4 Papers
16 Citations
Junfei Chang is an academic researcher from University of Electronic Science and Technology of China. The author has contributed to research in topics: Synthetic aperture radar & Radar imaging. The author has an hindex of 3, co-authored 4 publications.
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Papers
Applications of Compressed Sensing for Multiple Transmitters Multiple Azimuth Beams SAR Imaging
TL;DR: In this article, a novel SAR imaging algorithm which named CS-MTMAB is proposed based on compressed sensing (CS) and multiple transmitters multiple azimuth beams (MTMABs), which simultaneously reconstructs the targets in range and azimo-direction directions via CS technique, simultaneously provides a high resolution and wide swath two-dimensional map of the spatial distribution of targets with a signiflcant reduction in the number of data samples beyond the Nyquist theorem and with an implication in simpliflcation of radar architecture.
Bistatic forward-looking SAR imaging based on two-dimensional principle of stationary phase
Jing Li,Shunsheng Zhang,Junfei Chang +2 more
- 19 Apr 2012
TL;DR: A new bistatic forward-looking SAR imaging algorithm based on point target reference spectrum using the two-dimensional (2-D) principle of stationary phase to improve the Doppler resolution and to avoid azimuth ambiguities is presented.
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Two-dimensional random sparse sampling for high resolution SAR imaging based on compressed sensing
Jing Li,Shunsheng Zhang,Junfei Chang +2 more
- 07 May 2012
TL;DR: A novel SAR imaging algorithm based on compressed sensing provides the approach of receiving echo data via two-dimensional random sparse sampling with a significant reduction in the number of sampled data beyond the Nyquist theorem and with an implication in simplification of radar architecture.
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A novel SAR imaging algorithm based on compressed sensing
Junfei Chang,Wei Zhang,Shunsheng Zhang,Jing Li +3 more
- 01 Oct 2011
TL;DR: Experimental results show the presented algorithm based on compressed sensing have a better performance than the conventional SAR algorithm even with only smaller samples, and also indicate that the presented algorithms is robustness with existence of serious noise.
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