This paper is the first of a set of two papers that address the issue of earthquake-induced liquefaction potential. In this paper, a CPT-based limit state function for assessing the cyclic liquefaction resistance of sandy soils is presented. The liquefaction resistance of a soil is generally expressed as cyclic resistance ratio (CRR), while the seismic load that causes liquefaction is expressed as cyclic stress ratio (CSR). By definition, CRR is equal to the maximum CSR that a soil can sustain without the occurrence of cyclic liquefaction. In the present study, a new method to establish a limit state function for evaluating cyclic liquefaction resistance is developed. This new method is based on an artificial neural network (ANN) modelling and analysis of 225 field liquefaction performance records. First, an ANN model is developed to predict the occurrence of liquefaction based on historic field performance records. Second, a search procedure is developed to locate data points on the limit state surface. Third, another ANN model is created to approximate the multi-variable limit state function. The established approximate function, an ANN model, can be used to determine the CRR of a soil using CPT data. The developed CPT-based limit state function forms the basis for the development of a risk-based method for assessing cyclic liquefaction potential.
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October 2000
Research Article|
October 01 2000
CPT-based liquefaction analysis, Part 1: Determination of limit state function Available to Purchase
C. J. Chen;
C. J. Chen
†
URS Greiner Woodward Clyde
Santa Ana, USA
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W. H. Tang;
W. H. Tang
‡
Hong Kong University of Science and Technology
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D. V. Rosowsky
D. V. Rosowsky
*
Clemson University
USA
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Publisher: Emerald Publishing
Received:
December 01 1999
Accepted:
April 03 2000
Online ISSN: 1751-7656
Print ISSN: 0016-8505
© 2000 Thomas Telford Ltd
2000
Geotechnique (2000) 50 (5): 583–592.
Article history
Received:
December 01 1999
Accepted:
April 03 2000
Citation
Juang CH, Chen CJ, Tang WH, Rosowsky DV (2000), "CPT-based liquefaction analysis, Part 1: Determination of limit state function". Geotechnique, Vol. 50 No. 5 pp. 583–592, doi: https://doi.org/10.1680/geot.2000.50.5.583
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