Abstract
In the existing <i>millimeter-wave</i> (mmWave) wireless positioning systems, the method based on <i>sparse Bayesian learning</i> (SBL) uses the channel sparsity to estimate the parameters required for positioning, such as <i>angle of arrival</i> (AOA) and time delay, but most existing SBL solutions only consider the angle sparsity. In this paper, we consider the joint sparsity of the angle domain and time delay domain to propose an improved SBL algorithm by using a new two-dimensional adaptive grid refinement method in the SBL framework. This algorithm solves the grid mismatch problem caused by the fixed grid in the traditional SBL method, and reduces the algorithm complexity of the <i>off-grid SBL</i> (OGSBL) algorithm. We also obtain the <i>Cramér-Rao bound</i> (CRB) of AOA, time delay and position estimation based on the mmWave multipath signals to analyze the estimation errors. Simulation results show that the performance of the proposed algorithm is better than existing algorithms and can approach CRB.
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