首页 | 本学科首页   官方微博 | 高级检索  
     检索      

用杂波子空间近似法实现机载相控阵雷达的自适应杂波抑制
引用本文:苏杰,周荫清.用杂波子空间近似法实现机载相控阵雷达的自适应杂波抑制[J].北京航空航天大学学报,1993(4):12-17.
作者姓名:苏杰  周荫清
作者单位:北京航空航天大学电子工程系 (苏杰),北京航空航天大学电子工程系(周荫清)
摘    要:在机载情况下,多普勒展宽的时变杂波可以由相控阵雷达中的空间-时间处理器得到最佳的抑制。然而对于大型阵列的实时应用却很困难,这是由于这种空间-时间最优处理要求很高的计算量(大约为每次迭代O{(NM)^2},其中N为阵元数,M为时间采样数)。在本文中,首先通过杂波子空间分析证明了杂波自由度小于N+M,且单个多勒滤波器输出的杂波自由度很小,从而可以用一个仅有N+M个自由度的低阶处理器来实现最佳的杂波抑制

关 键 词:信息处理  相控阵雷达  自适应阵

ADAPTIVE CLUTTER SUPPRESSION FOR AIRBORNE PHASED ARRAY RADARS USING CLUTTER SUBSPACE APPROXIMATION
Su Jie Zhou Yinqing.ADAPTIVE CLUTTER SUPPRESSION FOR AIRBORNE PHASED ARRAY RADARS USING CLUTTER SUBSPACE APPROXIMATION[J].Journal of Beijing University of Aeronautics and Astronautics,1993(4):12-17.
Authors:Su Jie Zhou Yinqing
Institution:Dept. of Electron. Eng.
Abstract:The Doppler broadened and time varying clutter can be optimumly suppressed by a space-time processor in a phased array PD radar,but the realtime application is difficult for large arrays because of its very high computational cost (about O{(NM)2} per iteration step, where N is the number of sensors and M is the number of pulses). By clutter subspace analysis the degree of freedom of clutter is proved to be less than N + M and the degree of freedom of clutter in the output of a Doppler filter is very small,so that optimum clutter suppression can be performed by a low-order processot with degree of freedom of only N+M. The clutter subspace can be well approximated by some Doppler-eigen beams,which are Doppler filters followed by spatial eigen beams,and the low-order processor using these beams efficiently realize near-optimum clutter suppression at a computational cost of only O{ (N + M)N+(N + M)2} per iteration step. As a result of the error compensation ability of the spatial eigen beams,in realistic situations it is not sensitive to the lack of degree of freedom of the processor.
Keywords:signal processing  phased array radar  adaptive arrays    
本文献已被 CNKI 维普 等数据库收录!
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号