Fast Factorized Kirchhoff Migration Algorithm for Near-Field Radar Imaging With Sparse MIMO Arrays
Tiancheng Song, Xianxun Yao, Lei Wang, Yangying Wang, Guolin Sun
Abstract
The problem of designing a fast and accurate image reconstruction algorithm for 3-D near-field microwave imaging with sparse multiple-input-multiple-output (MIMO) arrays is discussed in this paper. Time-domain reconstruction algorithms including the backprojection algorithm and the Kirchhoff migration algorithm (KMA) have impractically high computational costs, and wavenumber domain algorithms including range migration algorithms (RMA) are challenging to develop for generic non-uniform ultrasparse MIMO arrays. Based on the fast factorized backprojection algorithms for synthetic aperture radar imaging, the fast factorized Kirchhoff migration algorithm (FFKMA) is proposed. Local spectrum properties of near-field radar images are modeled and exploited to ensure efficient sampling of the subimages in near-field MIMO settings. The proposed algorithm achieves imaging quality close to that of KMA and comparable computational efficiency of fast Fourier transform based RMAs, while still applicable to generic sparse MIMO arrays. Finally, the algorithm is verified with numerical simulations and experiments.