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Statistical Regularities of Seismic Noise
Author(s) -
Zeyu Zheng,
Tetsuya Takaishi,
Naoko Sakurai,
Xiang-guang Zhang,
Kazuko Yamasaki
Publication year - 2012
Publication title -
progress of theoretical physics supplement
Language(s) - English
Resource type - Journals
ISSN - 0375-9687
DOI - 10.1143/ptps.194.193
Subject(s) - seismology , seismometer , seismic noise , magnitude (astronomy) , amplitude , geology , earthquake simulation , noise (video) , hurst exponent , hypocenter , earthquake shaking table , logarithm , earthquake prediction , environmental seismic intensity scale , earthquake scenario , induced seismicity , seismic hazard , statistics , mathematics , physics , geotechnical engineering , computer science , mathematical analysis , artificial intelligence , image (mathematics) , quantum mechanics , astronomy
Seismic noise includes the information that comes from crust of earth and hypocenter. The study of seismic noise is an essential topic for earthquake predictability and investigation of crustal structure. In this paper we analyze the seismic noise from 46 stations in all around Japan of Full Range Seismograph Network of Japan (F-net). To investigate the influence from earthquake we analyze two types of seismic noise data, one is the data after earthquake shake, which from 2,000 seconds after the max shake of an earthquake, and others are without any earthquake effects. We find that (i) the magnitude of seismic noise values follows a log-normal distribution and (ii) the conditional mean growth rate and the standard deviation of the growth rate of the magnitude value both obey power-law with the magnitude value. Furthermore we also find that the Hurst exponent depends on the max amplitude of earthquake, and shows a linear correlation with logarithmic max amplitude.

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