Abstract

Traditional forward-looking super-resolution methods mainly concentrate on enhancing the resolution with ground clutter or no clutter scenes. However, sea clutter exists in the sea-surface target imaging, as well as ground clutter when the imaging scene is a seacoast.Meanwhile, restoring the contour information of the target has an important effect, for example, in the autonomous landing on a ship. This paper aims to realize the forward-looking imaging of a sea-surface target. In this paper, a multi-prior Bayesian method, which considers the environment and fuses the contour information and the sparsity of the sea-surface target, is proposed. Firstly, due to the imaging environment in which more than one kind of clutter exists, we introduce the Gaussian mixture model (GMM) as the prior information to describe the interference of the clutter and noise. Secondly, we fuse the total variation (TV) prior and Laplace prior, and propose a multi-prior to model the contour information and sparsity of the target. Third, we introduce the latent variable to simplify the logarithm likelihood function. Finally, to solve the optimal parameters, the maximum posterior-expectation maximization (MAP-EM) method is utilized. Experimental results illustrate that the multi-prior Bayesian method can enhance the azimuth resolution, and preserve the contour information of the sea-surface target.

Highlights

  • Scanning radar works as a non-coherent sensor and can be suitable for any geometry situation

  • The scanning radar can be employed in many applications, such as forward-looking imaging [1,2,3,4]

  • To overcome low resolution in the azimuth direction and retain the contour information of the sea-surface target, we proposed a multi-prior Bayesian method to obtain forward-looking imaging

Read more

Summary

Introduction

Scanning radar works as a non-coherent sensor and can be suitable for any geometry situation. The scanning radar can be employed in many applications, such as forward-looking imaging [1,2,3,4]. Reconnaissance, or situation awareness, high resolution is critical for forward-looking imaging. The range resolution after pulse compression is written as ρr = c/2Br (1). Where c is the light speed, and Br is the bandwidth. Scanning radar commonly transmits the linear frequency modulated (LFM) signal with a wide bandwidth to improve the range resolution [5,6].

Objectives
Methods
Discussion
Conclusion
Full Text
Published version (Free)

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