Related Experiment Video
Updated: Feb 6, 2026

Wide-Field, Real-Time Imaging of Local and Systemic Wound Signals in Arabidopsis
Published on: June 4, 2021
Localization and Discrimination of the Perturbation Signals in Fiber Distributed Acoustic Sensing Systems Using
Fei Jiang1,2, Honglang Li3, Zhenhai Zhang4
1School of Mechatronics Engineering, Beijing Institute of Technology, Beijing 100081, China. flyjiang92@gmail.com.
Abstract:
Location error and false alarm are noticeable problems in fiber distributed acoustic sensing systems based on phase-sensitive optical time-domain reflectometry (Φ-OTDR). A novel method based on signal kurtosis is proposed to locate and discriminate perturbations in Φ-OTDR systems. The spatial kurtosis (SK) along the fiber is firstly obtained by calculating the kurtosis of acoustic signals at each position of the fiber in a short time period. After the moving average on the spatial dimension, the spatial average kurtosis (SAK) is then obtained, whose peak can accurately locate the center of the vibration segment. By comparing the SAK value with a certain threshold, we may to some degree discriminate the instantaneous destructive perturbations from the system noise and certain ambient environmental interferences. The experimental results show that, comparing with the average of the previous localization methods, the SAK method improves the pencil-break and digging locating signal-to-noise ratio (SNR) by 16.6 dB and 17.3 dB, respectively; and decreases the location standard deviation by 7.3 m and 9.1 m, respectively. For the instantaneous destructive perturbation (pencil-break and digging) detection, the false alarm rate can be as low as 1.02%, while the detection probability is maintained as high as 95.57%. In addition, the time consumption of the SAK method is adequate for a real-time Φ-OTDR system.
Related Concept Videos
Stereotypes, Prejudice, and Discrimination
Nuclear Localization Signals and Import
Local Anesthetics: Differential Sensitivity of Nerve Fibers
Average Acceleration
Average Velocity
Average Value of a Function

