Volume 26 Issue 4
Apr.  2000
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TONG Zong-kai, WANG Shou-mei, QIU Zhi-pinget al. Determination of Non-Linear Buckling Load for Simple Supported Beam with Bounded Initial Imperfection[J]. Journal of Beijing University of Aeronautics and Astronautics, 2000, 26(4): 424-427. (in Chinese)
Citation: TONG Zong-kai, WANG Shou-mei, QIU Zhi-pinget al. Determination of Non-Linear Buckling Load for Simple Supported Beam with Bounded Initial Imperfection[J]. Journal of Beijing University of Aeronautics and Astronautics, 2000, 26(4): 424-427. (in Chinese)

Determination of Non-Linear Buckling Load for Simple Supported Beam with Bounded Initial Imperfection

  • Received Date: 12 Mar 1999
  • Publish Date: 30 Apr 2000
  • A method to obtain non-linear buckling loads of simple supported beam with initial imperfection is presented,Which avoids differential equation sets initial value problems resulting from another definition of buckling load,and the proposed method save computational cost. Fourier series to describe initial imperfection is viewed bounded variables followed a certain probability distribution,the range of buckling load under a certain reliability is obtained via statistical method,and a non-stochastic interval method to determine the range of buckling load is presented to describe a situation when only limited information is available on initial imperfection. Finally,the results from both approaches are critically contrasted,the scope of application is given qualitatively for each approach.

     

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  • [1] Ben H Y,Elishakoff I. Convex models of uncertainty in applied mechanics[M]. Amsterdam:Elsevier Science Publishers,1990. 231~234. [2]Lindberg H E .Dynamic response and buckling failure measured for structures with bounded and random imperfections[J]. J Applied Mechanics,1991,58:1092~1095. [3]Elishakoff I. Probabilistic methods in the theory of structures[M].Oxford:A Wiley-interscience Publication, 1986. 326~327. [4]Rao S S. Analysis of uncertain structural systems using interval analysis[J]. AIAA J,1997,35:727~734. [5]Hansen J S, Roorda J .On a probabilistic stability theory for imperfection sensitive structures[J]. J Solids Structures,1974,10(6):341~359.
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