A Complexity Measure Based on Modified Zero-Crossing Rate Function for Biomedical Signal Processing

被引:0
|
作者
Phothisonothai, M. [1 ]
Nakagawa, M. [2 ]
机构
[1] Burapha Univ, Dept Elect Engn, 169 Bangsaen, Chon Buri 20131, Thailand
[2] Nagoya Univ Technol, Dept Elect Engn, Nagoya, Aichi 4648601, Japan
关键词
Complexity; fractal dimension; biomedical signal; modified zero-crossing rate; MZCR; Hurst exponent; FRACTIONAL BROWNIAN-MOTION; FRACTAL DIMENSION; NEURAL-NETWORK; IMAGERY TASKS; TIME-SERIES; CLASSIFICATION;
D O I
暂无
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
A complexity measure is a mathematical tool for analyzing time-series data in many research fields. Various measures of complexity were developed to compare time series and distinguish whether input time-series data are regular, chaotic, and random behavior. This paper proposes a simple technique to measure fractal dimension (FD) values on the basis of zero-crossing function with detrending technique or is called modified zero-crossing rate (MZCR) function. The conventional method, namely, Higuchi's method has been selected to compare output accuracies. We used the functional Brownian motion (fBm) signal which can easily change its FD for assessing performances of the proposed method. During experiment, we tested the MZCR-based method to determine the FD values of the EEG signal of motor movements. The obtained results show that the complexity of fBm signal is measured in the form of a negative slope of log-log plot. The Hurst exponent and the FD values can be measured effectively.
引用
收藏
页码:240 / +
页数:3
相关论文
共 50 条
  • [21] Automatic recognition of uterine contractions with electrohysterogram signals based on the zero-crossing rate
    Song, Xiaoxiao
    Qiao, Xiangyun
    Hao, Dongmei
    Yang, Lin
    Zhou, Xiya
    Xu, Yuhang
    Zheng, Dingchang
    [J]. SCIENTIFIC REPORTS, 2021, 11 (01)
  • [22] UTILIZATION OF ZERO-CROSSING STATISTICS FOR SONAR SIGNAL-DETECTION
    HIGGINS, RC
    TUFTS, DW
    KEMP, KA
    [J]. JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 1977, 62 : S52 - S52
  • [23] Wavelet transform zero-crossing feature analysis of MPSK signal
    Xiong, SH
    Yuan, X
    Song, JS
    Zhou, JL
    [J]. Wavelet Analysis and Active Media Technology Vols 1-3, 2005, : 1263 - 1268
  • [24] A Zero-Crossing Detection System Based on FPGA to Measure the Angular Vibrations of Rotating Shafts
    Addabbo, Tommaso
    Biondi, Roberto
    Cioncolini, Stefano
    Fort, Ada
    Rossetti, Francesco
    Vignoli, Valerio
    [J]. IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, 2014, 63 (12) : 3002 - 3010
  • [25] Bluetooth receiver based on zero-crossing demodulation
    Scholand, T
    Jung, P
    [J]. ELECTRONICS LETTERS, 2003, 39 (04) : 397 - 398
  • [26] ZERO-CROSSING INTERVAL STATISTICS OF SMOOTHED RANDOM TELEGRAPH SIGNAL
    RICKARD, JT
    [J]. INFORMATION SCIENCES, 1977, 13 (03) : 253 - 268
  • [27] Segmentation of Arabic Letters Signal using Multiscale Principal Component Analysis and Zero-Crossing Rate based on Malay Speakers
    Abd Almisreb, Ali
    Abidin, Ahmad Farid
    Tahir, Nooritawati Md
    [J]. 2013 IEEE INTERNATIONAL CONFERENCE ON CONTROL SYSTEM, COMPUTING AND ENGINEERING (ICCSCE 2013), 2013, : 483 - 486
  • [28] Zero-crossing demodulation for the Bluetooth enhanced data rate mode
    Scholand, Tobias
    Spiegel, Christoph
    Waadt, Andreas
    Burnic, Admir
    Jung, Peter
    [J]. PROCEEDINGS OF THE SIXTH IASTED INTERNATIONAL MULTI-CONFERENCE ON WIRELESS AND OPTICAL COMMUNICATIONS, 2006, : 20 - +
  • [29] An Efficient Extension of the Zero-Crossing Technique to Measure Frequency of Noisy Signals
    Grillo, Domenicantonio
    Pasquino, Nicola
    Angrisani, Leopoldo
    Lo Moriello, Rosario Schiano
    [J]. 2012 IEEE INTERNATIONAL INSTRUMENTATION AND MEASUREMENT TECHNOLOGY CONFERENCE (I2MTC), 2012, : 2706 - 2709
  • [30] Modified watershed algorithm considering zero-crossing point of gradient
    Park, Dong-In
    Ko, Yun-Ho
    Lee, Ji-Hong
    Park, Young-Woo
    [J]. ICMIT 2007: MECHATRONICS, MEMS, AND SMART MATERIALS, PTS 1 AND 2, 2008, 6794