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Artificial neural network-based fully data-driven models for prediction of newmark sliding displacement of slopes

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Abstract

Earthquake-induced landslides are considered the third-largest contributor of societal damages caused by an earthquake. Newmark sliding displacement method-based regional seismic landslide hazard assessment is widely used by researchers for identifying vulnerable slopes for a future seismic event. For this purpose, several researchers have proposed regression-based Newmark slope displacement prediction equations based on various ground motion intensity measures and critical acceleration as the slope representative parameter. However, the standard deviation values of these models are significantly high. In this present work, first of its kind, new artificial neural network-based data-driven prediction models for Newmark’s sliding displacement are developed. Different combinations of ground motion intensity parameters (PGA, PGV, Ia, and Tm) and the slope’s critical acceleration value are employed to predict slope displacement. A total of nineteen prediction models (five scalars and fourteen vectors) have been developed using a dataset containing 13,707 slope displacement data points. The ‘efficiency’ and ‘sufficiency’ study of present models reveals that these models exhibit better performance than existing prediction models. A comparative study with existing models shows that the present models are consistent in terms of displacement patterns. The application of the developed prediction model is demonstrated by performing seismic landslide hazard assessment for slopes in Shimla City, India.

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References

  1. Abrahamson NA, Silva WJ, Kamai R (2014) Summary of the ask14 ground motion relation for active crustal regions. Earthq Spectra 30(3):1025–1055

    Article  Google Scholar 

  2. Ahmad I, El Naggar MH, Khan AN (2008) Neural network based attenuation of strong motion peaks in Europe. J Earthq Eng 12(5):663–680

    Article  Google Scholar 

  3. Alavi AH, Gandomi AH (2011) Prediction of principal ground-motion parameters using a hybrid method coupling artificial neural networks and simulated annealing. Comput Struct 89(23–24):2176–2194

    Article  Google Scholar 

  4. Ambraseys N, Menu J (1988) Earthquake-induced ground displacements. Earthq Eng Struct Dyn 16(7):985–1006

    Article  Google Scholar 

  5. Ambraseys N, Srbulov M (1994) Attenuation of earthquake-induced ground displacements. Earthq Eng Struct Dyn 23(5):467–487

    Article  Google Scholar 

  6. Bakhshi H, Bagheri A, Ghodrati Amiri G, Barkhordari MA (2014) Estimation of spectral acceleration based on neural networks. Proc Inst Civ Eng Struct Build 167(8):457–468

    Article  Google Scholar 

  7. Boore DM, Stewart JP, Seyhan E, Atkinson GM (2014) Nga-west2 equations for predicting pga, pgv, and 5% damped psa for shallow crustal earthquakes. Earthq Spectra 30(3):1057–1085

    Article  Google Scholar 

  8. Bray JD, Macedo J, Travasarou T (2018) Simplified procedure for estimating seismic slope displacements for subduction zone earthquakes. J Geotech Geoenviron Eng 144(3):04017124

    Article  Google Scholar 

  9. Bray JD, Travasarou T (2007) Simplified procedure for estimating earthquake-induced deviatoric slope displacements. J Geotech Geoenviron Eng 133(4):381–392

    Article  Google Scholar 

  10. Campbell KW, Bozorgnia Y (2014) Nga-west2 ground motion model for the average horizontal components of pga, pgv, and 5% damped linear acceleration response spectra. Earthq Spectra 30(3):1087–1115

    Article  Google Scholar 

  11. Derras B, Bard PY, Cotton F (2014) Towards fully data driven ground-motion prediction models for Europe. Bull Earthq Eng 12(1):495–516

    Article  Google Scholar 

  12. Derras B, Bard P-Y, Cotton F (2016) Site-condition proxies, ground motion variability, and data-driven gmpes: insights from the nga-west2 and resorce data sets. Earthq Spectra 32(4):2027–2056

    Article  Google Scholar 

  13. Dhanya J, Raghukanth STG (2018) Ground motion prediction model using artificial neural network. Pure Appl Geophys 175(3):1035–1064

    Article  Google Scholar 

  14. Dhanya J, Raghukanth STG (2020) Neural network-based hybrid ground motion prediction equations for western Himalayas and North-Eastern India. Acta Geophys 1–22

  15. Foulser-Piggott R, Stafford PJ (2012) A predictive model for arias intensity at multiple sites and consideration of spatial correlations. Earthq Eng Struct Dyn 41(3):431–451

    Article  Google Scholar 

  16. Hsieh SY, Lee CT (2011) Empirical estimation of the newmark displacement from the arias intensity and critical acceleration. Eng Geol 122(1–2):34–42

    Article  Google Scholar 

  17. Jibson RW (2007) Regression models for estimating coseismic landslide displacement. Eng Geol 91(2–4):209–218

    Article  Google Scholar 

  18. Khosravikia F, Clayton P, Nagy Z (2019) Artificial neural network-based framework for developing ground-motion models for natural and induced earthquakes in Oklahoma, Kansas, and Texas. Seismol Res Lett 90(2A):604–613

    Article  Google Scholar 

  19. Luco N, Cornell CA (2007) Structure-specific scalar intensity measures for near-source and ordinary earthquake ground motions. Earthq Spectra 23(2):357–392

    Article  Google Scholar 

  20. Muthuganeisan P, Raghukanth S (2016) Site-specific probabilistic seismic hazard map of Himachal Pradesh India. Part i. Site-specific ground motion relations. Acta Geophys 64(2):336–361

    Article  Google Scholar 

  21. Muthuganeisan P, Raghukanth S (2016) Site-specific probabilistic seismic hazard map of Himachal Pradesh India. Part ii. Hazard estimation. Acta Geophys 64(4):853–884

    Article  Google Scholar 

  22. Newmark NM (1965) Effects of earthquakes on dams and embankments. Geotechnique 15(2):139–160

    Article  Google Scholar 

  23. Rathje EM, Antonakos G (2011) A unified model for predicting earthquake-induced sliding displacements of rigid and flexible slopes. Eng Geol 122(1–2):51–60

    Article  Google Scholar 

  24. Refice A, Capolongo D (2002) Probabilistic modeling of uncertainties in earthquake-induced landslide hazard assessment. Comput Geosci 28(6):735–749

    Article  Google Scholar 

  25. Rodríguez-Peces M, García-Mayordomo J, Azañón J, Jabaloy A (2014) Gis application for regional assessment of seismically induced slope failures in the sierra Nevada range, South Spain, along the Padul fault. Environ Earth Sci 72(7):2423–2435

    Article  Google Scholar 

  26. Saygili G, Rathje EM (2008) Empirical predictive models for earthquake-induced sliding displacements of slopes. J Geotech Geoenviron Eng 134(6):790–803

    Article  Google Scholar 

  27. Saygili G, Rathje EM (2009) Probabilistically based seismic landslide hazard maps: an application in southern California. Eng Geol 109(3–4):183–194

    Article  Google Scholar 

  28. Travasarou T, Bray JD, Abrahamson NA (2003) Empirical attenuation relationship for arias intensity. Earthq Eng Struct Dyn 32(7):1133–1155

    Article  Google Scholar 

  29. Tsai C-C, Chien Y-C (2016) A general model for predicting the earthquake-induced displacements of shallow and deep slope failures. Eng Geol 206:50–59

    Article  Google Scholar 

  30. Xie Y, Ebad Sichani M, Padgett JE, DesRoches R (2020) The promise of implementing machine learning in earthquake engineering: a state-of-the-art review. Earthq Spectra 36(4):1769–1801

    Article  Google Scholar 

  31. Yegian M, Marciano E, Ghahraman VG (1991) Earthquake-induced permanent deformations: probabilistic approach. J Geotech Eng 117(1):35–50

    Article  Google Scholar 

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Correspondence to Partha Sarathi Nayek.

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Nayek, P.S., Gade, M. Artificial neural network-based fully data-driven models for prediction of newmark sliding displacement of slopes. Neural Comput & Applic 34, 9191–9203 (2022). https://doi.org/10.1007/s00521-022-06945-8

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  • DOI: https://doi.org/10.1007/s00521-022-06945-8

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