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Optimal Horizon-Free Reward-Free Exploration for Linear Mixture MDPs

ICML 2023 · Reinforcement learning › MDPs and planning · approach: Function approximation in RL theory · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use HF-UCRL-RFE++ for reward-free exploration with total reward bounded by 1Linear mixture MDPs · Linear mixture MDP, total reward ≤ 1sample complexity: Prior work: \widetilde{O}\left(H^3d(H+d)\varepsilon^{-2}\right); HF-UCRL-RFE++: \widetilde{O}(d^2\varepsilon^{-2})Helped
Rescale the total-reward bound from 1 to HHF-UCRL-RFE++ · Linear mixture MDP, total reward ≤ Hsample complexity: \tilde{O}(d^2\varepsilon^{-2}) -> \tilde{O}(H^2d^2\varepsilon^{-2})Hurt
Use high-order moment estimation with uncertainty-weighted value-targeted regressionHF-UCRL-RFE++ · Reward-free linear mixture MDPssample complexity: \widetilde{O}\left(H^3d(H+d)\varepsilon^{-2}\right) -> \tilde{O}(d^2\varepsilon^{-2})Helped
Use a high-order-moment estimator that accounts for both aleatoric and epistemic uncertaintyHF-UCRL-RFE++ · Reward-free linear mixture MDPssample complexityHelped
Use a shared rather than separate transition-parameter estimates for different moment ordersHigh-order moment estimation · Reward-free linear mixture MDPsestimation errorHurt
Stop target-value regression at the second-order momentHigh-order moment estimation · Reward-free linear mixture MDPsestimation errorHurt

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