APC Trajectory Design for "One-Active" Linear-Array Three-Dimensional Imaging SAR

被引:43
|
作者
Shi Jun [1 ]
Zhang Xiaoling [1 ]
Yang Jianyu [1 ]
Wen Chen [2 ]
机构
[1] Univ Elect Sci & Technol China, Chengdu 610054, Peoples R China
[2] 29th Inst China Elect Technol Corp, Chengdu 610036, Peoples R China
来源
关键词
Antenna phase center trajectory (APCT) design; Lagrange multiplier method; one-active" linear-array 3-D imaging SAR (LASAR); synthetic aperture radar (SAR); 3-D imaging SAR; RESOLUTION; AREAS;
D O I
10.1109/TGRS.2009.2031430
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
This paper discusses the antenna phase center trajectory (APCT) design for the "one-active" linear-array 3-D imaging SAR (LASAR). First, we discuss the principle of the one-active LASAR and demonstrate its feasibility by experiment. To describe the 3-D spatial resolution of the one-active LASAR, the relationship between the 3-D ambiguity function (AF) of the one-active LASAR and the system parameters is discussed in detail. Based on the analysis, we divide the APCT design into three topics: the direction of the linear array, the length of the linear array, and the switching mode of the active element [named as antenna phase center function (APCF)]. On the first topic, we conclude that, when the range, along-track, and cross-track directions are orthogonal to each other, the ambiguity region of the one-active LASAR attains minimum, and the 3-D spatial resolution can be separated into the range, along-track, and cross-track resolutions. On the second topic, we find that the cross-track resolution is determined by the length of the linear array and the frequency of the carrier. To ensure that the length of the linear array is acceptable, the carrier should be W-band wave or millimeter wave. On the third topic, the effect of APCF is researched, and we find that both the periodic APCF and the pseudorandom APCF can produce 3-D resolution, except for the periodic rectangle APCF. For the pseudorandom APCF and the periodic APCF with short period, the cross-range 2-D AF is or can be approximated as the product of two 1-D AFs in the along- and cross-track directions. Finally, the distribution of the pseudorandom APCF is optimized by the Lagrange multiplier method under the minimum variance criterion, and we find that, when the pseudorandom APCF obeys the parabolic distribution, the cross-range 2-D AF is optimal.
引用
收藏
页码:1470 / 1486
页数:17
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