Competing in the Dark: An Efficient Algorithm for Bandit Linear Optimization
Explore this paper's citation graph
Summary
This work introduces an efficient algorithm for the problem of online linear optimization in the bandit setting which achieves the optimal O∗( √ T ) regret and presents a novel connection between online learning and interior point methods.
- Type
- article
- Published
- 2008-12-01
- Cited by
- 387
- References
- 22
- Access
- Open access
- OpenAlex
- https://openalex.org/W1508384000
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:8547150
Keywords
Regret, Generalization, Computer science, Mathematical optimization, Linear programming
References
- Correction to 'Universal prediction of individual sequences' (Jul 92 1258-1270)
- Closing the gap between bandit and full-information online optimization : high-probability regret bound
- Lectures on modern convex optimization - analysis, algorithms, and engineering applications
- High-Probability Regret Bounds for Bandit Online Linear Optimization
- Prediction, learning, and games
- Interior-point polynomial algorithms in convex programming
- Robbing the bandit: less regret in online geometric optimization against an adaptive adversary
- Some aspects of the sequential design of experiments
- Adaptive routing with end-to-end feedback: distributed learning and geometric approaches
- The weighted majority algorithm
- Exponentiated Gradient Versus Gradient Descent for Linear Predictors
- A primal-dual perspective of online learning algorithms
- The Nonstochastic Multiarmed Bandit Problem
- The Price of Bandit Information for Online Optimization
- Relative loss bounds for single neurons
- Online Convex Programming and Generalized Infinitesimal Gradient Ascent
- Efficient algorithms for online decision problems
- Online convex optimization in the bandit setting: gradient descent without a gradient
- Online convex optimization in the bandit setting: gradient descent without a gradient
- Path Kernels and Multiplicative Updates
Cited by
- Minimax Regret of Finite Partial-Monitoring Games in Stochastic Environments
- Deterministic Compressed Sensing
- Beating Bandits in Gradually Evolving Worlds
- Sequential Decision Making in Non-stochastic Environments
- An Efficient Bandit Algorithm for sqrt(T) Regret in Online Multiclass Prediction?
- Learning with single view co-training and marginalized dropout
- Online algorithms for submodular minimization with combinatorial constraints
- Bandits Games and Clustering Foundations
- Online Bandit Learning for a Special Class of Non-Convex Losses
- Online Learning of Noisy Data with Kernels
- Exploiting Smoothness in Statistical Learning, Sequential Prediction, and Stochastic Optimization
- Marginalizing Corrupted Features
- High-Probability Regret Bounds for Bandit Online Linear Optimization
- Bandits and Experts in Metric Spaces
- Minimax Policies for Combinatorial Prediction Games
- Bandits, Query Learning, and the Haystack Dimension
- An improved upper bound on the expected regret of UCB-type policies for a matching-selection bandit problem
- No Regret Learning in Oligopolies: Cournot vs. Bertrand
- New models and algorithms for bandits and markets
- Spinal Cord Injury Therapy through Active Learning
Related papers
- Online Convex Programming and Generalized Infinitesimal Gradient Ascent
- The Price of Bandit Information for Online Optimization
- The Nonstochastic Multiarmed Bandit Problem
- Online convex optimization in the bandit setting: gradient descent without a gradient
- Prediction, learning, and games
- Efficient algorithms for online decision problems
- Finite-time Analysis of the Multiarmed Bandit Problem
- Adaptive routing with end-to-end feedback: distributed learning and geometric approaches
- Logarithmic regret algorithms for online convex optimization