期刊文献+

自适应随机共振的图像复原研究 被引量:3

The Image Restoration Research by Auto-Adapted Stochastic Resonating
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摘要 传统的图像滤波复原技术都是把噪声当成一种有害的干扰加以消除,但随着噪声的强度增加,传统的图像复原办法对强噪声背景下的图像复原效果很差。本文主要基于Hodgkin-Huxley(H-H)神经元阈上非周期随机共振原理,通过一种自适应调节的方法不断添加噪声实现图像的随机共振,从而达到最佳的图像复原效果。实验结果证明,相对于传统的图像复原方法,本文所提出的方法在强噪声的背景下对图像的恢复有更好的效果,随着噪声强度的变化具有比传统方法更好的鲁棒性,为图像复原提供了一种新思路。 The traditional image filtering restoration technology regards the noise as a harmful disturbance and ehminates it,but if the noise intensity increases, the traditional image restoration means is very bad to restore the image under the strong noise background. According to the principle of stochastically resonating the Hodgkin-Huxley (H-H) neuron thresh- old, the palJer increases the noise realization image unceasingly through an auto-adapted adjustment method of stochastic res- onating, thus achieves the best image restoration effect. The experimental results prove that, compared with the traditional image restoration method, this method has a better effect in image restoration under the strong noise background,and it pro- vides a new mentality in the image restoration, and along with the noise intensity changes this method has better robustness than the traditional one.
出处 《计算机工程与科学》 CSCD 北大核心 2009年第5期46-48,共3页 Computer Engineering & Science
基金 国家自然科学基金资助项目(60374047)
关键词 图像复原 H-H神经元模型 阈上非周期随机共振 自适应控制 Otsu图像分割 峰值信噪比 image restoration Hodgkin-Huxley model self-adaptive control suprathreshold aperiodic stochastic resonance Otsu image segmentation power signal-to-noise ratio
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参考文献7

  • 1Lazzaro D, Montefusco L B. FAge-Preserving Wavelet Thresholding for Image Denoising[J]. Joumal of Computational and Applied Mathematics, 2006,11 (19 ) : 274-278.
  • 2Wu Yadong, Zhu Qingxin, Sun Shixi, et al. Image Restoration Using Variational PDE-Based Neural Network [J]. Neurocomputing, 2006,16(69) : 2364-2368.
  • 3Yu Yuguo, Wang Wei, Liu Feng, et al. Resonance Enhanced Signal Detection and Transduction in the Hodgkin-Huxley Neuronal Systems [J].Physics Review Letters, 2001,63 (2) : 1907-1919.
  • 4冷永刚,王太勇,郭焱,范胜波,王永强.基于双稳类随机共振的信息检测[J].电子与信息学报,2005,27(5):734-739. 被引量:17
  • 5Kim Y, Marcia G, Satoru S. Stochastic Resonance in Binocular Rivalry [J].Vision Research, 2006,46 (3) : 392-406.
  • 6Piana M, Canfora M, Riani M. Role of Noise in Image Processing by Human Perceptive System[J].Physics Review Letters, 2000,62(1) : 1104-1109.
  • 7Stocks N. Suprathreshold Stochastic Resonance in Multilevel Threshold Systems [J]. Physics Review Letters, 2000, 84 (11):2310-2313.

二级参考文献18

  • 1Benzi R, Sutera A, Vulpiana A. The mechanism of stochastic resonance. Physica A, 1981, 14:L453 - 457.
  • 2Gammaitoni L, Hanggi P, et al.. Stochastic resonance. Rev. Mod.Phys., 1998,70(1): 223 - 246.
  • 3Bulsara A R, Gammaitoni L. Turning in to noise. Phys. Today,1996, 49(3): 39 - 45.
  • 4Collins J J, Chow C C, Imhoff T T. Aperiod stochastic resonance in excitable systems. Phys. Rev. E, 1995, 52:R3321 - 3324.
  • 5Godivier X, Chapeau-Blondeau F. Noise-assisted signal transmission in a nonlinear electronic comparator: experiment and theory. Signal Processing, 1997, 56:293 - 303.
  • 6Gammaitoni L. Stochastic resonance in multi-threshold systems.Phys. Lett. A, 1995, 208:315 - 322.
  • 7Collins J J, Chow C C, Imhoff T T. Stochastic resonance without tuning. Nature, 1995, 376:236 - 238.
  • 8Jung P, Hanggi P. Amplification of small signal via stochastic resonance. Phys. Rev. A, 1991, 44(12): 8032 - 8042.
  • 9Galdi V, Pierro V, Pinto I M. Evaluation of stochastic-resonancebased detectors of weak harmonic signals in additive white Gaussian noise. Phys. Rev. E, 1998, 57(6): 6470 - 6478.
  • 10Nicolis G, Prigogine I. Self-Organization in Nonequilibrium Sys.New York: Wiley, 1997, chapter 2 - 3.

共引文献16

同被引文献24

  • 1李冰,彭建华,刘延柱.随机延时Hodgkin-Huxley神经网络的同步与联想记忆[J].上海交通大学学报,2005,39(11):1924-1928. 被引量:4
  • 2Gammaitoni L, H anggi P,Jung P,et al. Stochastic resonance[J]. Reviews of Modern Physics, 1998, 70(1): 233 -287.
  • 3Longtin A. Stochastic resonance in neuron models[J]. Journal of Statistical Physics, 1993, 70(1 -2) : 309 -327.
  • 4Gong Y, Xie Y, Hao Y. Coherence resonance induced by non-Gaussian noise in a deterministic Hodgkin Huxley neuron [J]. Physica A, 2009, 388(18): 3759-3764.
  • 5Collins J J, Chow C C, Capela A C, et al. Aperiodic stochastic resonance[J]. Physical Review E, 1996, 54(5) : 5575 - 5584.
  • 6Dhruv N T, Niemi J B, Harry J D, et al. Enhancing tactile sensation in older adults with electrical noise stimulation[J]. Neuroreport, 2002, 13(5).. 597-600.
  • 7Morse R P, Evans E F. Enhancement of vowel coding for cochlear implants by addition of noise[J]. Nature Medicine, 1996, 2(8): 928-932.
  • 8Chapeau-Blondeau F, Duan F, Abbott D. Synaptic signal transduction aided by noise in a dynamical satu rating model[J]. Physical Review E, 2010, 81(2): 021124.
  • 9Higham D J. An algorithmic introduction to numerical simulation of stochastic differential equations[J]. SIAM Review, 2001, 43(3): 525-546.
  • 10Chapeau-Blondeau F, Chambet N. Synapse models for neural networks: from ion channel kinetics to multiplicative coeffi cient[J]. Neural Computation, 1995, 7(2): 713-734.

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