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arxiv: 1804.00514 · v1 · pith:T6KVHK2Jnew · submitted 2018-03-25 · 💻 cs.NI

Performance Optimization in Mobile-Edge Computing via Deep Reinforcement Learning

classification 💻 cs.NI
keywords computationoffloadingmobilecomputingstatetaskalgorithmcost
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To improve the quality of computation experience for mobile devices, mobile-edge computing (MEC) is emerging as a promising paradigm by providing computing capabilities within radio access networks in close proximity. Nevertheless, the design of computation offloading policies for a MEC system remains challenging. Specifically, whether to execute an arriving computation task at local mobile device or to offload a task for cloud execution should adapt to the environmental dynamics in a smarter manner. In this paper, we consider MEC for a representative mobile user in an ultra dense network, where one of multiple base stations (BSs) can be selected for computation offloading. The problem of solving an optimal computation offloading policy is modelled as a Markov decision process, where our objective is to minimize the long-term cost and an offloading decision is made based on the channel qualities between the mobile user and the BSs, the energy queue state as well as the task queue state. To break the curse of high dimensionality in state space, we propose a deep $Q$-network-based strategic computation offloading algorithm to learn the optimal policy without having a priori knowledge of the dynamic statistics. Numerical experiments provided in this paper show that our proposed algorithm achieves a significant improvement in average cost compared with baseline policies.

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Cited by 2 Pith papers

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    A digital-twin-trained DNN plus per-AP optimization reduces normalized energy consumption for hybrid 5G MEC services with lower complexity than a prior method.

  2. Cross-layer Design for Mission-Critical IoT in Mobile Edge Computing Systems

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    Cross-layer design optimizes user association, offloading rates, and bandwidth for MC-IoT in MEC with PS servers, deriving latency distribution and minimizing loss probability subject to delay requirements.