Abstract
Strong ground motions are the most desirable for the earthquake-resistant design of structures. If the site at which a major construction is required has less ground motion records, then artificial ground motions will serve the purpose. In highly seismic areas like Kashmir and the Himalaya region, artificial ground motions are quite helpful. Artificial accelerograms can be generated either through analytical or numerical procedures. Several methods were suggested in the literature for generating artificial ground motions. However, suitability of method for the region is to be understood before application. The main objective of this paper is to generate synthetic accelerograms of May 01, 2013, Doda earthquake using modified semi-empirical approach. A MATLAB code is written to generate the ground motion records of 1991 Uttarkashi earthquake and also validate the results. Based on effectiveness of the code, the ground motion records of 2013 Doda earthquake is generated at three near-field seismic stations. The study reveals that the semi-empirical approach has effectively generated the ground motions at many stations. Simulated ground motions of the 2013 Doda earthquake are satisfactorily good at Chamba, Jammu and Palampur stations along FN and FP components. Also, the acceleration response spectra are fairly good at periods longer than 2.0 s.
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References
Ashish H, Sharma ML (2012) Stochastic ground-motion simulation of two Himalayan earthquakes: seismic hazard assessment perspective. J Seismol 16:345–369
Boore DM (1983) Stochastic simulation of high frequency ground motion based on seismological models of radiated spectra. Bull Seismol Soc Am 73:1865–1894
Boore DM (2003) Simulation of ground motion using the stochastic method. Pure Appl Geophys 160:635–675
Boore DM, Atkinson CM (1987) Stochastic prediction of ground motion and spectral response parameters at hard rock sites in eastern North America. Bull Seismol Soc Am 77:440–467
Brune JN (1970) Tectonic stress and spectra of seismic shear waves from earthquakes. J Geophys Res 75:4997–5009
Cancani A (1904) Sur l'emploi d'une double echelle seismique des intesites, empirique et absolue. Gerlands Beitr Geophys 2:281–283
Chourasia AP, Pradeep Kumar R, Anup K, Hari K, Jain AK, Murty CVR (2013) 01 May 2013 Doda earthquake post-earthquake reconnaissance survey report. National Disaster Management Authority, Post-Earthquake Reconnaissance Team, pp 1–42
Guttenberg B, Richter CF (1941) Earthquake magnitude, intensity, energy and acceleration. Bull Seismol Soc Am 32:163–191
Hartzell SH (1978) Earthquake aftershocks as green functions. Geophys Res Lett 5:1–4
Hartzell SH (1982) Simulation of ground accelerations for May 1980 Mammoth Lakes, California earthquakes. Bull Seismol Soc Am 72:2381–2387
Housner GW (1947) Characteristics of strong-motion earthquakes. Bull Seismmol Soc Am 37(1):19–31
Irikura K (1986) Prediction of strong acceleration motion using empirical Green’s function. In: Proceedings of the 7th Japan earthquake engineering symposium, Tokyo, pp 151–156
Irikura K, Muramatu I (1982) Synthesis of strong ground motions from large earthquakes using observed seismograms of small events. In: Proceedings of the 3rd internet microzonation conference. Seattle, pp 447–458
Irikura K, Kagawa T, Sekiguchi H (1997) Revision of the empirical Green’s function method. In: Programme and abstracts of the seismological society of Japan, vol 2, p B25 (in Japanese)
Irukara K (1983) Semi empirical estimation of strong ground motion during large earthquakes. Bull Disaster Prev Res Inst 33:63–104
Iyengar RN, Paul DK, Bhandari RK, Sinha R, Chadha RK, Prabhas P, Murty CVR, Shukla AK, Balaji KR, Raghukanth STG (2010) Development of probabilistic seismic hazard map of India, Report on the National Disaster Management Authority, Government of India, India
Joshi A, Midorikawa S (2004) A simplified method for simulation of strong ground motion using finite rupture model of the earthquake source. J Seismol 8:467–484
Joshi A, Mohan K (2008) Simulation of accelerograms from simplified deterministic approach for Niigata earthquake of 23 October 2004. J Seismol 12:35–51
Joshi A, Mohan K (2010) Expected peak ground acceleration in Uttarakhand Himalaya, India region from a deterministic hazard model. Nat. Hazards 52:299–317
Joshi A, Singh S, Giroti K (2001) The simulation of ground motions using envelope summations. Pure Appl Geophys 158:877–901
Joshi A, Pushpa K, Sandeep S, Sharma ML (2012a) Near-field and far-field simulation of accelerograms of Sikkim earthquake of September 18, 2011 using modified semi-empirical approach. Nat Hazards 64:1029–1054
Joshi A, Pushpa K, Sharma ML, Ghosh AK, Agarwal MK, Ravikiran A (2012b) A strong motion model of the 2004 great Sumatra earthquake: simulation using a modified semi empirical method. J Earthq Tsunami 6:1–29
Joshi A, Sandeep K, Kamal (2015) Modeling of strong motion generation area of the 2011 Tohoku, Japan, earthquake using modified semi empirical technique. Nat Hazards 77:933–957
Kamae K, Irikura K (1998) Source model of the 1995 Hyogo-ken Nanbu earthquake and simulation of near source ground motion. Bull Seismol Soc Am 88:400–412
Kameda H, Sugito M (1978) Prediction of strong earthquake motions by evolutionary process model. In: Proceedings of the 6th Japan earthquake engineering symposium, pp 41–48
Kanamori H (1979) A semi empirical approach to prediction of long period ground motions from great earthquakes. Bull Seismol Soc Am 69:1645–1670
Midorikawa S (1993) Semi-empirical estimation of peak ground acceleration from large earthquakes. Tectonophysics 218:287–295
Murty CVR, Ajay S, Hari K, Anup K, Pradeep RK (2013) Lessons from 1st May 2013 Doda (India) earthquake reiterate urgent need to mitigate seismic risk. Disaster Dev 7:114–130
Raghukanth STG (2008) Ground motion estimation during the Kashmir earthquake of 8 October 2005. Nat Hazards 46:1–13
Rajaram C, Pradeep KR (2014) Near-field simulation of ground motions of 16 April 2013 Iran-Pakistan border earthquake using semi-empirical approach. J Seismol Earthq Eng 16:1–11
Sato R (1989) Handbook of fault parameters of Japanese earthquakes, Kajima Tokyo (Japanese)
Sharma ML (1998) Attenuation relationship for estimation of peak ground horizontal acceleration using data from strong motion arrays in India. Bull Seismol Soc Am 88:1063–1069
Sumer C, Vikas K, Anup S, Pankaj K (2012) Modeling of Strong ground motions for 1991 Uttarkashi, 1999 Chamoli earthquakes, and a hypothetical great earthquake in Garhwal-Kumaun Himalaya. Nat Hazards 64:1141–1159
Yu G (1994) Some aspects of earthquake seismology: slip portioning along major convergent plate boundaries: composite source model for estimation of strong motion and non linear soil response modeling. Ph.D. thesis, University of Nevada
Yu G, Khattri KN, Anderson JG, Brune JN, Zeng Y (1995) Strong ground motion from the Uttarkashi earthquake, Himalaya, India, earthquake: comparison of observations with synthetics using the composite source model. Bull Seismol Soc Am 85:31–50
Zeng Y, Anderson JG, Su F (1994) A composite source model for computing realistic synthetic strong ground motions. Geophys Res Lett 21:725–728
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Chenna, R., Ramancharla, P. Simulation of near-field ground motion characteristics of May 01, 2013, Doda earthquake using modified semi-empirical approach. Nat Hazards 82, 1411–1430 (2016). https://doi.org/10.1007/s11069-016-2215-2
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DOI: https://doi.org/10.1007/s11069-016-2215-2