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      A Deep Learning Framework for Optimization of MISO Downlink Beamforming

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          Abstract

          Beamforming is an effective means to improve the quality of the received signals in multiuser multiple-input-single-output (MISO) systems. This paper studies fast optimal downlink beamforming strategies by leveraging the powerful deep learning techniques. Traditionally, finding the optimal beamforming solution relies on iterative algorithms which leads to high computational delay and is thus not suitable for real-time implementation. In this paper, we propose a deep learning framework for the optimization of downlink beamforming. In particular, the solution is obtained based on convolutional neural networks and exploitation of expert knowledge, such as the uplink-downlink duality and the structure of known optimal solutions. Using this framework, we construct three beamforming neural networks (BNNs) for three typical optimization problems, i.e., the signal-to-interference-plus-noise ratio (SINR) balancing problem, the power minimization problem and the sum rate maximization problem. The BNNs for the former two problems adopt the supervised learning approach, while the BNN for the sum rate maximization problem employs a hybrid method of supervised and unsupervised learning to improve the performance beyond the state of the art. Simulation results show that with much reduced computational complexity, the BNNs can achieve near-optimal solutions to the SINR balancing and power minimization problems, and outperform the existing algorithms that maximize the sum rate. In summary, this work paves the way for fast realization of the optimal beamforming in multiuser MISO systems.

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          Most cited references19

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          On the optimality of multiantenna broadcast scheduling using zero-forcing beamforming

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            Linear precoding via conic optimization for fixed MIMO receivers

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              Solution of the Multiuser Downlink Beamforming Problem With Individual SINR Constraints

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                Author and article information

                Journal
                02 January 2019
                Article
                1901.00354
                9b0d876b-a725-48c4-a141-e8f0fd27f8f4

                http://arxiv.org/licenses/nonexclusive-distrib/1.0/

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                Custom metadata
                cs.IT math.IT

                Numerical methods,Information systems & theory
                Numerical methods, Information systems & theory

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