Response of Flexible Piles Under Lateral Loads
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  • 作者:V. S. Phanikanth (1) (2)
    Deepankar Choudhury (2)
    K. Srinivas (1)
  • 关键词:Laterally loaded piles ; Modulus of subgrade reaction ; Homogeneous soils
  • 刊名:Indian Geotechnical Journal
  • 出版年:2013
  • 出版时间:March 2013
  • 年:2013
  • 卷:43
  • 期:1
  • 页码:76-82
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    5. Poulos HG (1971) Behaviour of laterally loaded piles I: single piles. J Soil Mech Found Div ASCE 97(SM5):711-31
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    10. Basu D, Salgado R, Prezzi M (2009) A continuum-based model for analysis of laterally loaded piles in layered soils. Géotechnique 59(2):127-40 ss="external" href="http://dx.doi.org/10.1680/geot.2007.00011">CrossRef
    11. Murthy VNS, Subba Rao KS (1995) Prediction of nonlinear behavior of laterally loaded long piles. Foundation Engineer, vol 1, no 2, New Delhi
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    15. Elson WK (1984) Design of laterally loaded piles, Report 103. Construction Industry Research and Information Association, London
  • 作者单位:V. S. Phanikanth (1) (2)
    Deepankar Choudhury (2)
    K. Srinivas (1)

    1. Architecture and Civil Engineering Division, Bhabha Atomic Research Centre, Trombay, Mumbai, 400 085, India
    2. Department of Civil Engineering, Indian Institute of Technology Bombay, Powai, Mumbai, 400 076, India
  • ISSN:2277-3347
文摘
Soil pile interaction studies have evolved over the years and the contribution by various researchers in this field has lead to the development of various methods viz. modulus of subgrade reaction approach, elastic continuum approach and finite element techniques for estimating the pile response.The advantage of subgrade reaction approach over elastic continuum approach is that besides its simplicity, it can also account for material non-linearity. The more realistic approach is elastic continuum method, however, the pile response based on this method, depends on the accurate estimation of soil young’s modulus. In the present study modulus of subgrade reaction is related to young’s modulus of soil using empirical relations and pile response for various stiffness ratio’s is obtained by using both modulus of subgrade reaction approach and finite element based solutions for homogeneous soils, soils with linearly varying stiffness and for two layered soils with constant but different soil stiffness. With the pile response so obtained by both these methods, algebraic expressions have been proposed for pile head deflections and maximum pile bending moments for homogeneous soils, soils with linearly varying stiffness and for two layered soils with constant but different soil stiffness.

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