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DSSS系统对线性调频干扰的抗干扰性分析 被引量:1

The Performance Analysis of DSSS System Immunity to LFM Interference
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摘要 近年来 ,非平稳干扰对扩频系统的影响越来越受到人们的重视 ,这类干扰最具代表性的形式为线性调频 ( LFM)信号。由于 LFM信号的频率随时间线性变化 ,因此从理论上分析接收机的抗干扰性比较困难。本文通过 Monte- Carlo模型进行计算机仿真 ,分析直接序列扩频( DSSS)系统对 LFM干扰的抗干扰性 ,绘出了不同干扰参数的误码率 ( BER)曲线 。 The effect of non-stationary interference on spread spectrum system gets more and more attention, of which most typical is linear frequency modulated (LFM) signal. Because its frequency varies linearly as time, so it is more difficult to analyze the receiver's immunity. This paper presents the receiver model and analyses the immunity of direct sequence spread spectrum (DSSS) system on LFM interference. The curves of error-bit-rate (BER) under different interference parameters are given by means of Monte Carlo simulating, the performance analysis is presented at last.
机构地区 郑州大学
出处 《火控雷达技术》 2004年第2期71-74,共4页 Fire Control Radar Technology
关键词 DSSS系统 线性调频干扰 抗干扰 误码率 直接序列扩频系统 扩频通信 direct sequence spread spectrum linear frequency modulated Monte Carlo error-bit rate
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同被引文献8

  • 1单超,王娜,王萍,张邦宁.OFDM系统的抗干扰性能研究[J].系统仿真学报,2006,18(6):1618-1622. 被引量:10
  • 2Wu Zhi-qiang,Carl R N.Narrowband interference rejection in OFDM via carrier interferometry spreading Codes[J].IEEE Transaction on Wireless Communication,2005,4(4):1491-1505.
  • 3Choi J D,Stark W E.Performance analysis of ultra-wideband spread-spectrum communication in narrowband interference[J].IEEE,2002:1075-1080.
  • 4Chu Xiao-li,Murch R D.The effect of NBI on UWB time-hopping systems[J].IEEE Transaction on Wireless Communications,2004,3(5):1431-1436.
  • 5Amin M G.Interference mitigation in spread SPectrum communication systems using time-frequency distributions[J].IEEE Transaction on Signal Processing,1997,45(1):90-101.
  • 6Lach S R,Amin M G.Broadband nonstationary interference excision for spread spectrum communications using time-frequency synthesis[J].IEEE,1998:3257-3260.
  • 7Barbarossa S,Scaglione A.Adaptive time-varying cancellation of wideband interferences in spread-spectrum communications based on time-frequency distributions[J].IEEE Transaction on Signal processing,1999,37 (4):957-965.
  • 8Brodzik A.On the fourier transform of finite chirps[J].IEEE Signal Processing Letters,2006,13(9):541-544.

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