Research
On-device research index

arXiv research

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.

169,291 papers · 148 categories

Trend · papers per month

8.8%17.6%26.3%35.1% · Feb 202619922001200920182026
48 results for bandit settings

Graph-Triggered Bandits unify rested and restless bandits with graph-defined arm interactions.

problem Modeling sequential decision-making problems with evolving arm rewards.
method Graph-Triggered Bandits (GTBs) framework that generalizes rested and restless bandits using a graph.
result Rested and restless bandits are special cases of GTBs for suitable graphs.

Algorithm identifies best arm in combinatorial bandits with semi-bandit feedback.

problem Identifying the best arm in combinatorial bandits with semi-bandit feedback.
method Interpreted as a sequential zero-sum game, developed a CombGame meta-algorithm with finite time guarantees.
result First computationally efficient algorithm that is asymptotically optimal and has competitive empirical performance.

Study on Pareto optimality in multi-objective bandit problems.

problem Pareto optimality in multi-objective multi-armed bandit problems.
method Formulated adversarial multi-objective multi-armed bandit, defined Pareto regrets, presented algorithms, established upper and lower bounds.
result New algorithms are optimal in adversarial settings and nearly optimal in stochastic settings.

Bandit algorithms handle human-like decision-making distortions.

problem Emulating human decision-making with probabilistic distortions.
method Stochastic multi-armed bandit problems with distorted probabilities, incorporating reward distortions.
result Sublinear regret for proposed algorithms in both KK-armed and linear bandit settings.

Algorithms for hyperparameter optimization abound, all of which work well under different and often unverifiable assumptions. Motivated by the general challenge of sequentially choosing which algorithm to use, we study the more specific task of choosing among distributions to use for random hyperparameter optimization.…

2015-08-12abs ↗pdf ↗

This paper improves FTPL algorithm for semi-bandit problems with best-of-both-worlds guarantees.

problem Optimizing regret in adversarial and stochastic mm-set semi-bandit problems.
method Extending FTPL with geometric resampling (GR) to mm-set semi-bandits and analyzing its performance.
result FTPL with Fréchet and Pareto distributions achieves O(mdT)O(\sqrt{mdT}) regret in adversarial setting and logarithmic regret in stochastic setting.

Study optimal arms in combinatorial bandits with semi-bandit feedback and finite budget.

problem Finding optimal arms in combinatorial bandits with semi-bandit feedback and finite budget constraints.
method Proposes a generic algorithm covering various arm elimination strategies and derives lower bounds.
result Demonstrates sufficient and necessary budget requirements for finding the best arm.

Unified approach translates classic bandit algorithms to structured settings.

problem Finite-armed structured bandit problem with unknown reward functions.
method Gradual estimation of hidden parameter θ* and use in mean reward functions.
result Structured bandit versions of UCB achieve bounded regret in practical scenarios.

Algorithm reduces regret in non-stationary bandits and meta-learning with optimal arms.

problem Sequential decision-making with changing task boundaries and optimal arms.
method Reduction to bandit submodular maximization, meta-learning algorithms.
result Regret bounds for both non-stationary and bandit meta-learning problems.

New algorithm eliminates arms to minimize regret in complex bandit problems.

problem Minimizing regret in combinatorial bandit problems with explicit exploration.
method Introduces a novel arm elimination scheme that partitions arms into three categories and incorporates explicit exploration.
result Achieves near-optimal regret in combinatorial multi-armed and linear contextual bandit problems.

Study online multiclass classification under bandit feedback, extending previous results.

problem Online multiclass classification with bandit feedback, focusing on label space unboundedness.
method Extend Daniely and Helbertal's results, show necessity and sufficiency of Bandit Littlestone dimension for learnability.
result Sequential uniform convergence is necessary but not sufficient for bandit online learnability.

New meta-learning approach for bandit policies that achieve high average reward.

problem Designing bandit policies that balance between worst-case and Bayesian assumptions.
method Differentiable parameterized policies optimized using policy gradients.
result Proposed algorithm achieves low regret and is practical for various bandit problems.

Paper addresses DP in bandits, focusing on zCDP and providing private algorithms.

problem Privacy concerns in recommender systems using user-sensitive data.
method Formalizes and compares different DP adaptations to bandits, proposes private algorithms for various bandit settings.
result Private algorithms ensure negligible privacy costs compared to non-private regret.

First robust bandit algorithm for contextual bandits with sub-linear regret.

problem Vulnerability of linear contextual bandit algorithms to adversarial attacks.
method Proposes a robust bandit algorithm for stochastic linear contextual bandits under fully adaptive and omniscient attacks.
result Sub-linear regret under various attacks without requiring attack information.

New algorithm improves online clustering of bandits with minimal frequency constraints.

problem Online clustering of bandits with non-uniform user frequencies.
method Proposes an efficient algorithm with simple set structures to represent clusters, proving a regret bound free of minimal frequency constraints.
result The new algorithm consistently outperforms existing methods in experiments on synthetic and real datasets.

Unified approach for non-stationary linear bandits with dynamic regret.

problem Non-stationary linear bandits with round-specific feasible actions and drifting reward models.
method Unified misspecification-reduction viewpoint, restarting algorithms with misspecification-dependent regret guarantees.
result Optimal \(T^{2/3}P_T^{1/3}\) dynamic-regret dependence for both linear bandits and contextual linear bandits.

Paper develops bandit algorithms for nonstationary nonconvex optimization.

problem Nonstationary online nonconvex optimization problems.
method Proposes and analyzes bandit algorithms for nonconvex functions with nonstationary regret.
result Develops bandit versions of Newton's method for nonstationary nonconvex optimization.

Study non-oblivious adversarial bandits with delayed feedback and propose algorithms with improved regret bounds.

problem Adversarial bandit problem with delayed, composite anonymous feedback.
method Propose wrapper algorithm for non-oblivious delay setting, achieving o(T)o(T) policy regret.
result Achieve o(T)o(T) policy regret for many adversarial bandit problems with bounded memory loss sequences.

Polynomial-time algorithms for identifying the best super arm in full-bandit feedback.

problem Finding the best super arm in a set of single arms with full-bandit feedback.
method Proposed polynomial-time bandit algorithms and an approximation algorithm for the 0-1 quadratic maximization problem.
result Polynomial-time algorithms for top-k selection problems.

Paper presents a reduction-based framework for conservative bandits and RL with improved lower and upper bounds.

problem Conservative bandits and reinforcement learning problems.
method Reduction technique to calculate necessary and sufficient budget from baseline policy.
result Improved lower and upper bounds for various conservative settings.

Paper solves stochastic contextual linear bandits using linear bandit algorithms.

problem Stochastic contextual linear bandits with unknown context distribution.
method Establishes a reduction framework to convert to linear bandit problems.
result Achieves nearly optimal regret bound of O(dTlogT)O(d\sqrt{T\log T}).

New method reduces ensemble size for linear bandits, achieving near optimal regret.

problem Achieving near optimal regret in linear bandits with limited ensemble size.
method Ensemble sampling with a size of order dlogTd \log T for a dd-dimensional stochastic linear bandit.
result Regret is at most (dlogT)5/2T(d \log T)^{5/2} \sqrt{T}, improving over linear scaling with TT.

Paper analyzes FTPL's effectiveness in combinatorial semi-bandit problems.

problem Optimizing FTPL policy in combinatorial semi-bandit problems.
method Geometric resampling (GR) and conditional geometric resampling (CGR) for FTPL in semi-bandit setting.
result FTPL achieves optimal regret bounds in both Fréchet and Pareto distributions.

Simplifies large action space bandits by selecting representative actions.

problem Efficiently managing large action spaces with correlated outcomes.
method Random sampling and solving of bandit instances to identify representative actions.
result The algorithm selects a smaller set of representative actions that perform nearly as well as the full action space.

Optimal algorithm reduces regret in adversarial bandit problem with multiple plays.

problem Minimizing regret in adversarial bandit problem with multiple plays.
method Introducing a new expert advice algorithm for multiple-play setting, achieving minimax optimal regret bounds.
result Minimizes regret asymptotically to the best switching strategy with optimal bounds.

Paper tackles infinite action linear bandits with tight regret bounds.

problem Linear contextual bandit with infinite action sets.
method Proves a regret upper bound of O(d2TlogT)imesextpoly(loglogT)O(\sqrt{d^2T\log T}) imes ext{poly}(\log\log T).
result Upper bound matches previous lower bound of Ω(d2TlogT)Ω(\sqrt{d^2 T\log T}) up to iterated logarithmic terms.

New algorithms tackle adversarial combinatorial bandits with switching costs.

problem Adversarial combinatorial bandits with switching costs.
method Design algorithms operating in batches to restrict switches, proving lower bounds and achieving upper bounds on regret.
result Achieved upper bounds on regret for both bandit and semi-bandit feedback settings.

Improved regret bounds for logistic bandits via novel confidence set construction.

problem Dependencies in parameter space for logistic bandits, especially when SdS \geq d.
method Regret-to-confidence-set conversion (R2CS) to construct convex confidence sets.
result Strict improvement in regret bound w.r.t. SS in logistic bandits.

New algorithm reduces multi-agent bandit regret by sharing data.

problem Designing efficient collaboration between multi-agent linear bandits.
method Bandit Adaptive Sample Sharing (BASS) algorithm, without assumptions on bandit parameters structure.
result Validated through theoretical analysis and empirical evaluations, BASS outperforms current state-of-the-art.