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A data-driven approach based on long short-term memory and hidden Markov model for crack propagation prediction

机译:一种基于长短期内存和隐马尔可夫模型的数据驱动方法,用于裂纹传播预测

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摘要

We present in this paper a combined technique of long short-term memory and hidden Markov model to prediction problems of crack propagation in engineering. The primary advantage of the hidden Markov model is that the ability to learn with less information, in other words, its future states do not depend on past ones, based only on the present state. We use long short-term memory to train data, and output consequences improved by adding predicted different changes that are computed by hidden Markov model. Applying this combined method to numerical examples of forecasting crack propagation of singled-edge-notched beam forced by 4-point shear, crack-height growth in Marcellus shale under the hydraulic fracturing and deformations of dam structures made from fiber reinforced concrete material is addressed. The tests were carried out with many different sizes of experimental data. It was found that a combined long short-term memory - hidden Markov model results in more accurate solution than only using long short-term memory, especially in the case of the dataset that is lack of information.
机译:我们本文介绍了长短期记忆和隐马尔可夫模型的组合技术,以工程裂纹传播的预测问题。隐藏马尔可夫模型的主要优点是,能够以较少的信息换句话说,其未来状态不依赖于过去的状态,仅基于当前状态。我们使用长期内存来训练数据,通过添加隐藏的马尔可夫模型计算的预测不同的更改来提高输出后果。将这种组合方法应用于单打边缘射灯的预测裂纹裂纹传播的数值例子,在纤维钢筋混凝土材料制成的液压压裂下,Marcellus页岩的裂纹高度生长,解决了由纤维钢筋混凝土材料制成的坝体结构的变形。测试进行了许多不同尺寸的实验数据。有发现,组合的长短期记忆 - 隐藏的马尔可夫模型导致更准确的解决方案,而不是仅使用长短期内存,尤其是在缺乏信息的数据集的情况下。

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