Local Magnitude Calibration in Iran

Document Type : Articles

Authors

1 Department of Earth Sciences, Institute for Advanced Basic Sciences, Zanjan, Iran

2 , Department of Surveying Engineering, Zanjan University, Zanjan, Iran

Abstract

Using 48016 synthetic maximum Wood-Anderson amplitudes read from waveforms of 2650 events recorded by stations of Iranian Seismological Center (IRSC, irsc.ut.ac.ir), Iranian National Seismograph Network (INSN, www.iiees.ac.ir) and temporary seismic networks belong to Institute for Advanced Studies in Basic Sciences(IASBS, iasbs.ac.ir), the empirical attenuation curve (0logA) for local magnitude of Iran has been calculated as follows:0log(1.556 0.06) log(0.001637 0.0009) (100) 3100RAR where Ris hypocentral distance in km and 0Ais maximum displacement amplitude of shear wave in millimeter. The empirical attenuation relationship is valid for hypocentral distances equal or smaller than 800 km. MLamplitude is the maximum amplitude observed on a Wood-Anderson (W-A) seismogram. We manually picked the maximum amplitudes on the shear window of synthetic W-A seismograms having S/N of larger than 5. We calculated synthetic W-A seismograms by removing the instrument response of each record and convolving the resulting signal with the response of the standard W-A torsion seismograph. We assumed a static magnification of 2080 for the W-A instrument. The selected MLamplitudes are belonging to events at hypocentral distance of 10 to 800 km. Except for the Makran and South Caspian Basin regions, the ray coverage of the MLamplitude covers properly the whole Iranian Plateau.To reduce the scatter of magnitude residues and ensure a reliable calculation of the attenuation curve, the selected events belong to 45 precisely relocated seismic clusterswith location uncertainties of 5 km or less. The cluster approach produces redundancy in amplitudes arriving from a cluster to a given station. The redundancy will facilitate easy recognition and removal of possible outliers and thus provide a reliable estimate for the magnitude station correction. The magnitude station corrections attempts to absorb the regional attenuation difference relative to that dictated by average attenuation relationship derived in this work. The calculated attenuation curve shows a larger geometrical spreading for hypocentral distances closer than 100 km, representing a super-spherical geometrical spreading, and a smaller value for intrinsic attenuation for distances farther than 200 km once compared with the currently used MLrelationship of Hutton and Boore (1987). Excluding amplitudes with hypocentral distances smaller than 60 km results in a geometrical spreading coefficient close to spherical spreading, emphasizing the importance of near distances data on accurate estimation of the geometrical spreading value. The difference in the attenuation parameters between our results and those of Hutton and Boore (1987) relationship clearly indicates the crustal disparity of Iranian Plateau and southern California. This necessitates using the new attenuation relationship for Iran.We calculated the local magnitude empirical attenuation relationship by inverting the amplitude data set for the geometricalspreadin]gand intrinsic attenuation. We didnot considermagnitude station correctionsin ourinversion to avoid any tradeoff between the station corrections and attenuation parameters. We have shown that the magnitude residuals calculated by our local magnitude empirical relationship do not vary systemically versus hypocentral distance or magnitude. Due to the cluster-wise approach in selection of our events and partially because of the precise location of the selected events, the standard deviation of magnitude residues is about 0.19, significantly smaller than those reported by others.We calculated the station corrections by averaging the magnitude residual in each station. The station corrections vary between -0.44 to 0.32. Generally, stations located in Zagros, Alborz and north west of Iran have negative station correction representing amplitude amplification in these regions relative to central Iran and north east of Iran. The new attenuation relationship provides better estimates for the attenuation parameters and especially provides precise magnitudes at close hypocentral distances. By time, the expansion of Iranian seismic networks reduces the average distance spacing of Iranian seismic stations and thus usage of better local magnitude formula such as ours becomes more important.

Keywords


  1. Hutton, L.K. and Boore, D.M. (1987) The ML scale in southern California. Bulletin of Seismological Society of America, 77, 2074–2094.
  2. Bakun, W.H. and Joyner W.B. (1984) The ML scale in central California. Bulletin of Seismological Society of America, 74, 1827–1843.
  3. Askari, R., Ghods, A., and Sobuti, F. (2009) Calibration of an ML Scale in the Alborz Region, Northern Iran. Bulletin of Seismological Society of America, 99, 268–27.
  4. Ghods, A. and Sobouti, F. (2005) Quality assessment of seismic recording: Tehran seismic telemetry network. Asian Journal of Earth Sciences, 25, 687-694.
  5. Rezapour, M. (2005) Magnitude scale in the Tabriz seismic network. Journal of the Earth & Space Physics, 31(1), 13-21.
  6. Nuttli, O.W. (1973) Seismic wave attenuation relations for eastern North America. Journal of Geophysical Research, 78, 876-855.
  7. Richter, C.F. (1935) An instrumental earthquake magnitude scale. Bulletin of Seismological Society of America, 25, 1–32.
  8. Shahbazi, S. (2010) Local Magnitude Calibration of NW Iran. M.Sc. Thesis, Institute for Advanced Studies in Basic Sciences (IASBS) (in Persian).
  9. Rezapour, M. and Rezaei R. (2011) Empirical distance attenuation and the local magnitude scale for northwest Iran. Bulletin of Seismological Society of America, 101, 3020–3031.
  10. Shoja-Taheri, J., Naserieh, S., and Ghofrani, H. (2007) ML and MW Scales in the Iranian Plateau Based on the Strong-Motion Records. Bulletin of Seismological Society of America, 97, 661-669.
  11. Jordan, T.H. and Sverdrup, K.A. (1981) Teleseismic location techniques and their application to earthquake clusters in the south-central Pacific. Bulletin of Seismological Society of America, 71, 1105-1130.
  12. Ghods, A., Rezapour, M., Bergman, E., Mortezanejad, G. and Talebian, M. (2012) Relocation of the 2006 Mw 6.1 Silakhour, Iran, Earthquake Sequence: Details of Fault Segmentation on the Main Recent Fault. Bulletin of Seismological Society of America, 102, 398-416.
  13. Ghods, A., Shabanian, E., Bergman, E., Faridi, M., Donner, S., Mortezanejad, G., Aziz Zanjany, A. (2015) The Varzaghan–Ahar, Iran, Earthquake Doublet (Mw 6.4, 6.2): implications for the geodynamics of northwest Iran. Geophys. J. Int, 203(1), 522-540.
  14. Aziz Zanjani, A., Ghods, A., Sobouti, F., Bergman, E., Mortezanejad, G., Priestley, K., Madanipour, S. and Rezaeian, M. (2013) Seismicity in the western coast of the South Caspian Basin and the Talesh Mountains. Geophys. J. Int., 195(2), 799–814.
  15. Walker, R.T., Bergman, E., Jackson, J., Ghorashi, M. and Talebian, M., (2005) The 2002 June 22 Changureh (Avaj) earthquake in Qazvin province, northwest Iran: epicentral relocation, source parameters, surface deformation and geomorphology. Geophys. J. Int., 160(2), 707–720.
  16. Walker, R.T., Bergman, E., Szeliga, W., and Fielding, E.J. (2011) Insights into the 1968–1997 Dasht-e-Bayaz and Zirkuh earthquake sequences, eastern Iran, from calibrated relocations, InSAR and high-resolution satellite imagery. Geophys. J. Int., 187(3), 1577–1603.
  17. Walker, R.T., Bergman, E., Elliott, J.R., Fielding, E.J., Ghods, A.R., Ghoraishi, M., Jackson, J., Nazari, H., Nemati, M., Oveisi, B., Talebian, M. and Walters, R.J. (2013) The 2010–2011 South Rigan (Baluchestan) earthquake sequence and its implications for distributed deformation and earthquake hazard in southeast Iran. Geophys. J. Int., 193, 349–374.
  18. Walker, R.T., Khatib, M.M., Bahroudi, A., Rodes, A., Schnabel, C., Fattahi, M., Talebian, M., Bergman, E. (2015) Co-seismic, geomorphic, and geologic fold growth associated with the 1978 Tabas-e-Golshan earthquake fault in eastern Iran. Geomorphology, 237, 98–118.
  19. Yaminifard, F., Tatar, M., Hessami, K., Gholamzadeh, A., Bergman, E. (2012) Aftershock analysis of the 2005 November 27 (Mw 5.8) Qeshm Island earthquake (Zagros-Iran): Triggering of strike-slip faults at the basement. Journal of Geodynamics, 61, 138–147.
  20. Hessami, K., Jamali, F., and Tabassi, H. (2003) Major Active Faults of Iran (map), scale 1:2,500,000. Ministry of Science, Research and Technology, International Institute of Earthquake Engineering and Seismology.
  21. Havskov, J., and Otemoller, L. (1999) SEISAN: The Earthquake Analysis Software, version 8.0. Institute of Solid Earth Physics, University of Bergen, Norway.
  22. Bormann, P., Baumbach, M., Bock, G., Grosser, H., Choy, G., and Boatwright, J.L. (2002) Seismic Sources and Source Parameters, in IASPEI New Manual of Seismological Observatory Practice, P. Bormann (Editor), GeoForschungsZentrum, Potsdam, 1, 16–48.
  23. Uhrhammer, R.A. and Collins, E.R. (1990) Synthesis of Wood-Anderson seismograms from broadband digital records. Bulletin of Seismological Society of America, 80, 702–716.
  24. Savage, M.K. and Anderson, J.G. (1995) A local-magnitude scale for the Western Great Basin-Eastern Sierra Nevada from synthetic Wood Anderson seismograms. Bulletin of Seismological Society of America, 85, 1236–1243.
  25. Alsaker, L., Kvamme, B., Hansen, R.A., Dahle, A., and Bungum, H. (1991) The ML scale in Norway. Bulletin of Seismological Society of America, 81, 379–398.
  26. Baumbach, M., Bindi, D., Grosser, H., Milkereit, C., Parolai, S., Wang, R., Karakisa, S., Zünbül, S., and Zschau, J. (2003) Calibration of an ML Scale in Northwestern Turkey from 1999 Izmit Aftershocks. Bull. Seismol. Soc. Am., 93, 2289–2295.
  27. Gonzalez, M., Vidal, A., and Mungia, L. (2006) An ML Scale for the La Paz–Los Cabos Region, Baja California Sur, Mexico. Bulletin of Seismological Society of America, 96, 1296-1304.