2016
DOI: 10.1002/dac.3247
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Resource allocation in heterogeneous cooperative cognitive radio networks

Abstract: In cognitive radio networks (CRNs), resources available for use are usually very limited. This is generally because of the tight constraints by which the CRN operate. Of all the constraints, the most critical one is the level of permissible interference to the primary users. Attempts to mitigate the limiting effects of this constraint, thus achieving higher productivity, are a current research focus, and in this work cooperative diversity is investigated as a promising solution. Cooperative diversity has the c… Show more

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Cited by 11 publications
(2 citation statements)
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“…This is achieved by studying the structure of the problem. The idea used in achieving the reformulation is not entirely new, as it has been explored in some previous works on RA for the CRN, such as [16] and [15]. The idea is only now expanded in this paper to capture the intricacies of the heterogeneous CRSN.…”
Section: Solution Through Integer Linear Programming Reformulationmentioning
confidence: 99%
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“…This is achieved by studying the structure of the problem. The idea used in achieving the reformulation is not entirely new, as it has been explored in some previous works on RA for the CRN, such as [16] and [15]. The idea is only now expanded in this paper to capture the intricacies of the heterogeneous CRSN.…”
Section: Solution Through Integer Linear Programming Reformulationmentioning
confidence: 99%
“…Since the process of achieving the ILP reformulation of the RA problem developed for heterogeneous CRSN is in many ways similar to the ILP reformulations for CRN that have already been carried out and well documented by the authors in some of their previous works, the details on the ILP reformulation are not presented in this paper. The authors encourage interested readers to access their earlier works in [15] and [16] for a detailed explanation of the reformulation process. However, for necessary completeness, the reformulated problem is summarised in this section.…”
Section: Solution Through Integer Linear Programming Reformulationmentioning
confidence: 99%