Augmenting Max-Weight with Explicit Learning for Wireless Scheduling with Switching Costs
In small-cell wireless networks where users are connected to multiple base stations (BSs), it is often advantageous to switch off dynamically a subset of BSs to minimize energy costs. We consider two types of energy cost: (i) the cost of maintaining a BS in the active state, and (ii) the cost of swi...
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Published in | arXiv.org |
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Main Authors | , , , , |
Format | Paper Journal Article |
Language | English |
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05.08.2018
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ISSN | 2331-8422 |
DOI | 10.48550/arxiv.1808.01618 |
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Abstract | In small-cell wireless networks where users are connected to multiple base stations (BSs), it is often advantageous to switch off dynamically a subset of BSs to minimize energy costs. We consider two types of energy cost: (i) the cost of maintaining a BS in the active state, and (ii) the cost of switching a BS from the active state to inactive state. The problem is to operate the network at the lowest possible energy cost (sum of activation and switching costs) subject to queue stability. In this setting, the traditional approach -- a Max-Weight algorithm along with a Lyapunov-based stability argument -- does not suffice to show queue stability, essentially due to the temporal co-evolution between channel scheduling and the BS activation decisions induced by the switching cost. Instead, we develop a learning and BS activation algorithm with slow temporal dynamics, and a Max-Weight based channel scheduler that has fast temporal dynamics. We show using convergence of time-inhomogeneous Markov chains, that the co-evolving dynamics of learning, BS activation and queue lengths lead to near optimal average energy costs along with queue stability. |
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AbstractList | IEEE/ACM Transactions on Networking 26 (2018), no. 6, 2501-2514 In small-cell wireless networks where users are connected to multiple base
stations (BSs), it is often advantageous to switch off dynamically a subset of
BSs to minimize energy costs. We consider two types of energy cost: (i) the
cost of maintaining a BS in the active state, and (ii) the cost of switching a
BS from the active state to inactive state. The problem is to operate the
network at the lowest possible energy cost (sum of activation and switching
costs) subject to queue stability. In this setting, the traditional approach --
a Max-Weight algorithm along with a Lyapunov-based stability argument -- does
not suffice to show queue stability, essentially due to the temporal
co-evolution between channel scheduling and the BS activation decisions induced
by the switching cost. Instead, we develop a learning and BS activation
algorithm with slow temporal dynamics, and a Max-Weight based channel scheduler
that has fast temporal dynamics. We show using convergence of
time-inhomogeneous Markov chains, that the co-evolving dynamics of learning, BS
activation and queue lengths lead to near optimal average energy costs along
with queue stability. In small-cell wireless networks where users are connected to multiple base stations (BSs), it is often advantageous to switch off dynamically a subset of BSs to minimize energy costs. We consider two types of energy cost: (i) the cost of maintaining a BS in the active state, and (ii) the cost of switching a BS from the active state to inactive state. The problem is to operate the network at the lowest possible energy cost (sum of activation and switching costs) subject to queue stability. In this setting, the traditional approach -- a Max-Weight algorithm along with a Lyapunov-based stability argument -- does not suffice to show queue stability, essentially due to the temporal co-evolution between channel scheduling and the BS activation decisions induced by the switching cost. Instead, we develop a learning and BS activation algorithm with slow temporal dynamics, and a Max-Weight based channel scheduler that has fast temporal dynamics. We show using convergence of time-inhomogeneous Markov chains, that the co-evolving dynamics of learning, BS activation and queue lengths lead to near optimal average energy costs along with queue stability. |
Author | Akhil, P T Shakkottai, Sanjay Arapostathis, Ari Sundaresan, Rajesh Krishnasamy, Subhashini |
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BackLink | https://doi.org/10.48550/arXiv.1808.01618$$DView paper in arXiv https://doi.org/10.1109/TNET.2018.2869874$$DView published paper (Access to full text may be restricted) |
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Snippet | In small-cell wireless networks where users are connected to multiple base stations (BSs), it is often advantageous to switch off dynamically a subset of BSs... IEEE/ACM Transactions on Networking 26 (2018), no. 6, 2501-2514 In small-cell wireless networks where users are connected to multiple base stations (BSs), it... |
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SubjectTerms | Algorithms Computer Science - Systems and Control Costs Energy conservation Energy costs Machine learning Markov chains Queues Radio equipment Scheduling Stability Switching theory Weight Wireless networks |
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Title | Augmenting Max-Weight with Explicit Learning for Wireless Scheduling with Switching Costs |
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