Direct LCB-based timing-bandit algorithm
Determine how a direct lower-confidence-bound algorithm can efficiently exploit the consecutive feedback structure of the Timing Bandit problem while preserving favorable regret guarantees.
References
A direct LCB-based design remains open (see \textsf{SA-LCB} in Sec.~\ref{sec:simulation}), as it is unclear how LCB variants can efficiently utilize the consecutive feedback structure; see e.g..
— Learning When to Update: A Near-Optimal Timing Bandit Approach
(2609.37932 - Lin et al., 29 Sep 2026) in Footnote in Section 5.1, immediately following Theorem 5.1