4.7 Article

Optimal Resource Allocation for Delay Minimization in NOMA-MEC Networks

Journal

IEEE TRANSACTIONS ON COMMUNICATIONS
Volume 68, Issue 12, Pages 7867-7881

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TCOMM.2020.3020068

Keywords

Task analysis; Delays; NOMA; Minimization; Servers; Resource management; Energy consumption; Delay minimization; multi-access edge computing (MEC); non-orthogonal multiple access (NOMA)

Funding

  1. National Natural Science Foundation of China [61921003, 61831002]
  2. Beijing Natural Science Foundation [JQ18016]
  3. NSFC, China [61871027, U1834210]
  4. State Key Laboratory of Rail Traffic Control and Safety [RCS2019ZZ002]

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Multi-access edge computing (MEC) can enhance the computing capability of mobile devices, while non-orthogonal multiple access (NOMA) can provide high data rates. Combining these two strategies can effectively benefit the network with spectrum and energy efficiency. In this paper, we investigate the task delay minimization in multi-user NOMA-MEC networks, where multiple users can offload their tasks simultaneously through the same frequency band. We adopt the partial offloading policy, in which each user can partition its computation task into offloading and locally computing parts. We aim to minimize the task delay among users by optimizing their tasks partition ratios and offloading transmit power. The delay minimization problem is first formulated, and it is shown that it is a nonconvex one. By carefully investigating its structure, we transform the original problem into an equivalent quasi-convex. In this way, a bisection search iterative algorithm is proposed in order to achieve the minimum task delay. To reduce the complexity of the proposed algorithm and evaluate its optimality, we further derive closed-form expressions for the optimal task partition ratio and offloading power for the case of two-user NOMA-MEC networks. Simulations demonstrate the convergence and optimality of the proposed algorithm and the effectiveness of the closed-form analysis.

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