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Approximately optimal adaptive learning in opportunistic spectrum access
By: Tekin, C.; Mingyan Liu;
2012 / IEEE / 978-1-4673-0775-8
Description
This item was taken from the IEEE Conference ' Approximately optimal adaptive learning in opportunistic spectrum access ' In this paper we develop an adaptive learning algorithm which is approximately optimal for an opportunistic spectrum access (OSA) problem with polynomial complexity. In this OSA problem each channel is modeled as a two state discrete time Markov chain with a bad state which yields no reward and a good state which yields reward. This is known as the Gilbert-Elliot channel model and represents variations in the channel condition due to fading, primary user activity, etc. There is a user who can transmit on one channel at a time, and whose goal is to maximize its throughput. Without knowing the transition probabilities and only observing the state of the channel currently selected, the user faces a partially observed Markov decision problem (POMDP) with unknown transition structure. In general, learning the optimal policy in this setting is intractable. We propose a computationally efficient learning algorithm which is approximately optimal for the infinite horizon average reward criterion.
Related Topics
Fading Channels
Learning (artificial Intelligence)
Markov Processes
Partially Observed Markov Decision Problem
Approximately Optimal Adaptive Learning
Opportunistic Spectrum Access
Adaptive Learning Algorithm
Polynomial Complexity
Discrete Time Markov Chain
Fading Channel
Primary User Activity
Markov Processes
Approximation Algorithms
Indexes
Complexity Theory
Optimized Production Technology
Probability
Polynomials
Restless Bandits
Approximate Optimality
Online Learning
Opportunistic Spectrum Access
Channel Allocation
Telecommunication Computing
Engineering
Gilbert-elliot Channel Model