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A locally-built, LLM-digested index of recent arXiv papers in quant finance, geometry/topology, and statistical ML — keyword search served straight from SQLite on this machine.

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0111 · Apr 202019922001200920172026
9 results for UCBVI

Federated UCBVI reduces communication costs while minimizing regret in multi-agent settings.

problem Minimizing regret in federated learning with heterogeneous agents.
method Federated Upper Confidence Bound Value Iteration (Fed-UCBVI) algorithm.
result Regret bound scales as ildeO(H3SAT/M) ilde{\mathcal{O}}(\sqrt{H^3 |\mathcal{S}| |\mathcal{A}| T / M}) with small additional term due to heterogeneity.

New formalism for decision making combines causal structures with MDPs, improving reinforcement learning performance.

problem Sequential decision making with causal knowledge to improve performance.
method Causal Markov Decision Processes (C-MDPs) and C-UCBVI algorithm exploiting causal structure.
result C-UCBVI achieves an ildeO(HSZT) ilde{O}(HS\sqrt{ZT}) regret bound, independent of actions.

Bayes-UCBVI tackles reinforcement learning with a new upper confidence bound method.

problem Optimizing exploration in reinforcement learning without bonuses.
method Bayes-UCBVI uses a quantile of a Q-value function posterior as an upper confidence bound.
result Proves a regret bound of order O~(H3SAT)\widetilde{O}(\sqrt{H^3SAT}) for tabular reinforcement learning.

Kernel-UCBVI algorithm balances exploration and exploitation in metric state-action spaces.

problem Exploration-exploitation dilemma in finite-horizon reinforcement learning with metric state-action spaces.
method Kernel-UCBVI, leveraging smoothness and kernel estimators of rewards and transitions.
result First regret bound for kernel-based RL using smoothing kernels, O(H3K2d/(2d+1))O(H^3 K^{2d/(2d+1)}).

Unified framework for distributional regret in bandits and reinforcement learning.

problem Characterizing the distribution of regret in multi-armed bandits and reinforcement learning.
method Unified framework with a UCBVI-style algorithm and distributional regret bounds.
result Distributional regret bounds with optimal trade-offs between expected and distributional regret.

The paper introduces a method to learn and apply value envelopes for faster online reinforcement learning.

problem Accelerating online reinforcement learning using offline data with theoretical grounding.
method A two-stage framework: offline data for learning value bounds, online algorithms for applying them.
result Substantial regret reductions in empirical tests on tabular MDPs.

Develops a new model for RLHF accounting for partially observed states and intermediate feedback.

problem Lack of models for partially observed states and intermediate feedback in RLHF.
method PORRL model with cardinal and dueling feedback methods.
result Demonstrates improved learning and alignment with new model-based and model-free methods.