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Importance sampling based algorithm for efficient reliability analysis of axially loaded piles
Affiliation:1. E.L. Robinson Engineering, 1801 Watermark Drive, Suite 310, Columbus, OH 43215, United States;2. Department of Civil Engineering, The University of Akron, 244 Sumner Street, ASEC 210, Akron, OH 44325, United States;1. School of Mathematics Science, Liaocheng University, Shandong 252000, China;2. Department of Electrical Engineering, Yeungnam University, 214-1 Dae-Dong, Kyongsan 712-749, Republic of Korea;3. School of Electrical and Information Engineering, Hunan University of Technology, Zhuzhou 412007, China;1. Dept of Civil Engineering, National Taiwan University, Taipei, Taiwan;2. Dept of Civil and Environmental Engineering, National University of Singapore, Singapore;3. Dept of Civil Engineering, National Taiwan University, Taiwan;1. Kyoto University, Yoshida Honmachi, Sakyo-ku, Kyoto 606-8510 Japan;2. National Institute of Information and Communications Technology, 4-2-1 Nukui-Kitamachi, Koganei, Tokyo 184-8795 Japan
Abstract:In reliability analysis, the crude Monte Carlo method is known to be computationally demanding. To improve computational efficiency, this paper presents an importance sampling based algorithm that can be applied to conduct efficient reliability evaluation for axially loaded piles. The spatial variability of soil properties along the pile length is considered by random field modeling, in which a mean, a variance, and a correlation length are used to statistically characterize a random field. The local averaging subdivision technique is employed to generate random fields. In each realization, the random fields are used as inputs to the well-established load transfer method to evaluate the load–displacement behavior of an axially loaded pile. Failure is defined as the event where the vertical movement at the pile top exceeds the allowable displacement. By sampling more heavily from the region of interest and then scaling the indicator function back by a ratio of probability densities, a faster rate of convergence can be achieved in the proposed importance sampling algorithm while maintaining the same accuracy as in the crude Monte Carlo method. Two examples are given to demonstrate the accuracy and the efficiency of the proposed method. It is shown that the estimate based on the proposed importance sampling method is unbiased. Furthermore, the size of samples can be greatly reduced in the developed method.
Keywords:Monte Carlo  Importance sampling  Pile  Reliability  Drilled shaft  Failure probability
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