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柔性层状路面应力和位移场的边界元分析
引用本文:岳强,肖洪天,邹杰.柔性层状路面应力和位移场的边界元分析[J].公路交通科技,2009,26(11).
作者姓名:岳强  肖洪天  邹杰
作者单位:1. 山东农业大学,水利土木学院,山东,泰安,271018
2. 山东科技大学,资源与环境学院,山东,青岛,266510
3. 交通部公路科学研究院,北京,100088
基金项目:国家自然科学基金项目资助项目,山东农业大学青年科技创新基金资助 
摘    要:为研究任意形状分布的各种荷载作用下柔性多层弹性路面应力和位移的性状分布特点,利用层状材料的广义Kelvin基本解,建立了边界元分析方法.结合广义Kelvin基本解与边界元方法,建立柔性层状路面边值问题的边界积分方程,对于核函数中出现的奇异积分做了解答.该方程中不舍在层状材料交界面上的积分,可求解任意形状分布各种荷载作用下的多层弹性体系应力和位移.算例分析表明:该方法可以获得较高的计算精度;由于采用了层状材料的广义Kelvin基本解,该方法能处理力学参数沿深度方向任意变化的柔性路面.

关 键 词:道路工程  应力分析  边界元法  柔性层状路面  广义Kelvin基本解

Analysis of Stress and Displacement Field in Flexible Layered Pavement Based on Boundary Element Method
YUE Qiang,XIAO Hongtian,ZOU Jie.Analysis of Stress and Displacement Field in Flexible Layered Pavement Based on Boundary Element Method[J].Journal of Highway and Transportation Research and Development,2009,26(11).
Authors:YUE Qiang  XIAO Hongtian  ZOU Jie
Abstract:In order to study the stress and the displacement of the flexible multi-layer elastic pavement under various loads distributed in arbitrary shape, the boundary element method for the flexible layered pavement was presented using the fundamental solutions multi-layer solids for the analysis.With combination of the generalized Kelvin fundamental solution and the boundary element method, the boundary integral equation was established for the boundary value problem of the flexible layered pavement to explain the singular integral appearing in the kernel function.The method, which does not involve integral of layered material' s interface, can be used to solve the stress and the displacement of the multi-layer elastic media under various loads distributed in arbitrary shape.The analytical result shows that the presented method is of higher precision and can be used for analysis of the flexible pavement which mechanical parameters change along the depth because of using the generalized Kelvin fundamental solutions of layered elastic solids.
Keywords:road engineering  stress analysis  boundary element method  flexible layered pavement  generalized Kelvin fundamental solution
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