Recognition of battlefield acoustic target based on morphological multifractal of double changed dimensions

ZHANG Kun1,DI Yi1,2,GU Xiaohui1

Journal of Vibration and Shock ›› 2019, Vol. 38 ›› Issue (24) : 203-208.

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PDF(2010 KB)
Journal of Vibration and Shock ›› 2019, Vol. 38 ›› Issue (24) : 203-208.

Recognition of battlefield acoustic target based on morphological multifractal of double changed dimensions

  • ZHANG Kun1,DI Yi1,2,GU Xiaohui1
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Abstract

An acoustic recognition method based on morphological multifractal of double dimensions changed was proposed according to the multifractal characteristics of the battlefield acoustic target.The method defined double dimensions changed distributed function.Regression analysis was used to show that the accuracy of fitting with the function was high and the slope of two points could be used as the fractal dimension.Based on speed and recognition rate, the best scale group was selected.The simulation results show that the algorithm is faster than the traditional method of measurement in morphological multifractal obviously.The multifractal dimension calculated by them was used as the feature input.The support vector machine was used for acoustic target recognition, and also the acoustic target recognition rate is increased by 23.5% compared with the existed method.Therefore, the method proposed in this work can be a better choice for battlefield acoustic target recognition using the nonlinear characteristic of the signal.

Key words

morphology / multifractal / regression analysis / fast algorithm / acoustic recognition

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ZHANG Kun1,DI Yi1,2,GU Xiaohui1. Recognition of battlefield acoustic target based on morphological multifractal of double changed dimensions[J]. Journal of Vibration and Shock, 2019, 38(24): 203-208

References

[1] 邸忆, 顾晓辉, 龙飞. 一种基于声阵列信息融合及改进EEMD的信号降噪方法[J]. 振动与冲击, 2017, 36(15):133-141.
   Di Y, Gu X, Long F. A signal de-noising method for multi-microphone array based on information fusion and improved EEMD[J]. Journal of Vibration & Shock, 2017, 36(15):133-141.
[2] 褚青青, 肖涵, 吕勇,等. 基于多重分形理论与神经网络的齿轮故障诊断[J]. 振动与冲击, 2015,34(21):15-18.
   Chu Q Q, Han X, Yong L, et al. Gear fault diagnosis based on multifractal theory and neural network[J]. Journal of Vibration & Shock, 2015,34(21):15-18.
[3] Xia Y, Feng D D, Zhao R. Morphology-based multifractal estimation for texture segmentation[J]. IEEE Transactions on Image Processing A Publication of the IEEE Signal Processing Society, 2006, 15(3):614-623.
[4] Li B, Zhang P L, Wang Z J, et al. A weighted multi-scale morphological gradient filter for rolling element bearing fault detection[J]. Isa Transactions, 2011, 50(4):599-608.
[5] Frecon J, Pustelnik N, Wendt H, et al. Multivariate optimization for multifractal-based texture segmentation[C]. IEEE   International Conference on Image Processing. IEEE,015:4957-4961.
[6] 李兵, 张培林, 任国全,等. 基于数学形态学的分形维数计算及在轴承故障诊断中的应用[J]. 振动与冲击, 2010, 29(5):191-194.
   Li B, Zhang P L, Ren G Q, et al. Mathematic morphology-based fractal dimension calculation and its application in fault diagnosis of roller bearings[J]. Journal of Vibration & Shock, 2010, 29(5):191-194.
[7] 丁庆海, 庄志洪. 混沌,分形和小波理论在被动声信号特征提取中的应用[J]. 声学学报, 1999,24(2):197-203.
   Ding Q, Zhuang Z, Zhu L, et al. Application of the chaos, fractal and wavelet theories to the feature extraction of passive acoustic signal[J]. Acta Acustica, 1999,24(2):197-203
[8] 丁凯, 方向, 张卫平,等. 基于声信号多重分形和支持向量机的目标识别研究[J]. 兵工学报, 2012, 33(12):1521-1526.
   Ding K, Fang X, Zhang W P, et al. Target identification of acoustic signals based on multifractal analysis and support vector machine[J]. Acta Armamentarii,2012, 33(12):1521-1526.
[9] Shen C, He Q, Kong F, et al. A fast and adaptive varying-scale morphological analysis method for rolling element bearing fault diagnosis[J]. Proceedings of Institution of Mechanical Engineers Part C Journal of Mechanical Engineering Science, 2013, 227(6):1362-1370.
[10] 李兵, 张培林, 米双山等. 齿轮故障信号多重分形维数的形态学计算方法[J]. 振动、测试与诊断, 2011, 31(4):450-453.
    Bing L, Zhang P, Mi S, et al. Mathematical Morphology Based on Multifractal Dimensions for Gear Fault Diagnosis[J]. Journal of Vibration Measurement & Diagnosis, 2011, 31(4):450-453.
[11] 王冰, 李洪儒, 许葆华. 数学形态学分形维数广义估算方法及其应用[J]. 振动工程学报, 2014, 27(6):951-959.
    Wang B, Li H R, Xu B H. Generalized estimation method of fractal dimension based on mathematical morphology and its application in bearing degradation status identification[J]. journal of Vibration Engineering, 2014, 27(6):951-959.
[12] Hu Z, Wang C, Zhu J, et al. Bearing fault diagnosis based on an improved morphological filter[J]. Measurement,2016, 80(2):163-178.
[13] Yu D, Wang M, Cheng X. A method for the compound fault diagnosis of gearboxes based on morphological component analysis[J]. Measurement, 2016, 91(9):519-531.
[14] Li B, Zhang P L, Liu D S, et al. Classification of time-frequency representations based on two-direction 2DLDA for gear fault diagnosis [J]. Applied Soft Computing, 2011, 11(8):5299-5305.
[15] Maragos P, Sun F K. Measuring the Fractal Dimension of Signals: Morphological Covers and Iterative Optimization[J]. IEEE Transactions on Signal Processing, 1993, 41(1):108-121.
[16] Yang L, Liu S, Tsoka S, et al. Mathematical programming for piecewise linear regression analysis[J]. Expert Systems with Applications An International Journal, 2016, 44(C):156-167.
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