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Fuzzy mathematics and game theory based D2D multicast network construction
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  • 英文篇名:Fuzzy mathematics and game theory based D2D multicast network construction
  • 作者:LI ; Zhuoming ; CHEN ; Xing ; ZHANG ; Yu ; WANG ; Peng ; QIANG ; Wei ; LIU ; Ningqing
  • 英文作者:LI Zhuoming;CHEN Xing;ZHANG Yu;WANG Peng;QIANG Wei;LIU Ningqing;School of Electronics and Information Engineering, Harbin Institute of Technology;School of Computer Science and Technology, Harbin Institute of Technology;
  • 英文关键词:device to device(D2D) communication;;multicast network;;fuzzy logic;;game theory;;tree architecture
  • 中文刊名:XTGJ
  • 英文刊名:系统工程与电子技术(英文版)
  • 机构:School of Electronics and Information Engineering, Harbin Institute of Technology;School of Computer Science and Technology, Harbin Institute of Technology;
  • 出版日期:2019-02-15
  • 出版单位:Journal of Systems Engineering and Electronics
  • 年:2019
  • 期:v.30
  • 基金:supported by the National Science and Technology Major Project of China(2013ZX03005007-004);; the National Natural Science Foundation of China(61201013;61671179)
  • 语种:英文;
  • 页:XTGJ201901003
  • 页数:9
  • CN:01
  • ISSN:11-3018/N
  • 分类号:17-25
摘要
Device to device(D2 D) multi-hop communication in multicast networks solves the contradiction between high speed requirements and limited bandwidth in regional data sharing communication services. However, most networking models demand a large control overhead in eNodeB. Moreover, the topology should be calculated again due to the mobility of terminals, which causes the long delay. In this work, we model multicast network construction in D2 D communication through a fuzzy mathematics and game theory based algorithm. In resource allocation, we assume that user equipment(UE) can detect the available frequency and the fuzzy mathematics is introduced to describe an uncertain relationship between the resource and UE distributedly, which diminishes the time delay. For forming structure, a distributed myopic best response dynamics formation algorithm derived from a novel concept from the coalitional game theory is proposed, in which every UE can self-organize into stable structure without the control from eNodeB to improve its utilities in terms of rate and bit error rate(BER) while accounting for a link maintenance cost, and adapt this topology to environmental changes such as mobility while converging to a Nash equilibrium fast. Simulation results show that the proposed architecture converges to a tree network quickly and presents significant gains in terms of average rate utility reaching up to 50% compared to the star topology where all of the UE is directly connected to eNodeB.
        Device to device(D2 D) multi-hop communication in multicast networks solves the contradiction between high speed requirements and limited bandwidth in regional data sharing communication services. However, most networking models demand a large control overhead in eNodeB. Moreover, the topology should be calculated again due to the mobility of terminals, which causes the long delay. In this work, we model multicast network construction in D2 D communication through a fuzzy mathematics and game theory based algorithm. In resource allocation, we assume that user equipment(UE) can detect the available frequency and the fuzzy mathematics is introduced to describe an uncertain relationship between the resource and UE distributedly, which diminishes the time delay. For forming structure, a distributed myopic best response dynamics formation algorithm derived from a novel concept from the coalitional game theory is proposed, in which every UE can self-organize into stable structure without the control from eNodeB to improve its utilities in terms of rate and bit error rate(BER) while accounting for a link maintenance cost, and adapt this topology to environmental changes such as mobility while converging to a Nash equilibrium fast. Simulation results show that the proposed architecture converges to a tree network quickly and presents significant gains in terms of average rate utility reaching up to 50% compared to the star topology where all of the UE is directly connected to eNodeB.
引文
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