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  1. Transactions on Networking
  2. Year : 2015 Volume : 23
  3. Issue 1
  4. A Graph-Theoretic Approach to Scheduling in Cognitive Radio Networks
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Year : 2016 Volume : 24
Year : 2015 Volume : 23
Issue 6
Issue 5
Issue 4
Issue 3
Issue 2
Issue 1
Table of Contents
Wireless Network Intrinsic Secrecy
A Graph-Theoretic Approach to Scheduling in Cognitive Radio Networks
Year : 2014 Volume : 22
Year : 2013 Volume : 21
Year : 2012 Volume : 20
Year : 2011 Volume : 19
Year : 2010 Volume : 18
Year : 2009 Volume : 17
Year : 2008 Volume : 16
Year : 2007 Volume : 15
Year : 2006 Volume : 14
Year : 2005 Volume : 13
Year : 2004 Volume : 12
Year : 2003 Volume : 11
Year : 2002 Volume : 10
Year : 2001 Volume : 9
Year : 2000 Volume : 8
Year : 1999 Volume : 7
Year : 1998 Volume : 6
Year : 1997 Volume : 5
Year : 1996 Volume : 4
Year : 1995 Volume : 3
Year : 1994 Volume : 2
Year : 1993 Volume : 1

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A Graph-Theoretic Approach to Scheduling in Cognitive Radio Networks

Content Provider IEEE Xplore Digital Library
Author Gozupek, D. Shalom, M. Alagoz, F.
Copyright Year 1993
Abstract We focus on throughput-maximizing, max-min fair, and proportionally fair scheduling problems for centralized cognitive radio networks. First, we propose a polynomial-time algorithm for the throughput-maximizing scheduling problem. We then elaborate on certain special cases of this problem and explore their combinatorial properties. Second, we prove that the max-min fair scheduling problem is NP-Hard in the strong sense. We also prove that the problem cannot be approximated within any constant factor better than 2 unless P=NP. Additionally, we propose an approximation algorithm for the max-min fair scheduling problem with approximation ratio depending on the ratio of the maximum possible data rate to the minimum possible data rate of a secondary users. We then focus on the combinatorial properties of certain special cases and investigate their relation with various problems such as the multiple-knapsack, matching, terminal assignment, and Santa Claus problems. We then prove that the proportionally fair scheduling problem is NP-Hard in the strong sense and inapproximable within any additive constant less than log(4/3). Finally, we evaluate the performance of our approximation algorithm for the max-min fair scheduling problem via simulations. This approach sheds light on the complexity and combinatorial properties of these scheduling problems, which have high practical importance in centralized cognitive radio networks.
Sponsorship IEEE Computer Society IEEE Communications Society Association for Computing Machinery (ACM)
Starting Page 317
Ending Page 328
Page Count 12
File Size 1803498
File Format PDF
ISSN 10636692
Volume Number 23
Issue Number 1
Language English
Publisher Institute of Electrical and Electronics Engineers, Inc. (IEEE)
Publisher Date 2015-01-01
Publisher Place U.S.A.
Access Restriction One Nation One Subscription (ONOS)
Rights Holder Institute of Electrical and Electronics Engineers, Inc. (IEEE)
Subject Keyword Scheduling Approximation methods Approximation algorithms Throughput Time-frequency analysis Cognitive radio Linear programming scheduling Algorithmic graph theory approximation algorithms cognitive radio networks dynamic spectrum access resource allocation
Content Type Text
Resource Type Article
Subject Computer Networks and Communications Electrical and Electronic Engineering Computer Science Applications Software
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