Abstract

For downward-looking linear array (DLLA) three-dimensional (3-D) synthetic aperture radar (SAR), it is necessary to realize the super-resolution in both azimuth and cross-track direction due to the limited lengths of the synthetic aperture and the linear array. As all the scatterers are assumed on the uniform grids, the cross-track super-resolution can be achieved by 1-D compressed sensing. In the real imaging system, however, the gridding error should be considered because the biased scatterers lead to the mismatch of the measurement matrix and affect the imaging performance. The 1-D mismatch in cross-track direction has been solved by atomic norm minimization and off-grid sparse Bayesian inference. With the development of the super-resolution methods, the 2-D super-resolution in both azimuth and cross-track direction is realized by the 2-D compressed sensing (CS) algorithms. To solve the 2-D mismatch problem, a novel 2-D mismatch compensation method for DLLA 3-D SAR is proposed. Instead of converting the 2-D matrix signals to the 1-D vectors, the proposed method directly processes the 2-D mismatch with 2-D joint model. Furthermore, the 2-D joint model with 2-D mismatch is simplified as a normal sparse linear model, which is suitable for most of the CS reconstruction algorithms. It can not only provide better reconstruction performance but also reduce the memory cost and computation load. Finally, the simulation experiments are shown to demonstrate the validity of the proposed method.

Highlights

  • T HREE-DIMENSIONAL synthetic aperture radar (3-D SAR), as a development trend of the conventional SAR, Manuscript received March 30, 2020; revised October 18, 2020 and November 13, 2020; accepted December 5, 2020

  • Since (47) is a joint model with 2-D mismatch compensation, the proposed matrix-processed off-grid smoothed l0 norm (SL0) (MOGSL0) algorithm for downward-looking linear array (DLLA) 3-D SAR imaging is described in Algorithm 1

  • Orthogonal matching pursuit (OMP) is based on the vectorization model without mismatch compensation, the 2-D SL0 is based on the joint model without mismatch compensation, and off-grid sparse Bayesian inference (OGSBI) is based on the vectorization model with mismatch compensation

Read more

Summary

INTRODUCTION

T HREE-DIMENSIONAL synthetic aperture radar (3-D SAR), as a development trend of the conventional SAR, Manuscript received March 30, 2020; revised October 18, 2020 and November 13, 2020; accepted December 5, 2020. In [20], a new 3-D imaging strategy based on the Bayesian CS is proposed for down-looking MIMO array SAR, which transforms the cross-track imaging process into a problem of sparse signal reconstruction from noisy measurements. KANG et al.: DLLA THREE-DIMENSIONAL SAR IMAGING BASED ON THE TWO-DIMENSIONAL MISMATCH COMPENSATION realize the cross-track super-resolution with a nonuniform linear array, the truncated SVD-based CS method is proposed [21]. Matrix signals to the 1-D vectors, the proposed method directly builds the 2-D mismatch compensation model based on the 2-D joint model It can provide better reconstruction performance and reduce the memory cost and computation load.

SIGNAL MODEL
REVIEW OF MISMATCH PROBLEM IN CROSS-TRACK DIRECTION
Two-Dimensional Mismatch Problem
Vectorization Model of the 2-D Mismatch Compensation
Two-Dimensional Mismatch Compensation of Joint Model
Algorithm for the 2-D Mismatch Compensation
Reconstruction Performance for Off-Grid Scatterers
CONCLUSION
Full Text
Paper version not known

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call

Disclaimer: All third-party content on this website/platform is and will remain the property of their respective owners and is provided on "as is" basis without any warranties, express or implied. Use of third-party content does not indicate any affiliation, sponsorship with or endorsement by them. Any references to third-party content is to identify the corresponding services and shall be considered fair use under The CopyrightLaw.