Hybrid analog-digital (HAD) architecture is widely adopted in practical millimeter wave (mmWave) massive multiple-input multiple-output (MIMO) systems to reduce hardware cost and energy consumption. However, channel estimation in the context of HAD is challenging due to only limited radio frequency (RF) chains at transceivers. Although various compressive sensing (CS) algorithms have been developed to solve this problem by exploiting inherent channel sparsity and sparsity structures, practical effects, such as power leakage and beam squint, can still make the real channel features deviate from the assumed models and result in performance degradation. Also, the high complexity of CS algorithms caused by a large number of iterations hinders their applications in practice. To tackle these issues, we develop a deep learning (DL)-based channel estimation approach where the sparse Bayesian learning (SBL) algorithm is unfolded into a deep neural network (DNN). In each SBL layer, Gaussian variance parameters of the sparse angular domain channel are updated by a tailored DNN, which is able to effectively capture complicated channel sparsity structures in various domains. Besides, the measurement matrix is jointly optimized for performance improvement. Then, the proposed approach is extended to the multi-block case where channel correlation in time is further exploited to adaptively predict the measurement matrix and facilitate the update of Gaussian variance parameters. Based on simulation results, the proposed approaches significantly outperform existing approaches but with reduced complexity.
翻译:虽然在实际的毫米波(mmWave)大规模多投入多输出(MIMO)系统中广泛采用模拟-混合数字(HAD)结构,以减少硬件成本和能源消耗;然而,由于收发器中无线电频率(RF)链有限,对自动自毁的频道估算具有挑战性。虽然已经开发了各种压缩感测(CS)算法来解决这一问题,利用固有的频道宽度和宽度结构,但实际效果,如电力泄漏和梁光谱等,仍然能够使真正的频道特征偏离假设模型,导致性能退化。此外,大量迭代导致的CS算法的高度复杂性阻碍了它们在实践中的应用。为了解决这些问题,我们开发了一种基于深度学习(DL)的频道估算方法,将稀疏的Bayesian学习(SBL)算法引入一个深层的神经网络(DNNN)。在SBL的每一个层层层层中,Gaussian 差异参数仍然可以通过一个定制的DNNU(DN)来更新,而DNNU(D)则能够有效地获取复杂的数据结构的升级到复杂的地面测量结果。在多个平流测量模型中,因此,在多个平流测量模型中将缩小了各种测量模型中,从而可以进一步扩展为最佳的平流数据基质变换。