Research map / Bandits and online learning / Online convex optimization and games
Efficient Online Linear Optimization with Approximation Algorithms
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use the new infeasible-projection algorithm instead of the KKL approach | Full-information online linear optimization with an approximation oracle · Full information | approximation-oracle calls per iteration: T -> \log(T) | Helped |
| Use the new infeasible-projection algorithm instead of the KKL approach | Bandit online linear optimization with a barycentric spanner · Bandit information | expected approximation-oracle calls per iteration: T^{2/3} -> \log(T) | Helped |
| Use the new full-information algorithm with low-oracle-complexity parameter settings | Full-information online linear optimization with an approximation oracle · Full information | expected α-regret: T^{-1/2} -> O(T^{-1/3}) | Mixed |
| Use the new bandit algorithm with a barycentric spanner | Bandit online linear optimization with an approximation oracle · Bandit information | expected α-regret: T^{-1/3} -> T^{-1/3} | No clear effect |
| Choose the alternative learning rate and projection error for the optimal-regret guarantee | Full-information algorithm · Full information | expected α-regret: O(αRFT^{-1/3}) -> O(αRFT^{-1/2}) | Helped |
| Choose the alternative learning rate and projection error for the optimal-regret guarantee | Full-information algorithm · Full information | approximation-oracle calls per iteration: O(d^2\ln\left({\frac{\alpha+1}{\alpha}T}\right)) -> O(\sqrt{T}d^2\ln\left({\frac{\alpha+1}{\alpha}T}\right)) | Hurt |
| Use a barycentric-spanner-based exploration reduction to estimate loss vectors | Bandit algorithm · Bandit information | expected α-regret: O((αβdCR+αRF+C)T^{-1/3}) | Helped |
Closest papers by meaning
- Oracle-Efficient Algorithms for Online Linear Optimization with Bandit Feedback (NeurIPS 2019 · similarity 0.93)
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- Online Inverse Linear Optimization: Efficient Logarithmic-Regret Algorithm, Robustness to Suboptimality, and Lower Bound (NeurIPS 2025 · similarity 0.91)
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- Regret minimization in Linear Bandits with offline data via extended D-optimal exploration. (NeurIPS 2026 · similarity 0.89)
- Online Submodular Maximization via Online Convex Optimization (AAAI 2024 · similarity 0.88)
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