Stability Analysis of Upstream Slope of Earthen Dams Using the Finite Element method Against Sudden Change in the Water Surface of the Reservoir, Case Study: Ilam Earthen Dam in Ilam Province

Document Type : Original Article

Authors

1 Young researchers and elite club, Islamic Azad University, Shoushtar Branch, Khoozestan, Iran.

2 Faculty of Water Engineering, Islamic Azad University, Shoushtar Branch, Khoozestan, Iran.

Abstract

The goal of this study was stability analysis of the upstream slope of earthen dams using the finite element method against sudden change in the water surface of the reservoir in the case study of Ilam Earthen dam in Ilam Province. This research was of applied type and respecting the data analysis type, the field method is used for data collection. In this research using numerical modeling by the finite element method and applying the GEOSLOPE software, attempt is made to perform stability analysis of the earthen dams to overcome existing shortcomings present in the finite element methods. The results showed that at a discharge equal to 47.7 l/s, the piezometric pressures in the body, bed and within the dam which were considered to investigate the efficiency and upstream slope of Ilam Dam, we demonstrated that the amount of upstream slope of Ilam Dam for the piezometric pressures in the body, bed and within dam were better and showed a lower compressibility. The highest exerted pressures were related to the left section at the top and bottom of dam. At discharge of 69.175 l/s we demonstrated that the amount of upstream slope of Ilam Dam for the piezometric pressures in the body, bed and within the dam was better and showed a better compressibility. The highest pressures belonged to the left section at the top and bottom of dam. At discharge of 100.55 l/s we demonstrated that the amount of upstream slope for the highest exerted pressures corresponded to the left section at the top and right section at the bottom of dam. The results of numerical analysis showed that at the time of 0.2 seconds and for the five ramps of 1, 5, 10, 20, 40 degrees, the velocity (fluctuations) in axial direction, the kinetic energy of velocity turbulence (fluctuations) at the radial and axial axes increase with increase in the ramps slope. In other words the upstream slope at a ramp of 40 degrees and time of 0.2 seconds performs better for control of the sudden changes. At the time of 0.8 seconds by increase in the ramps slope, the above mentioned characteristics are first decreased and then increased. In other words the upstream slope has a better performance for control of the sudden changes for a ramp of 40 degrees and time of 0.8 seconds. For the time of 1 second, by increase in the ramps slope the above mentioned characteristics are first decreased and then increased, in other words for the ramp of 20 degrees and time of 1 second it has better performed for control of the sudden changes.

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  1. Bieniawski Z. Tunnel design by rock mass classifications. Pennsylvania State Univ University Park Dept of Mineral Engineering, 1990.
  2. Richter B, Thomas G. Restoring environmental flows by modifying dam operations. Ecology and society. 2007;12(1).
  3. Lehner B, Liermann CR, Revenga C, Vörösmarty C, Fekete B, Crouzet P, et al. High‐resolution mapping of the world's reservoirs and dams for sustainable river‐flow management.  Frontiers  in  Ecology  and  the Environment. 2011;9(9):494-502.
  4. Loucks DP, Van Beek E. Water resource systems planning and management: An introduction   to   methods,   models,   and   applications: Springer; 2017.
  5. Barton N, Kjaernsli B. Shear strength of rockfill. Journal of Geotechnical and Geoenvironmental Engineering. 1981;107(ASCE 16374).
  6. Singh VP. Dam breach modeling technology: Springer Science & Business Media; 2013.
  7. Krausmann E, Mushtaq F. A qualitative Natech damage scale for the impact of   floods   on   selected   industrial   facilities.   Natural   Hazards. 2008;46(2):179-97.
  8. Bureau G, Volpe RL, Roth WH, Udaka T, editors. Seismic analysis of concrete face rockfill   dams.   Concrete   face   rockfill   dams—Design, construction, and performance; 1985: ASCE.
  9. Luo X,  Li  X,  Zhou  J,  Cheng  T.  A  Kriging-based  hybrid  optimization algorithm for slope reliability analysis. Structural Safety. 2012;34(1):401-6.
  10. Yu S, Chen LH, Xu ZP, Chen N, editors. Analysis of earth-rockfill dam slope stability by strength reduction method based on nonlinear strength. Advanced Materials Research; 2011: Trans Tech Publ.
  11. Zheng H. A three‐dimensional rigorous method for stability analysis of landslides. Engineering Geology. 2012;145:30-40.
  12. Gu W, Morgenstern N, Robertson P. Progressive failure of lower San Fernando dam. Journal of geotechnical engineering. 1993;119(2):333-49.
  13. Sherard JL. Earth and earth-rock dams. 1963.
  14. Kahatadeniya KS,  Nanakorn  P,  Neaupane  KM.  Determination  of  the critical failure surface for slope stability analysis using ant colony optimization. Engineering Geology. 2009;108(1-2):133-41.
  15. Sengupta A, Upadhyay A. Locating the critical failure surface in a slope stability analysis    by    genetic    algorithm.    Applied    Soft    Computing.2009;9(1):387-92.
  16. Sachpazis CI. Detailed slope stability analysis and assessment of the original Carsington earth embankment dam failure in the UK. Published in.2013;18.
  17. Rowell DL. Soil science: Methods & applications: Routledge; 2014.
  18. Buol S, Southard R, Graham R, McDaniel P. US soil taxonomy. Soil Genesis and Classification, Sixth Edition. 2011:207-32.
  19. Hillel D. Soil and water: physical principles and processes: Elsevier; 2012.
  20. Hillel D. Fundamentals of soil physics: Academic press; 2013.
  21. Bakker KJ. Soil retaining structures: CRC Press; 2000.