4.7 Article

Resource allocation for offloading-efficiency maximization in clustered NOMA-enabled mobile edge computing networks?,??

期刊

COMPUTER NETWORKS
卷 189, 期 -, 页码 -

出版社

ELSEVIER
DOI: 10.1016/j.comnet.2021.107919

关键词

Computing resource allocation; Non-orthogonal multiple-access; Offloading-efficiency; Power allocation; Subcarrier assignment

资金

  1. Kuwait Foundation for the Advancement of Sciences (KFAS) [PN1715EE02]

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This paper addresses the resource allocation problem for multi-carrier clustered NOMA-enabled MEC networks, aiming to maximize network SOE through J-SA-PA-CRA. A low-complexity solution is proposed by decomposing the problem into two subproblems, which are optimally solved using a successive convex approximation algorithm and the KM algorithm, with the SMM algorithm proposed as a less complex alternative for sub-optimal subcarrier assignment. Simulation results confirm that the proposed solution efficiently achieves optimal (suboptimal) SOE compared to the global optimization package, outperforming OMA schemes like FDMA and TDMA.
In this paper, the problem of resource allocation for multi-carrier clustered non-orthogonal multiple-access (NOMA)-enabled mobile edge computing (MEC) networks is considered. In particular, the goal is to maximize the network sum-offloading-efficiency (SOE) via joint subcarrier assignment, power allocation, and computing resource allocation (J-SA-PA-CRA) for all user clusters, under the partial offloading mode, and subject to transmit power, delay and computing resource constraints. However, the formulated J-SA-PA-CRA problem is non-convex, and happens to be NP-hard, and thus is computationally-prohibitive. In turn, a low-complexity solution procedure is proposed, which decouples problem J-SA-PA-CRA into two subproblems: (1) J-PA-CRA per (user cluster, subcarrier) pair, and (2) one-to-one subcarrier assignment. The first subproblem is optimally solved via a successive convex approximation algorithm. As for the second subproblem, the polynomial-time complexity Kuhn?Munkres (KM) algorithm is proposed for optimal subcarrier assignment. Also, the stable marriage matching (SMM) algorithm is devised for a sub-optimal subcarrier assignment solution, but with less complexity than the KM algorithm. Extensive simulation results are provided to validate the proposed solution procedure, illustrating that the KM-based (SMM-based) solution procedure efficiently yields the optimal (a suboptimal) network SOE, in comparison to the J-SA-PA-CRA scheme (solved via a global optimization package), while being superior to their OMA counterpart schemes (e.g. FDMA and TDMA).

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