2016
DOI: 10.1109/msp.2016.2598848
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Matching Theory: Applications in wireless communications

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Cited by 157 publications
(111 citation statements)
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“…Moreover, matching theory represents a fitting mathematical tool for wireless network communications field, especially to solve wireless resource management problem that can be formulated as a matching problem between resources and users . In Xu et al, the authors proposed a resource management approach that jointly optimizes relay selection, spectrum allocation, and power control, in a way that the total energy efficiency of device‐to‐device (D2D) links is maximized while guaranteeing the QoS requirements of D2D and cellular links simultaneously.…”
Section: Related Workmentioning
confidence: 99%
“…Moreover, matching theory represents a fitting mathematical tool for wireless network communications field, especially to solve wireless resource management problem that can be formulated as a matching problem between resources and users . In Xu et al, the authors proposed a resource management approach that jointly optimizes relay selection, spectrum allocation, and power control, in a way that the total energy efficiency of device‐to‐device (D2D) links is maximized while guaranteeing the QoS requirements of D2D and cellular links simultaneously.…”
Section: Related Workmentioning
confidence: 99%
“…From theory 3 defined in Bayat et al, we know the algorithm in Table produces matching and price‐allocation values with competitive equilibrium with sufficiently small values of price factor ϵ . The theorem provides an important property of the matching algorithm, that when ϵ is small enough, the outcome of the algorithm will be in the competitive equilibrium.…”
Section: Proposed Ag‐dpa Algorithmmentioning
confidence: 99%
“…The tasks offloading scheme proposed here is based on the MT that has recently emerged as a powerful mathematical tool to establish mutually beneficial relations between the elements belonging to two distinct sets, based on the preferences expressed by each element of one set on the elements of the opposite set . Such preferences are collected in lists, ie, preferences lists, formed by ranking the elements of the opposite set according to a local metric and vice versa . Hence, a matching game consists of a series of interactions between the elements of two distinct sets, which mutually express their own preferences in being matched with the elements of the opposite set.…”
Section: Proposed Solution and Algorithmmentioning
confidence: 99%