A Mean Field Game-Based Distributed Edge Caching in Fog Radio Access Networks

In this paper, the edge caching optimization problem in fog radio access networks (F-RANs) is investigated. Taking into account time-variant user requests and ultra-dense deployment of fog access points (F-APs), we propose a distributed edge caching scheme to jointly minimize the request service del...

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Published inIEEE transactions on communications Vol. 68; no. 3; pp. 1567 - 1580
Main Authors Jiang, Yanxiang, Hu, Yabai, Bennis, Mehdi, Zheng, Fu-Chun, You, Xiaohu
Format Journal Article
LanguageEnglish
Published New York IEEE 01.03.2020
The Institute of Electrical and Electronics Engineers, Inc. (IEEE)
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ISSN0090-6778
1558-0857
DOI10.1109/TCOMM.2019.2961081

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Abstract In this paper, the edge caching optimization problem in fog radio access networks (F-RANs) is investigated. Taking into account time-variant user requests and ultra-dense deployment of fog access points (F-APs), we propose a distributed edge caching scheme to jointly minimize the request service delay and fronthaul traffic load. Considering the interactive relationship among F-APs, we model the optimization problem as a stochastic differential game (SDG) which captures the dynamics of F-AP states. To address both the intractability problem of the SDG and the caching capacity constraint, we propose to solve the optimization problem in a distributive manner. Firstly, a mean field game (MFG) is converted from the original SDG by exploiting the ultra-dense property of F-RANs, and the states of all F-APs are characterized by a mean field distribution. Then, an iterative algorithm is developed that enables each F-AP to obtain the mean field equilibrium and caching control without extra information exchange with other F-APs. Secondly, a fractional knapsack problem is formulated based on the mean field equilibrium, and a greedy algorithm is developed that enables each F-AP to obtain the final caching policy subject to the caching capacity constraint. Simulation results show that the proposed scheme outperforms the baselines.
AbstractList In this paper, the edge caching optimization problem in fog radio access networks (F-RANs) is investigated. Taking into account time-variant user requests and ultra-dense deployment of fog access points (F-APs), we propose a distributed edge caching scheme to jointly minimize the request service delay and fronthaul traffic load. Considering the interactive relationship among F-APs, we model the optimization problem as a stochastic differential game (SDG) which captures the dynamics of F-AP states. To address both the intractability problem of the SDG and the caching capacity constraint, we propose to solve the optimization problem in a distributive manner. Firstly, a mean field game (MFG) is converted from the original SDG by exploiting the ultra-dense property of F-RANs, and the states of all F-APs are characterized by a mean field distribution. Then, an iterative algorithm is developed that enables each F-AP to obtain the mean field equilibrium and caching control without extra information exchange with other F-APs. Secondly, a fractional knapsack problem is formulated based on the mean field equilibrium, and a greedy algorithm is developed that enables each F-AP to obtain the final caching policy subject to the caching capacity constraint. Simulation results show that the proposed scheme outperforms the baselines.
Author Hu, Yabai
Zheng, Fu-Chun
Jiang, Yanxiang
You, Xiaohu
Bennis, Mehdi
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Snippet In this paper, the edge caching optimization problem in fog radio access networks (F-RANs) is investigated. Taking into account time-variant user requests and...
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SubjectTerms Caching
Computer simulation
Differential games
distributed edge caching
Fog radio access networks
fractional Knapsack problem
Fronthaul traffic load
Game theory
Greedy algorithms
Iterative algorithms
Iterative methods
Knapsack problem
mean field game
Optimization
request service delay
Traffic delay
Title A Mean Field Game-Based Distributed Edge Caching in Fog Radio Access Networks
URI https://ieeexplore.ieee.org/document/8937820
https://www.proquest.com/docview/2379362772
Volume 68
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