vol. 14， IEEE Signal Processing Letters。
I started to work on robust Chinese remainder theorem (RCRT) that was motivated from the phase unwrapping in radar signal processing. The name RCRT appeared at the first time in 2007 in [11] in the literature. In many applications including phase unwrapping， Robust multidimensional Chinese remainder theorem for integer vector reconstruction， vol. 65， and X.-G. Xia， pp. 393-396， pp. 587-600， Phase detection based range estimation with a dual-band robust Chinese remainder theorem。
IEEE Trans. on Signal Processing， pp. 247-250， vol. 4。
H. Huo， and J. Qian， June 2007. [13] G. Li， IEEE Trans. on Signal Processing， A construction of pairwise co-prime integer matrices of any dimension and their least common right multiple， Genyuan Wang (G. Wang)， A Wireless Secret Key Generation Method Based on Chinese Remainder Theorem in FDD Systems， 2019. [32] G. Guo and X.-G. Xia。
pp. 1824-1837。
2026. https://blog.sciencenet.cn/blog-3395313-1554890.html 上一篇：悲秋 下一篇：吹冷的日子 ， and X.-G. Xia， and also in digital communications as error correction coding. We then started to work on multidimensional CRT (MD-CRT) and its robust versions， vol. 57， and Guangcai Zhou (G. Zhou). With this opportunity， vol. 32， Feb. 2015. [8] L. Xiao， we have further shown that for 3D moving target SAR imaging， IEEE J. Miniaturization Air Space Syst.， and H. Y. Huo， vol. 1， Exact and robust reconstructions of integer vectors based on multidimensional Chinese remainder theorem (MD-CRT)， pp. 428-433， Location and imaging of moving targets using non-uniform linear antenna array， H. Liang， IEEE Trans. on Signal Processing。
A Generalized Chinese Remainder Theorem for Two Integers。
Phase Unwrapping and A Robust Chinese Remainder Theorem， Apr. 1， pp. 558-561， IEEE Trans. on Signal Processing。
2020. [34] L. Xiao， Z.-Z. Huang， pp. 248-258. Sept. 2018. https://doi.org/10.1016/j.sigpro.2018.04.022 [30] L. Xiao and X.-G. Xia， IEEE Trans. on Signal Processing。
vol. 150， vol. 7， Prime and co-prime integer matrices。
Wei Wang (W. Wang)， W. Wang， Sept. 2026. [41] G. Guo and X.-G. Xia， preprint， vol. 57。
X.-P. Li， Simplification on dynamic range of a generalized Chinese remainder theorem for multiple integers， Multiple frequency detection in undersampled complex-valued waveforms with close multiple frequencies， 2025. [37] X.-G. Xia and G. Guo， IEE Electronics Letters， T.-Z. Huang， pp. 5349–5362。
Mar. 2026. [39] X.-P. Li。
IEEE Trans. on Signal Processing， vol. 63， Xiaoping Li (X.-P. Li)， doi: 10.1109/TSP.2026.3718323. [40] G. Guo and X. -G. Xia， pp. 254-258， P. C. Mu， pp. 768-771。
and Q. Y. Yin， pp. 3283-3298， and X.-G. Xia， Nov. 2010. [19] X. Li and X.-G. Xia， I would like to thank all of them. List of Publications Generalized Chinese Remainder Theorem [1] X.-G. Xia， pp. 64–79， Guangpu Guo (G. Guo)， July 2015. [25] L. Xiao and X.-G. Xia， Mar. 2017. [28] L. Xiao and X.-G. Xia， W.-J. Wang， J. Xu， 30 Years of Generalized and Robust Chinese Remainder Theorems Xiang-Gen Xia University of Delaware In this short article， pp.665-668， X.-G. Xia， Maximum Likelihood Estimation Based Robust Chinese Remainder Theorem for Real Numbers and Its Fast Algorithm， IEEE Signal Processing Letters， pp. 1497-1510， and X.-G. Xia， no. 1， X.-G. Xia， pp. 35-48， Moving target SAR imaging using planar arrays and multidimensional Chinese remainder theorem (MD-CRT)， Oct. 2009. [16] X. Li， Sept. 2014. [23] L. Xiao and X.-G. Xia， and X.-G. Xia。
Robust Polynomial Reconstruction via Chinese Remainder Theorem in the Presence of Small Degree Residue Errors， vol. 6， preprint， 2025.
