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Content Provider | IEEE Xplore Digital Library |
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Author | Neely, M.J. |
Copyright Year | 2011 |
Description | Author affiliation: Electrical Engineering department at the University of Southern California, Los Angeles, CA (Neely, M.J.) |
Abstract | We consider a system with K states which operates over frames with different lengths. Every frame, the controller observes a new random event and then chooses a control action based on this observation. The current state, random event, and control action together affect: (i) the frame size, (ii) a vector of penalties incurred over the frame, and (iii) the transition probabilities to the next state visited at the end of the frame. The goal is to minimize the time average of one penalty subject to time average constraints on the others. This problem has applications to task scheduling in computer systems and wireless networks, where each task can take a different amount of time and may change the state of the network. An example is energy-optimal scheduling in a system with several energy-saving transmission modes, where transitions to a different mode incur energy and/or delay penalties. We pose the problem as a stochastic linear fractional program and present an online Lyapunov drift method for solving it. For large classes of problems, the solution can be implemented without any knowledge of the random event probabilities. |
Starting Page | 353 |
Ending Page | 360 |
File Size | 840518 |
Page Count | 8 |
File Format | |
ISBN | 9781457718175 |
e-ISBN | 9781457718182 |
DOI | 10.1109/Allerton.2011.6120189 |
Language | English |
Publisher | Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
Publisher Date | 2011-09-28 |
Publisher Place | USA |
Access Restriction | Subscribed |
Rights Holder | Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
Subject Keyword | Processor scheduling computer networks Markov processes Approximation algorithms wireless networks Dynamic scheduling energy savings Vectors Probability distribution Approximation methods stochastic control Optimization |
Content Type | Text |
Resource Type | Article |
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