WO2016086699A1 - 一种结合局部频率估计的小波域InSAR干涉相位滤波方法 - Google Patents
一种结合局部频率估计的小波域InSAR干涉相位滤波方法 Download PDFInfo
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- G01S13/89—Radar or analogous systems specially adapted for specific applications for mapping or imaging
- G01S13/90—Radar or analogous systems specially adapted for specific applications for mapping or imaging using synthetic aperture techniques, e.g. synthetic aperture radar [SAR] techniques
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- G01S13/9023—SAR image post-processing techniques combined with interferometric techniques
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- the invention relates to the technical field of electronic information technology radar, in particular to a wavelet domain InSAR interference phase filtering method combined with local frequency estimation.
- Interferometric Synthetic Aperture Radar extracts the elevation information or change information of the surface using the interference phase information of two channels of Synthetic Aperture Radar (SAR), and extends the measurement of SAR into three-dimensional space with all-day time. All-weather, high-precision features. Therefore, it has been widely used in many fields such as topographic mapping, glacial research, ocean mapping and ground subsidence monitoring.
- the accuracy and reliability of interferometry depends to a large extent on the quality of the interference phase map.
- various decoherence factors such as thermal noise decoherence, time decoherence, baseline decoherence, registration error, etc.
- phase interference is inevitable in the interference phase diagram.
- the low quality interference phase will affect the accuracy of subsequent interference phase unwrapping and elevation inversion. Therefore, the interference phase must be filtered before phase unwrapping to obtain a high quality interference phase map.
- the filtering method of the interference phase can be roughly classified into two types: spatial domain filtering and transform domain filtering.
- Circular periodic mean filtering or median filtering is a basic spatial domain filtering method (see Reference 1). It is simple to implement, but the filtering window size is not well defined. When the stripes are dense, it is easy to destroy the phase details and reduce the resolution.
- the transform domain filtering method is more widely used in practice, such as Goldstein filtering (see Reference 2). However, this method is greatly affected by the block size and filtering parameters. When the signal-to-noise ratio is low, the filtering effect is poor.
- Wavelet transform can also be applied to interference phase filtering due to its good time-frequency analysis characteristics and multi-resolution characteristics (see Reference 3).
- This method can achieve filtering by increasing the signal components in the wavelet coefficients.
- the ground maintains the detailed information of the interference fringes and improves the signal-to-noise ratio of the image to a certain extent, but the noise reduction effect is poor because the noise information is not effectively suppressed. Therefore, in order to meet the requirements of interferometric phase accuracy of InSAR applications, it is necessary to further study the transform domain filtering method which can effectively remove noise and maintain phase details.
- the invention provides a wavelet domain InSAR interferometric phase filtering method combined with local frequency estimation, so as to overcome the shortcomings of the traditional wavelet domain interference phase filtering method which can not take into consideration the denoising and detail preservation, thereby improving the accuracy of the interference phase.
- an interference phase filtering method for wavelet domain interferometric synthetic aperture radar InSAR data combined with local frequency estimation comprises the following steps: Step A: transforming the interference phase ⁇ of the InSAR into the complex domain e j ⁇ , respectively taking the real part and the imaginary part of the complex domain interference phase e j ⁇ ; Step B: performing the localization of the interference phase ⁇ Frequency estimation, obtain the frequency range in which the interference phase is located; Step C: Perform wavelet decomposition with scale s on the real and imaginary parts of the complex domain interference phase to obtain wavelet coefficients of different sub-bands The frequency range, where m, n are the positions of the wavelet coefficients, i is the scale of the decomposition, and the range is 1 s; Step D: the real and imaginary parts of the phase of the complex domain interference, according to the frequency range in which the interference phase is located And the frequency range of the wavelet coefficients of different sub-bands respectively
- the invention utilizes the local frequency estimation to realize the distinction between the useful information sub-band and the noise sub-band in the wavelet coefficients of the complex interference phase, and the two methods of common threshold shrinkage and neighborhood threshold shrinkage respectively have good denoising effect and strong detail retention capability.
- the feature is that the wavelet coefficients of the sub-bands with useful information are subjected to neighborhood threshold shrinkage, and the wavelet coefficients of other sub-bands are subjected to general threshold shrinkage, so as to filter out noise as much as possible while keeping the details of the interference fringes intact.
- High-precision interference phase filtering is provided, which provides conditions for high-precision interferometry.
- FIG. 1 is a flow chart of a wavelet domain InSAR interference phase filtering method in combination with local frequency estimation according to an embodiment of the present invention
- Figure 2 is a phase diagram of the onboard InSAR interference measured by the Etna volcano in Italy;
- 3A to 3D are interference phase diagrams respectively using circular period mean filtering, Goldstein filtering, wavelet filtering proposed by Lopez-Martinez C, and filtering by the method of the embodiment.
- the sub-band containing the useful information in the wavelet coefficient is determined by using the local frequency estimation, and the wavelet coefficient of the sub-band where the useful information is located is shrunk by using the neighborhood threshold. Processing, while wavelet coefficients for other sub-bands are shrunk using common thresholds Processing, so as to filter out noise as much as possible, without losing the details of the interference fringes, thus providing an effective method for InSAR interference phase filtering.
- a wavelet domain InSAR interference phase filtering method combining local frequency estimation is provided.
- 1 is a flow chart of a wavelet domain InSAR interference phase filtering method in combination with local frequency estimation according to an embodiment of the present invention. As shown in FIG. 1, the wavelet domain InSAR interference phase filtering method combined with local frequency estimation in this embodiment includes:
- the preprocessing here includes: imaging processing of dual-channel InSAR data, registration processing, conjugate multiplication of complex data, and the like. These are common knowledge in the art and will not be described in detail herein.
- Step B performing local frequency estimation on the complex domain interference phase e j ⁇ to obtain a frequency range in which the interference phase is located;
- the step B specifically includes:
- Sub-step B1 For each pixel of the interference phase ⁇ , local frequency estimation is performed to obtain its azimuth interference phase frequency Interference phase frequency details as follows:
- Sub-step B1a taking an estimation window of (2M+i) ⁇ (2N+1) centered on the pixel, the phase model of the estimation window can be expressed as:
- the displacement of the pixel in the window relative to the center of the window is k, l, f a , f r are the interference phase frequencies of the window along the azimuth direction and the distance direction, respectively.
- the values of M and N are 4 and 4, respectively, but the invention is not limited thereto.
- the values of the M and N satisfy: 2 ⁇ M ⁇ 10, and 2 ⁇ N ⁇ 10.
- Sub-step B1b Estimating the interferometric phase frequency of the pixel along the azimuth by maximizing the cost function of the phase model corresponding to the estimation window Interferometric phase frequency
- Sub-step B2 azimuth interference phase frequency estimated for all pixels Take the maximum and minimum values respectively with Distance to interference phase frequency Take the maximum and minimum values respectively with The frequency range in which the entire interference phase map is obtained is
- Step C Perform wavelet decomposition with scale s on the real and imaginary parts of the complex domain interference phase e j ⁇ to obtain wavelet coefficients of different sub-bands Frequency range, where m, n is the position of the wavelet coefficient, i is the scale of the decomposition, and the range is 1 s;
- the Symlets function There are many functions for wavelet decomposition in the art, such as: the Symlets function, the Daubechies function, and the Coiflets function, all of which can be applied to the present invention. Further, the scale of s is in the range of 2 to 8, and is not limited to 5 in the embodiment.
- the subband corresponds to the low frequency portion of the interference phase map, with The high frequency portions corresponding to the vertical, horizontal, and diagonal directions of the respective interference phase maps at respective scales.
- Step D determining the sub-band where the useful information and the noise are located according to the frequency range of the interference phase and the frequency range of the different sub-band wavelet coefficients respectively for the real part and the imaginary part of the complex domain interference phase;
- the specific method is: respectively determining the frequency range of wavelet coefficients of different sub-bands versus Whether there is an intersection, if there is an intersection, it is judged that the sub-band contains useful information, the sub-band is a sub-band where the useful information is located; if the intersection is empty, it is judged that the sub-band is a sub-band where the noise is located.
- Step E performing general threshold shrinkage processing on the wavelet coefficients of the sub-bands in which the noise is located, respectively, on the real and imaginary parts of the complex domain interference phase;
- T is a general threshold and is obtained by:
- N is the total number of pixels included in the interference phase diagram
- ⁇ is the noise standard deviation, which is estimated by the following formula:
- Median () represents the median.
- the universal threshold shrinkage has the characteristics of good denoising effect, and can effectively filter the interference phase noise.
- Step F performing real-time threshold processing on the wavelet coefficients of the sub-bands in which the useful information is located, respectively, on the real and imaginary parts of the complex domain interference phase;
- Wavelet coefficient after threshold shrinkage for:
- the subscript + means that the positive value remains unchanged, the negative value is set to zero, and T is the general threshold, which is calculated by the following formula:
- N is the number of pixels included in the interference phase diagram
- ⁇ is the noise standard deviation, which is estimated by the following formula:
- the neighborhood threshold has the characteristics of strong detail retention, which is beneficial to protect the fringe structure in the interference phase map from being destroyed.
- Step G For the real part and the imaginary part of the complex domain interference phase, respectively, the wavelet coefficient of the subband in which the noise after the general threshold shrink processing in step E is obtained, and the useful information after the neighborhood threshold shrinkage process obtained in step F are respectively The wavelet coefficients of the band are jointly reconstructed by wavelet, and the real part of the filtered complex domain interference phase is obtained. And imaginary
- Step H The real part of the filtered complex domain interference phase And imaginary Perform the following calculation to obtain the interference phase after InSAR filtering.
- FIG. 3A is a circular period mean filtering result, and the filtering window is 5 ⁇ 5
- FIG. 3B is a Goldstein filtering result
- the block size is 32 ⁇ 32
- FIG. 3C is a wavelet filtering result
- FIG. 3D is a filtering result of the method of the present invention.
- the filtered interference phase of the method of the present invention is the smoothest, and the structure of the stripe densely remains well.
- the number of residual points in the filtered interference phase map can be used to evaluate the effectiveness of the denoising effect.
- the number of residual points before and after filtering is calculated as shown in Table 1. It can also be seen from the table that the number of residual points remaining after filtering by the method of the present invention is the least, and the denoising effect is the best.
- steps B and C in the above embodiment are in the order It can be replaced, and the steps in steps E and F can be performed sequentially or in parallel.
- the interference phase frequency estimation in step B2 may be replaced by a spectral estimation method such as BF (Beam Forming) or MUSIC (Multi-signal Classification).
- a spectral estimation method such as BF (Beam Forming) or MUSIC (Multi-signal Classification).
- the present invention utilizes local frequency estimation to realize the distinction between the useful information subband and the noise subband in the wavelet coefficients of the complex interference phase, and performs neighborhood threshold shrinkage on the wavelet coefficients of the subband in which the useful information is located.
- the wavelet coefficients of other sub-bands are subjected to general threshold shrinkage to filter out noise as much as possible while maintaining the details of the interference fringes without being destroyed, realizing high-precision interference phase filtering, providing conditions for high-precision interferometry. .
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Abstract
一种结合局部频率估计的小波域InSAR干涉相位滤波方法。该小波域InSAR干涉相位滤波方法利用局部频率估计实现了对复干涉相位的小波系数中有用信息子带和噪声子带的区分,利用通用阈值收缩和邻域阈值收缩两种方法分别具有去噪效果好和细节保持能力强的特点,对有用信息所在子带的小波系数进行邻域阈值收缩,而对其它子带的小波系数则进行通用阈值收缩,从而尽可能的滤除噪声,同时保持干涉条纹的细节信息不被破坏,实现高精度的干涉相位滤波,为高精度的干涉测量提供了条件。
Description
本发明涉及电子信息技术雷达技术领域,尤其涉及一种结合局部频率估计的小波域InSAR干涉相位滤波方法。
干涉合成孔径雷达(Interferometric Synthetic Aperture Radar,InSAR)是利用合成孔径雷达(SAR)两个通道的干涉相位信息提取地表的高程信息或变化信息,将SAR的测量拓展到三维空间,具有全天时、全天候、高精度的特点。因此在地形测绘、冰川研究、海洋测绘以及地面沉降监测等多个领域都有广泛的应用。
干涉测量的精度和可靠性在很大程度上取决于干涉相位图的质量。然而,在实际系统中,受热噪声去相干、时间去相干、基线去相干、配准误差等多种去相干因素的影响,干涉相位图不可避免的存在相位噪声。低质量的干涉相位将会影响后续的干涉相位解缠及高程反演的准确性。因此,在相位解缠前必须对干涉相位进行滤波,从而获取高质量的干涉相位图。
目前干涉相位的滤波方法可以大致分为空间域滤波和变换域滤波两类。圆周期均值滤波或中值滤波是一种基本的空间域滤波方法(见参考文献1),它实现简单,但滤波窗口大小不好确定,在条纹密集时容易破坏相位细节,降低分辨率。变换域滤波方法在实际中应用更为广泛,如Goldstein滤波(见参考文献2),然而,该方法受分块大小和滤波参数的影响较大,在信噪比很低时,滤波效果较差;小波变换由于其良好的时频分析特性和多分辨率特性,也可以应用于干涉相位滤波中(见参考文献3),该方法通过增大小波系数中的信号成分来实现滤波,能够很好地保持干涉条纹的细节信息,并在一定程度上提高了图像的信噪比,但由于对噪声信息没有进行有效的抑制,使得去噪效果较差。因此,为满足InSAR应用对干涉相位精度的要求,有必要进一步研究能有效去除噪声并保持相位细节的变换域滤波方法。
参考文献:
[1]R.Lanari.Generation of digital elevation models by using SIR-C/X-SAR multifrequency two-pass interferometry:The Etna case study.IEEE Transactions on Geoscience and Remote Sensing,1996,34(5):1097-1114.
[2]R.M.Goldstein,C.L.Werner.Radar Interferogram filtering for Geophysical Application.Geophysical Research Letters.1998,25(21):4035-4038.
[3]Lopez-Martinez C,Fabregas X.Modeling and reduction of SAR interferometric phase noise in the wavelet domain[J].IEEE Trans.on Geoscience and Remote Sensing,2002,40(12):2553-2566
发明内容
(一)要解决的技术问题
本发明提供了一种结合局部频率估计的小波域InSAR干涉相位滤波的方法,以克服传统小波域干涉相位滤波方法不能兼顾去噪和细节保持的缺点,从而提高干涉相位的精度。
(二)技术方案
根据本发明的一个方面,提供了一种结合局部频率估计的小波域干涉合成孔径雷达InSAR数据的干涉相位滤波方法。该小波域InSAR干涉相位滤波方法包括:步骤A:将InSAR的干涉相位φ变换到复数域ejφ,分别取复数域干涉相位ejφ的实部和虚部;步骤B:对干涉相位φ进行局部频率估计,得到干涉相位所在的频率范围;步骤C:对复数域干涉相位的实部和虚部,分别进行尺度为s的小波分解,得到不同子带的小波系数的频率范围,其中,m,n为小波系数的位置,i为分解的尺度,其范围为1~s;步骤D:对复数域干涉相位的实部和虚部,根据干涉相位所在的频率范围和不同子带小波系数的频率范围,分别确定有用信息和噪声所在的子带;步骤E:针对复数域干涉相位的实部和虚部,对噪声所在子带的小波系数分别进行通用阈值收缩处理;步骤F:针对复数域干涉相位的实部和虚部,对有用信息所在子带的小波系数分别进行邻域阈值收缩处理;步骤G:针对复数
域干涉相位的实部和虚部,分别将通用阈值收缩处理处理后的噪声所在子带的小波系数和邻域阈值收缩处理后的有用信息所在子带的小波系数共同进行小波重构,得到滤波后的复数域干涉相位的实部和虚部;以及步骤H:由滤波后的复数域干涉相位的实部和虚部得到InSAR滤波后的干涉相位。
(三)有益效果
本发明利用局部频率估计实现了对复干涉相位的小波系数中有用信息子带和噪声子带的区分,利用通用阈值收缩和邻域阈值收缩两种方法分别具有去噪效果好和细节保持能力强的特点,对有用信息所在子带的小波系数进行邻域阈值收缩,而对其它子带的小波系数则进行通用阈值收缩,从而尽可能的滤除噪声,同时保持干涉条纹的细节信息不被破坏,实现高精度的干涉相位滤波,为高精度的干涉测量提供了条件。
图1为根据本发明实施例结合局部频率估计的小波域InSAR干涉相位滤波方法的流程图;
图2为意大利Etna火山实测的星载InSAR干涉相位图;
图3A~图3D为分别利用圆周期均值滤波,Goldstein滤波,Lopez-Martinez C提出的小波滤波以及本实施例方法滤波后的干涉相位图
为使本发明的目的、技术方案和优点更加清楚明白,以下结合具体实施例,并参照附图,对本发明进一步详细说明。需要说明的是,在附图或说明书描述中,相似或相同的部分都使用相同的图号。附图中未绘示或描述的实现方式,为所属技术领域中普通技术人员所知的形式。另外,虽然本文可提供包含特定值的参数的示范,但应了解,参数无需确切等于相应的值,而是可在可接受的误差容限或设计约束内近似于相应的值。
根据本发明实施例,将经由预处理得到干涉相位变换到小波域后,利用局部频率估计判断出小波系数中包含有用信息的子带,对有用信息所在子带的小波系数利用邻域阈值进行收缩处理,而对其他子带的小波系数利用通用阈值进行收缩
处理,从而尽可能的滤除噪声,同时不损失干涉条纹的细节信息,从而为InSAR干涉相位滤波提供了一种有效的方法。
根据本发明的一个方面,提供了一种结合局部频率估计的小波域InSAR干涉相位滤波方法。图1为根据本发明实施例结合局部频率估计的小波域InSAR干涉相位滤波方法的流程图。如图1所示,本实施例结合局部频率估计的小波域InSAR干涉相位滤波方法包括:
步骤A:将InSAR预处理后得到的干涉相位φ变换到复数域ejφ=cosφ+j sinφ中,分别取复数域干涉相位ejφ的实部Re{ejφ}=cosφ,虚部Im{ejφ}=sinφ;
此处的预处理包括:双通道InSAR数据的成像处理,配准处理、复数据的共轭相乘等等。这些均为本领域内的公知常识,此处不再详细说明。
步骤B:对复数域干涉相位ejφ进行局部频率估计,得到干涉相位所在的频率范围;
该步骤B具体包括:
子分步骤B1a:以该像素为中心取(2M+i)×(2N+1)的估计窗口,该估计窗口的相位模型可表示为:
本实施例中,M和N的取值分别为4和4,但本发明并不以此为限。在本发明的其他实施例中,该M和N的取值满足:2≤M≤10,2≤N≤10即可。
在本领域中,已有很多用于小波分解的函数,例如:Symlets函数、Daubechies函数、Coiflets函数,均可以应用到本发明中。此外,尺度为s的范围介于2至8之间,而不局限于本实施例中的5。
步骤D:对复数域干涉相位的实部和虚部,分别根据干涉相位所在的频率范围和不同子带小波系数的频率范围,确定有用信息和噪声所在的子带;
步骤E:对复数域干涉相位的实部和虚部,分别对噪声所在子带的小波系数进行通用阈值收缩处理;
其中,通用阈值压缩处理的具体计算如下:
其中,N为干涉相位图包含的全部像素数,σ为噪声标准差,按下式进行估计:
其中,Median()表示中值。
通用阈值收缩具有去噪效果好的特点,能够有效的滤除干涉相位噪声。
步骤F:对复数域干涉相位的实部和虚部,分别对有用信息所在子带的小波系数进行邻域阈值收缩处理;
其中,邻域阈值收缩处理的具体计算如下:
其中,下标+表示保持正值不变,将负值置零,T为通用阈值,按下式计算:
其中,N为干涉相位图包含的像素数,σ为噪声标准差,按下式进行估计:
邻域阈值具有细节保持能力强的特点,有利于保护干涉相位图中的条纹结构不被破坏。
步骤G:对复数域干涉相位的实部和虚部,分别将步骤E得到的通用阈值收缩处理后的噪声所在子带的小波系数和步骤F得到的邻域阈值收缩处理后的有用信息所在子带的小波系数共同进行小波重构,得到滤波后的复数域干涉相位的实部和虚部
关于小波重构的具体计算过程,已经为本领域技术人员所熟知,此处不再赘述。
下面通过实测数据验证了本实施例小波域InSAR干涉相位滤波方法的有效性。图2为意大利Etna火山实测的星载InSAR干涉相位图。图3A~图3D为分别利用圆周期均值滤波、Goldstein滤波、Lopez-Martinez C提出的小波滤波以及本实施例方法滤波后的干涉相位图,其中图3A为圆周期均值滤波结果,滤波窗口为5×5,图3B为Goldstein滤波结果,分块大小为32×32,图3C为小波滤波结果,图3D为本发明方法滤波结果。可以看出,本发明方法滤波后的干涉相位最为平滑,且条纹密集处的结构保持良好。滤波后干涉相位图中的残差点数目可用于评价去噪效果的好坏,计算出滤波前后的残差点数目如表1。从表中同样可以看出本发明方法滤波后剩余的残差点数目最少,去噪效果最好。
表1干涉相位滤波前后残差点数目比较
此外,除非特别描述或必须依序发生的步骤,上述步骤的顺序并无限制于以上所列且可根据所需设计而变化或重新安排,例如,上述实施例中的步骤B和步骤C为次序可以更换,步骤E和步骤F中的各个步骤可以顺序或并行进行。
至此,已经结合附图对本发明实施例进行了详细描述。依据以上描述,本领域技术人员应当对本发明结合局部频率估计的小波域InSAR干涉相位滤波方法有了清楚的认识。
需要说明的是,上述对各元件和方法的定义并不仅限于实施例中提到的各种具体结构、形状或方式,本领域普通技术人员可对其进行简单地更改或替换,例如:子分步骤B2中干涉相位频率估计可以采用BF(Beam Forming)或MUSIC(Multi-signal Classification)等谱估计的方法来代替。
综上所述,本发明利用局部频率估计实现了对复干涉相位的小波系数中有用信息子带和噪声子带的区分,对有用信息所在子带的小波系数进行邻域阈值收缩,
而对其它子带的小波系数则进行通用阈值收缩,从而尽可能的滤除噪声,同时保持干涉条纹的细节信息不被破坏,实现高精度的干涉相位滤波,为高精度的干涉测量提供了条件。
以上所述的具体实施例,对本发明的目的、技术方案和有益效果进行了进一步详细说明,所应理解的是,以上所述仅为本发明的具体实施例而已,并不用于限制本发明,凡在本发明的精神和原则之内,所做的任何修改、等同替换、改进等,均应包含在本发明的保护范围之内。
Claims (10)
- 一种结合局部频率估计的小波域InSAR干涉相位滤波方法,其特征在于,包括:步骤A:将InSAR的干涉相位φ变换到复数域ejφ,分别取复数域干涉相位ejφ的实部和虚部;步骤B:对干涉相位φ进行局部频率估计,得到干涉相位所在的频率范围;步骤D:对复数域干涉相位的实部和虚部,分别根据干涉相位所在的频率范围和不同子带小波系数的频率范围,分别确定有用信息和噪声所在的子带;步骤E:对复数域干涉相位的实部和虚部,分别对噪声所在子带的小波系数分别进行通用阈值收缩处理;步骤F:对复数域干涉相位的实部和虚部,分别对有用信息所在子带的小波系数分别进行邻域阈值收缩处理;步骤G:对复数域干涉相位的实部和虚部,分别将通用阈值收缩处理处理后的噪声所在子带的小波系数和邻域阈值收缩处理后的有用信息所在子带的小波系数共同进行小波重构,得到滤波后的复数域干涉相位的实部和虚部;以及步骤H:由滤波后的复数域干涉相位的实部和虚部得到InSAR滤波后的干涉相位。
- 根据权利要求1所述的小波域InSAR干涉相位滤波方法,其特征在于,所述步骤C中:用于小波分解的函数为Symlets函数、Daubechies函数或Coiflets函数,所述尺度s介于2至8之间。
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