Research map / Bandits and online learning / RL theory and MDPs
Kernelized Reinforcement Learning with Order Optimal Regret Bounds
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Partition the state-action domain and fit kernel ridge regression using observations only from the same partition element | π-KRVI for RKHS episodic RL · RKHS episodic RL with polynomial eigendecay | regret: \mathcal{O}\left(H^2T^{\frac{d+\alpha\mathbin{/}2}{d+\alpha}}\log(T)\sqrt{\log\pa{\frac{H}{\delta}} } \right) | Helped |
| Use domain-partitioned kernel ridge regression with π-KRVI for Matérn kernels | π-KRVI · Kernelized bandits special case with Matérn kernels | regret: \mathcal{O}\left( H^2T^{\frac{\nu+d}{2\nu+d}} \log(T)\sqrt{\log\pa{\frac{H}{\delta}}} \right) | Helped |
Closest papers by meaning
- Kernel-Based Reinforcement Learning: A Finite-Time Analysis (ICML 2021 · similarity 0.93)
- Kernel-Based Function Approximation for Average Reward Reinforcement Learning: An Optimist No-Regret Algorithm (NeurIPS 2024 · similarity 0.92)
- Reward-Free Kernel-Based Reinforcement Learning (ICML 2024 · similarity 0.89)
- Achieving Constant Regret in Linear Markov Decision Processes (NeurIPS 2024 · similarity 0.89)
- Logarithmic Regret for Online KL-Regularized Reinforcement Learning (ICML 2025 · similarity 0.88)
- Pessimistic Nonlinear Least-Squares Value Iteration for Offline Reinforcement Learning (ICLR 2024 · similarity 0.88)
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