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Deep learning for efficient stochastic analysis with spatial variability

delete2021-08-30
delete28
PRE
AI
X
Xuzhen He
王
王芳 (Fang Wang)
李玮 封面图
李玮 (Wengui Li)
D
Daichao Sheng *
DOI:10.1007/s11440-021-01335-1delete
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摘要

摘要

En 中文
Using machine-learning models as surrogate models is a popular technique to increase the computational efficiency of stochastic analysis. In this technique, a smaller number of numerical simulations are conducted for a case, and obtained results are used to train machine-learning surrogate models specific for this case. This study presents a new framework using deep learning, where models are trained with a big dataset covering any soil properties, spatial variabilities, or load conditions encountered in practice. These models are very accurate for new data without re-training. So, the small number of numerical simulations and training process are not needed anymore, which further increases efficiency. The prediction of bearing capacity of shallow strip footings is taken as an example. We start with a simple scenario, and progressively consider more complex scenarios until the full problem is considered. More than 12,000 data are used in training. It is shown that one-hidden-layer fully connected networks can give reasonable results for simple problems, but they are ineffective for complex problems, where deep neural networks show a competitive edge, and a deep-learning model achieves a very high accuracy (the root-mean-square relative error is 3.1% for unseen data). In testing examples, this model is proven very accurate if the parameters of specific cases are well in the defined limits. Otherwise, the capability of deep-learning models can be extended by simply generating more data outside the current limits and re-training the models.
Keyword:
Bearing capacity
Deep learning
Deep neural network
Stochastic analysis
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期刊

Acta Geotechnica 封面图
Acta Geotechnica
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5.7
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3.0K
被引数:
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机构

U
University of Sydney
学者数:
6.5W
论文数: 6.2W
被引数: 90
U
university of technology sydney
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论文数: 2.0W
被引数: 25
引用论文

引用论文

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Nanometer-scale structure of disordered bodies
err1993-01-01
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errOAAI
errV.K. Malinovskii; V.N. Novikov; A.P. Sokolov
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