An Infinity-Norm-Based Phase Unwrapping Method with TSPA Framework for Multi-Baseline SAR Interferograms

Yang Lan, Hanwen Yu, M. Xing, Jixiang Fu
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Abstract

Phase unwrapping (PU) is a key step for the synthetic aperture radar (SAR) interferometry (InSAR). Single-baseline (SB) PU and multi-baseline (MB) PU are two independently developed technologies, each of which has its own advantages and disadvantages. A two-stage programming-based MB PU method (TSPA) proposed by Yu [1] establishes a connection between the MB and SB PU methods. TSPA breaks the limitation of the phase continuity assumption by using the Chinese remainder theorem (CRT), and uses the minimum-cost flow (MCF) optimization model to obtain the PU result. TSPA can be regarded as a framework for solving MB PU problems. In this paper, we studied how to transplant the infinity-norm ($L^{\infty}$-norm) optimization model into TSPA framework. Under the TSPA MB PU framework, a $L^{\infty}$-norm based MB PU method (referred to as Inf-TSPA) is proposed to solve the problem of low PU accuracy of the $L^{\infty}$-norm SB PU method. The experimental results on the simulated and the realistic MB InSAR data sets verify that the performance of Inf-TSPA is significantly improved compared to the $L^{\infty}$-norm SB PU method.
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基于TSPA框架的多基线SAR干涉图无限范数相位展开方法
相位展开(PU)是合成孔径雷达干涉测量(InSAR)的关键步骤。单基线PU (Single-baseline PU)和多基线PU (multi-baseline PU)是两种独立发展的技术,各有优缺点。Yu[1]提出的基于两阶段规划的MB PU方法(TSPA)建立了MB和SB PU方法之间的联系。TSPA利用中国剩余定理(CRT)打破了相连续性假设的限制,采用最小成本流(MCF)优化模型获得PU结果。TSPA可以看作是解决MB PU问题的一个框架。本文研究了如何将无穷范数($L^{\infty}$ -范数)优化模型移植到TSPA框架中。在TSPA MB PU框架下,针对$L^{\infty}$ -范数SB PU方法PU精度低的问题,提出了一种基于$L^{\infty}$范数的MB PU方法(简称Inf-TSPA)。在模拟和真实MB InSAR数据集上的实验结果表明,与$L^{\infty}$ -范数SB PU方法相比,if - tspa方法的性能得到了显著提高。
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