Multi-access edge computing (MEC) and network virtualization technologies are important enablers for fifth-generation (5G) networks to deliver diverse applications and services. Services are often provided as fully connected virtual network functions (VNF)s, through service function chaining (SFC). However, the problem of allocating SFC resources at the network edge still faces many challenges related to the way VNFs are placed, chained and scheduled. In this paper, to solve these problems, we propose a game theory-based approach with the objective to reduce service latency in the context of SFC at the network edge. The problem of allocating SFC resources can be divided into two subproblems. 1) The VNF placement and routing subproblem, and 2) the VNF scheduling subproblem. For the former subproblem, we formulate it as a mean field game (MFG) in which VNFs are modeled as entities contending over edge resources with the goal of reducing the resource consumption of MEC nodes and reducing latency for users. We propose a on a reinforcement learning-based technique, where the Ishikawa-Mann learning algorithm (IMLA) is used. For the later subproblem we formulate it as a matching game between the VFNs and an edge resources in order to find the execution order of the VNFs while reducing the latency. To efficiently solve it, we propose a modified version of the many-to-one deferred acceptance algorithm (DAA), called the enhanced multi-step deferred acceptance algorithm (eMSDA). To illustrate the performance of the proposed approaches, we perform extensive simulations. The obtained results show that the proposed approaches outperform the benchmarks other state-of-the-art methods.
翻译:多接入边缘计算(MEC)和网络虚拟化技术是第五代(5G)网络提供多种应用和服务的重要推进手段。服务通常以完全连接的虚拟网络功能(VNF)提供,通过服务功能链链(SFC)提供服务。然而,在网络边缘分配SFC资源的问题仍面临与VNF的放置、链锁和排期方式有关的许多挑战。在本文件中,为了解决这些问题,我们提议一种基于游戏理论的方法,目的是降低SFC在网络边缘范围内对SFC的接受度。分配SFC资源的问题可以分为两个子问题:1 VNFF的配置和路由路由子网络连接的子网络功能。 VNFFC的排列子问题。对于前一个子问题,我们把它设计成一个普通游戏游戏游戏游戏游戏(MFMG),其中将VNFS的模型建模成一个实体,目的是为了减少MEC节点的资源消耗量和降低用户的耐久性。我们提议了一个基于强化学习的技术, 将IS-M-Man-L的升级方法用于在后期的SQA-Syal的学习。我们的变式系统,在SUA-A-A-A-A-Syal-Sloveal-Sma-Smax-Sma-Smad-smadalsmadalmas mamas mas mas mas mas la la la la laine lax lax laine laine laine lades lades laine laine lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax lax la la la la la la la lax la lax lax lax lax lax lax lax la la la