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A Latency-Aware Offloading Strategy over Fiber-Wireless (FiWi) Infrastructures for Tactile Internet Services  ( SCI-EXPANDED收录)  

文献类型:期刊文献

英文题名:A Latency-Aware Offloading Strategy over Fiber-Wireless (FiWi) Infrastructures for Tactile Internet Services

作者:Dai, Qinglong[1];Qian, Jin[2];Qin, Guangjun[1];Li, Jianwu[3];Zhao, Jun[4]

第一作者:Dai, Qinglong

通讯作者:Dai, QL[1]

机构:[1]Beijing Union Univ, Smart City Coll, Beijing 100100, Peoples R China;[2]Dareway Software Co Ltd, Jinan 250101, Peoples R China;[3]Beijing Inst Technol, Adv Technol Res Inst, Beijing 100811, Peoples R China;[4]China Telecom Beijing Res Inst, Beijing 100035, Peoples R China

第一机构:北京联合大学继续教育学院

通讯机构:[1]corresponding author), Beijing Union Univ, Smart City Coll, Beijing 100100, Peoples R China.|[1141733]北京联合大学继续教育学院;[11417]北京联合大学;

年份:2022

卷号:12

期号:13

外文期刊名:APPLIED SCIENCES-BASEL

收录:;Scopus(收录号:2-s2.0-85133270166);WOS:【SCI-EXPANDED(收录号:WOS:000825545800001)】;

基金:This research was funded by R&D Program of Beijing Municipal Education Commission (Research on Optical and Wireless converged Access Network Networking Technology in Smart Traffic, No. KM202111417010), China Computer Federation (CCF) Opening Project of Information System (Research on Massive Event Flow oriented Stream Computing Framework, No. CCFIS201901-01). And thanks to Li.

语种:英文

外文关键词:latency; offloading; FiWi networks; tactile internet

摘要:With the emergence of the tactile internet, low-latency, even, real-time data transmission is indispensable for human-agent-robot teamwork. Offloading is considered a feasible approach. Determining the offloading solution according to the dynamic network circumstance is attractive. In this paper, we investigate the resource management issue in a three-tier, heterogeneous, fiber-wireless (FiWi) network with offloading. Based on the model of the wireless link, the fiber link, the data rate, and the offloading, a mixed-integer, non-linear problem is formulated to obtain the minimum total latency for tactile internet services. Through constraint relaxation, MINLP is converted to a linear problem (LP). A Lagrange multiplier method with Karush-Kuhn-Tucker (KKT) conditions is used to solve LP. Using the numerical simulation, the superiority of our work is evaluated and compared with the previous work.

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