降低机场刚性路面建模复杂性:使用相似原理的练习

Peter G Bly, L. Khazanovich
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摘要

路面设计和评价分析使用力学模型来估计路面对外加荷载的反应。有限元建模是一种常用的技术,用于快速有效地对刚性路面进行建模,这些路面包含了更复杂的现象,如施工中使用的石板经验。虽然增加复杂性可以提高估算路面响应时建模的准确性,但需要的计算工作量明显增加。当与基于累积损伤的结构分析相结合时,需要多次模型运行来估计所使用的增量步骤的损伤。为了绕过对多种路面系统的直接有限元建模,机械-经验路面设计指南等设计方法使用人工神经网络来存储特定的路面响应信息,以便快速回忆,作为一种非线性回归,这种非线性回归是由已知输入变量集的预分析案例组成的。这些方法利用相似性原则,通过考虑单一参考路面结构来降低路面分层和环境荷载建模的复杂性。机场路面建模的复杂性可以从21个变量减少到9个关键变量,而不会引入误差并最大限度地减少使用的总运行次数。本文回顾了相似原理,并讨论了如何使用相似原理为人工神经网络开发生成有效的数据集。示例展示了单个代表性路面系统如何对众多等效路面系统产生成比例和可扩展的响应,以说明相似性原则在降低建模复杂性和更高级别路面分析工作的计算需求方面的强大功能。
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Reducing Airfield Rigid Pavement Modeling Complexity: An Exercise Using the Principles of Similarity
Pavement design and evaluation analysis use mechanistic models to estimate pavement responses to applied loads. Finite element modeling is a common technique used to quickly and efficiently model rigid pavements that incorporate more complex phenomena that constructed, in-service slabs experience. While adding complexity increases the accuracy of the modeling when estimating pavement responses, significantly more computing effort is required. When combined with a cumulative-damage-based structural analysis, multiple model runs are needed to estimate damage over the number of incremental steps used. To bypass direct finite element modeling for multiple pavement systems, design methodologies such as the Mechanistic-Empirical Pavement Design Guide use artificial neural networks to store specific pavement response information for rapid recall as a type of non-linear regression made from pre-analyzed cases of a known set of input variables. These methodologies use the Principles of Similarity to reduce the complexity of modeling the pavement layering and environmental loads by considering a single reference pavement structure. Complexity can be reduced from 21 variables to nine key variables for modeling airfield pavements without introducing error and minimizing the total runs used. This paper provides a review of the Principles of Similarity and discusses how they are used to generate an efficient dataset for artificial neural network development. Examples showing how a single representative pavement system can yield proportional and scalable responses to numerous equivalent pavement systems are provided to illustrate the power of the Principles of Similarity in reducing modeling complexity and computational demands for higher-level pavement analysis efforts.
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