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基于分形的奇异信号的检测 被引量:11

Detection of Singular Signal Based on Fractal Technique
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摘要 提出了基于分形的奇异信号的检测方法 ,给出了奇异信号的数学模型、检测原理和实现算法。根据所计算的短时网格分形维数 ,判断是否有突变信号以及确定其发生时刻。以电力系统中突变信号为例进行仿真 ,证明该方法能准确有效地检测到突变信号 ,并能精确地确定突变信号的发生时刻和突变类型。 Singularities and irregular structures often carry the most important information in signals,which is one of important characteristics for the signal. It is necessary to detect the singular points from the detected signal. The method for singular signal detection based on fractal technique is presented. Mathematical model of singular signal is expressed with Lipschitz index; the characteristics of singular signal and the principle of this detection method are introduced; and the algorithm of this detection method is discussed. According to short-duration grille fractal dimension, the information like the start-time and end-time of singular signal can be obtained. Experimental results verify that the method can accurately detect singular signal in the electrical power system. And there are many advantages for fractal technique used to detect singular signal: (1) This method can detect the dynamic change of singular signal effectively. (2) It can simultaneously provide the value of short-duration grille fractal dimension and information of time domain. (3) It can detect the place and the time of singular points. (4) The algorithm for this detection method is no more complex and can be easily implemented.
出处 《南京航空航天大学学报》 EI CAS CSCD 北大核心 2003年第4期404-408,共5页 Journal of Nanjing University of Aeronautics & Astronautics
关键词 分形 奇异信号 信号检测 数学模型 突变信号 fractal signal detection singular signal short-duration grille fractal dimension mutation signal
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  • 1杜干,张守宏.高阶分形特征在雷达信号检测中的应用[J].电子学报,2000,28(3):90-92. 被引量:13
  • 2董雁适,程翼宇,钟建毅.基于分形理论的谱峰检测方法研究[J].浙江大学学报(工学版),2001,35(3):254-257. 被引量:4
  • 3赵永辉,吴健生,万明浩.应用分形技术提取探地雷达高分辨率信息[J].物探与化探,2001,25(1):40-44. 被引量:6
  • 4齐泽锋.[D].武汉:武汉大学,2002.
  • 5Crownover R M. Introduction to fractals and chaos[M]. USA: Boston, Jones and Barlett Publishers,1995.1~5.
  • 6Halsey T C, Jensen M H, Kadanoff L P,et al. Fractal measures and their singularities : the characterization of strange sets[J]. Physical Review A, 1986,33(2) : 1141~ 1151.
  • 7Jaggard D, Sun X. Fractal surface scattering :a generalized Rayleigh solution[J]. Appl Phs, 1990, 68(11): 5356~ 5462.
  • 8Lo T, Leung H. Fractal characterization of seascattered signals and detection of sea surface targets[J]. IEEE Proc-F Radion and Signal Processing,1993,140(4): 243~249.
  • 9Mamishev A V, Russell B D, Benner C L. Analysis of high impedance faults using fractal techniques[A]. IEEE Power Industry Computer Applications Conference[C]. 1995. 401~416.
  • 10Bak P, Chen K. The physics of fractals[J]. Physica D, 1989,38(1):5~12.

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