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Pressure impulse diagrams for simply-supported steel columns based on residual load-carrying capacities

  • Park, Jong Yil (Agency for Defense Development, Joint Modeling and Simulation Center) ;
  • Krauthammer, Theodor (Center for Infrastructure Protection and Physical Security (CIPPS), University of Florida)
  • Received : 2010.04.13
  • Accepted : 2011.05.31
  • Published : 2011.07.25

Abstract

This paper is focused on the residual capacity of steel columns, as a damage criterion. Load-Impulse (P-I) diagrams are frequently used for analysis, design, or assessment of blast resistant structures. The residual load carrying capacity of a simply supported steel column was derived as a damage criterion based on a SDOF computational approach. Dimensionless P-I diagrams were generated numerically with this quantitative damage criterion. These numerical P-I diagrams were used to show that traditional constant ductility ratios adopted as damage criteria are not appropriate for either the design or damage assessment of blast resistant steel columns, and that the current approach could be a much more appropriate alternative.

Keywords

References

  1. Bao, X. and Li, B. (2010), "Residual strength of blast damaged reinforced concrete columns", Int. J. Impact Eng., 37.
  2. Biggs, J.M. (1964), Introduction to Structural Dynamics, McGraw-Hill.
  3. Defense Intelligence Agency (2003), DI-2820-4-03: BDA Quick Guide, Department of Defense Intelligence Production Program.
  4. Department of Defense (2009), UFC 4-023-03: Design of Building to Resist Progressive Collapse, US Army Corps of Engineers, 14 July.
  5. Krauthammer, T. (2008), Modern Protective Structures, CRC Press.
  6. Krauthammer, T., Astarlioglu, S. and Blasko, J.R. (2008), "Pressure-impulse diagrams for the behavior assessment of structural components", Int. J. Impact Eng., 35(8), 771-783. https://doi.org/10.1016/j.ijimpeng.2007.12.004
  7. Krauthammer, T., Shahriar, S. and Shanaa, H.M. (1990), "Response of RC elements to severe impulsive loads", J. Struct. Eng., 116.
  8. LS-DYNA Keyword User's Manual (2006), Livermore Software Technology Coporation.
  9. Morris, D. (2004), "Weaponeering: conventional weapon system effectiveness", AIAA Educational Series, AIAA Inc.
  10. Rao, S.S. (1995), Mechanical Vibrations, Addison-Wesley.
  11. Shi, Y., Hao, H. and Li, Z.X. (2007), "Numerical derivation of pressure-impulse diagrams for prediction of RC column damage to blast loads", Int. J. Impact Eng., 35.
  12. Soh, T.B. and Krauthammer, T. (2004), "Load-impulse diagrams of reinforced concrete beams subjected to concentrated transient loading", Final Report to U.S. Army, ERDC, PTC-TR-006-2004, Protective Technology Center, Pennsylvania State University, April.
  13. Timoshenko, S.P. and Gere, J. (2009), Theory of Elastic Stability, Dover Publications.
  14. US Army (2006), PDC-TR 06-01: Methodology Manual for the Single-Degree-of-Freedom Blast Effects Design Spreadsheets, US Army Corps of Engineers.
  15. US Army (2006), PDC-TR 06-08: Single Degree of Freedom Structural Response Limits for Antiterrorism Design, US Army Corps of Engineers.
  16. US Army (1986), TM 5-855-1: Fundamentals of Protective Design for Conventional Weapons, US Army Waterways Experimental Station.

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