2005
DOI: 10.1163/1569393052955134
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Interpolation using Optimum Nyquist Filter for SAR Interferometry

Abstract: Interpolation is necessary for image registration in interferometric synthetic aperture radar (InSAR). In this letter, the raised cosine (RC) function used in digital communications is proposed as a new interpolation kernel for SAR interferometry. Theoretical and simulation results are compared for the new interpolation kernel and the classical ones, and the proposed kernel shows the best result in interpolation accuracy even with much smaller window sizes.

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Cited by 13 publications
(9 citation statements)
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“…(5) For any pixel (x res , y res ) in the NMS image, calculate its object space coordinates (X res , Y res , Z res ) using the undistorted RFM of the PAN image; (6) Calculate the image coordinates (x ms , y ms ) for the original MS that corresponds to (X res , Y res , Z res ) based on (14). The gray value of (x ms , y ms ) is then obtained by resampling with a raised cosine function [24], which is assigned to (x res , y res ). (7) Repeat steps (5)- (6) to generate the entire NMS image.…”
Section: B Generation Of the Undistorted Rfm And High-accuracy Regismentioning
confidence: 99%
“…(5) For any pixel (x res , y res ) in the NMS image, calculate its object space coordinates (X res , Y res , Z res ) using the undistorted RFM of the PAN image; (6) Calculate the image coordinates (x ms , y ms ) for the original MS that corresponds to (X res , Y res , Z res ) based on (14). The gray value of (x ms , y ms ) is then obtained by resampling with a raised cosine function [24], which is assigned to (x res , y res ). (7) Repeat steps (5)- (6) to generate the entire NMS image.…”
Section: B Generation Of the Undistorted Rfm And High-accuracy Regismentioning
confidence: 99%
“…Thus, sinc‐type interpolation is preferred for SAR image registration. We use a raised cosine (RC) interpolation kernel suggested by Cho et al [2005], which is a sinc‐type interpolation but has smaller phase error due to resampling than the plain sinc interpolation. Combining a sinc with a raised cosine function as used in digital communications, one can write the 2‐D version impulse response i ( x , y ) as where sinc( x , y ) means sinc( x )sinc( y ), and L is the kernel size, and α and β are roll‐off factors with values between 0 and 1, and rect() is a 2‐D unit boxcar function whose value is one inside a square of size L and zero elsewhere.…”
Section: Resamplingmentioning
confidence: 99%
“…The theoretical framework for the evaluation of different kernels was introduced in [1]. Later on, several alternative kernels have been proposed and tested under the same framework [2], [3]. In these investigations, the main interest was to find the kernel that produced the best interpolation accuracy for a given kernel length.…”
Section: Introductionmentioning
confidence: 99%
“…Note again that the focus of this letter is not on the selection of an efficient interpolation kernel but on the actual implementation of the coregistration step. Thus, the proposed method is applicable to all kernels in the study in [1]- [3].…”
Section: Introductionmentioning
confidence: 99%