CRW-FTRL matches corruption-free regret under strong bandit corruption
For K actions in d dimensions it reaches Õ(√(dT log K)+dC) regret and settles the compact-set rate.
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For K actions in d dimensions it reaches Õ(√(dT log K)+dC) regret and settles the compact-set rate.
Constrained gradient equilibrium can fail under simple constraints unless the adversary is locally restricted.
A family of algorithms includes one that asymptotically attains the best auditing rate for adversarial and i.i.d. streams.
For constant privacy and oblivious inputs, the bound matches the non-private lower bound up to polylog factors.
The policy learns which facts to keep from delayed retrieval feedback and beat baselines across memory budgets.
Researchers use Thompson Sampling to pick classifiers that balance accuracy and subgroup fairness online.
PC-LinUCB keeps a small persistent action set so linear bandits avoid scoring every arm each round.
ReHarness revises retrieved agent reflections after each task, improving continual learning across three benchmarks and three backbones.
A parameter-free Follow-The-Perturbed-Leader method gets near-optimal agnostic smoothed online regret without knowing the base measure.
A rare-switching bandit algorithm keeps exact sliding-window feasibility with near-optimal regret.
A deterministic polynomial-time algorithm achieves optimal O(sqrt d) regret for online inverse linear optimization.
Differentially private online learning of Littlestone classes needs more mistakes than private prediction.
The paper proves matching minimax regret bounds for causal logistic bandits under counterfactual fairness.
AURA learns a latent state space so deep models adapt online via Kalman filtering under distribution shift.
Multiplicatively Optimistic Regret Matching gives near-constant external regret in general-sum games under self-play.
The paper proves minimax-optimal regret of order T^(m/(m+1)) for repeated online contract design with unrestricted bounded contracts and arbitrary agent action spaces.
Paper proposes bandit algorithms for adaptively routing prompts to LLM experts, minimizing regret under limited feedback budgets.
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