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基于变步长随机共振的弱信号检测技术 被引量:17

Weak Signal Detection Based on Step-Changed Stochastic Resonance
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摘要 针对绝热近似小参数随机共振难以满足工程实践中大参数下的弱信号检测,以及单一频率的共振分析在实际应用中的局限性问题,提出了一种变步长随机共振数值算法.该方法通过调整计算步长,使随机共振理论同时适用于大、小参数条件下的弱信号特征提取.计算机仿真结果表明,对变步长随机共振后的信号作幅值谱和小波分析,均能准确得到低信噪比信号中的多个有用成分,充分证明该算法在大参数条件下可对弱信号中的多个特征频率产生共振输出.同时,变步长随机共振也可以有效抑制信号小波分解中由强噪声引起的边频干扰,提高小波分析在低信噪比信号检测中的可靠性. The stochastic resonance analysis of single-frequency weak signals has limited engineering applications because adiabatic elimination stochastic resonance within small parameters can't detect weak signals in large parameters, and engineering signals usually have muhi-frequency features. For this reason, a numerical method called step-changed stochastic resonance was proposed. By adjusting the calculating step, the stochastic resonance method can adapt to weak signal detection in both small and large parameters. Computer simulation results show that the features of multi-frequency weak signals overwhelmed in heavy noise can be detected by step-changed stochastic resonance in both spectrum and wavelet results. Additionally, step-changed stochastic resonance not only decreases the weak signal's distortion induced by heavy noise in wavelet analysis, but also improves the reliability of wavelet analysis in weak signal detection under low ratios of signal to noise.
出处 《天津大学学报》 EI CAS CSCD 北大核心 2006年第4期432-437,共6页 Journal of Tianjin University(Science and Technology)
基金 国家自然科学基金资助项目(50475117)天津市科技发展计划资助项目(0431835116)天津大学青年教师基金资助项目 (5110108).
关键词 变步长随机共振 弱信号检测 小波分析 数值仿真 step-changed stochastic resonance weak signal detection wavelet analysis numerical simulation
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参考文献10

  • 1Benzi R,Sutera A,Vulpiana A.The mechanism of stochastic resonance[J].J Phys A,1981,14 (11):453-457.
  • 2Gammaitoni L,Hanggi P,Jung P,et al.Stochastic resonance[J].Rev Mod Phys,1998,70(1):223-287.
  • 3Collins J J,Chow C C,Imhoff T T.Aperiodic stochastic resonance in excitable system[J].Phys Rev E,1995,52(4):3321-3324.
  • 4Fauve S,Heslot F.Stochastic resonance in a bistable system[J].Phys Lett A,1983,97(12):5-9.
  • 5McNamare B,Wiesenfeld K.Theory of stochastic resonance[J].Phys Rev A,1989,39(9):4854-4869.
  • 6Barbay S,Giacomelli G,Marin F.Experimental evidence of binary aperiodic stochastic resonance[J].Phys Rev Lett,2000,85 (22):4652-4655.
  • 7Godivier X,Chapeau-Blondeau F.Stochastic resonance in the information capacity of a nonlinear dynamic system[J].Int J Bifurcation and Chaos,1998,8(3):581-590.
  • 8冷永刚,王太勇.二次采样用于随机共振从强噪声中提取弱信号的数值研究[J].物理学报,2003,52(10):2432-2437. 被引量:137
  • 9冷永刚,王太勇,秦旭达,李瑞欣,郭焱.二次采样随机共振频谱研究与应用初探[J].物理学报,2004,53(3):717-723. 被引量:57
  • 10冷永刚,王太勇,郭焱,汪文津,胡世广.级联双稳系统的随机共振特性[J].物理学报,2005,54(3):1118-1125. 被引量:26

二级参考文献28

  • 1卢志恒,林建恒,胡岗.随机共振问题Fokker-Planck方程的数值研究[J].物理学报,1993,42(10):1556-1566. 被引量:21
  • 2[1]Gammaitoni L et al 1998 Rev.Mod.Phys.70 23
  • 3[2]Bulsara A R and Gammaitoni L 1996 Phys.Today 49 39
  • 4[3]Godivier X and Chapeau-Blondeau F 1997 Signal Proc.56 293
  • 5[6]Nicolis G and Prigogine I 1997 Self-Organization in Nonequilibrium System(New York:Wiley)
  • 6[10]Chapean-Blondeau F 2000 Phys.Rev.E 61 940
  • 7[11]Vilar J M G and Rubi J M 1997 Phys.Rev.Lett.78 2882
  • 8[13]Gingl Z,Vajtai R and Kiss L B 2000 Chaos Solitons Fractals 11 1929
  • 9Benzi R, Sutera A and Vulpiana A 1981 Physica A 14 L453.
  • 10Benzi R, Parisi G, Sutera A and Vulpiana A 1982 Tellus 34 11.

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