has been paid to finding the optimal formulation of the bilevel model. Whether there exists a better formulation is still an open problem. In this paper, we propose an improved bilevel model which converges faster and better compared to the current formulation. We provide theoretical guarantee and evaluation results over two tasks: Data Hyper-Cleaning and Hyper Representation Learning. The empirical results show that our model outperforms the current bilevel model with a great margin. \emph{This is a concurrent work with \citet{liu2020generic} and we submitted to ICML 2020. Now we put it on the arxiv for record.}
Forward citations
Cited by 2 Pith papers
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DUET: Decentralized Bilevel Optimization without Lower-Level Strong Convexity
DUET achieves O(1/T^{1-5p-11/4 τ}) iteration complexity for approximate KKT-stationary points in decentralized bilevel optimization without lower-level strong convexity, using gradient tracking for data heterogeneity.
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On the Stability and Generalization of First-order Bilevel Minimax Optimization
Provides the first systematic generalization analysis via algorithmic stability for single-timescale and two-timescale stochastic gradient descent-ascent in bilevel minimax problems.
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