Use this resource - and many more! - in your textbook!
AcademicPub holds over eight million pieces of educational content for you to mix-and-match your way.

Adaptive learning of uncontrolled restless bandits with logarithmic regret
By: Mingyan Liu; Tekin, C.;
2011 / IEEE / 978-1-4577-1818-2
Description
This item was taken from the IEEE Conference ' Adaptive learning of uncontrolled restless bandits with logarithmic regret ' In this paper we consider the problem of learning the optimal policy for the uncontrolled restless bandit problem. In this problem only the state of the selected arm can be observed, the state transitions are independent of control and the transition law is unknown. We propose a learning algorithm which gives logarithmic regret uniformly over time with respect to the optimal finite horizon policy with known transition law under some assumptions on the transition probabilities of the arms and the structure of the optimal stationary policy for the infinite horizon average reward problem.
Related Topics
Learning (artificial Intelligence)
Infinite Horizon Average Reward Problem
Adaptive Learning Algorithm
Uncontrolled Restless Bandit Problem
Logarithmic Regret
State Transition
Optimal Finite Horizon Policy
Transition Probability
Optimal Stationary Policy
Vectors
Equations
Indexes
Markov Processes
Upper Bound
Mathematical Model
History
Computational Complexity
Markov Processes
Engineering
Transition Law