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Theoretical Analysis of Reflective Cracking in Asphalt Pavement with Semi-rigid Base

机译:半刚性基层沥青路面反射裂缝的理论分析

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Reflective cracking in semi-rigid base asphalt pavement is one of the major pavement diseases, and the main purpose of this study is to explore the cause of the reflective cracking. In order to simplify the problem, an asphalt concrete pavement containing a crack in semi-rigid base was modelled as elastic multilayer. Based on the linear-elastic superposition principle, the model was decomposed into three sub-models. To solve the governing equations, the Fourier transform was introduced to transform the partial differential equations to ordinary differential equations. The residual theorem and dislocation density function were used to derive the singular integral equations. Lobatto-Chebyshev integration formula, as a numerical method, was used to gain the results of the singular integral equations. The numerical solution of stress intensity factor at the crack tip was obtained. In order to get the factors that affect the crack reflection, numerical analyses were carried out for an asphalt pavement with a crack in the semi-rigid base. The results show that the position of the crack that emerged has different effect on type I and type II cracks, the traffic load centre away from the crack horizontally between 0.2 and 0.3m could cause type II crack reflection more efficiently, and the semi-rigid base modulus showed more effect on crack propagation.
机译:半刚性基层沥青路面的反射裂缝是主要的路面病害之一,本研究的主要目的是探讨反射裂缝的成因。为了简化问题,将在半刚性基础上包含裂缝的沥青混凝土路面建模为弹性多层。根据线性弹性叠加原理,将模型分解为三个子模型。为了求解控制方程,引入了傅里叶变换将偏微分方程转换为常微分方程。利用残差定理和位错密度函数推导奇异积分方程。使用Lobatto-Chebyshev积分公式作为数值方法来获得奇异积分方程的结果。得到了裂纹尖端应力强度因子的数值解。为了得到影响裂缝反射的因素,对半刚性基层中带有裂缝的沥青路面进行了数值分析。结果表明,出现的裂纹位置对Ⅰ型和Ⅱ型裂纹有不同的影响,在水平方向上距裂纹0.2〜0.3m处的交通负荷中心会更有效地引起Ⅱ型裂纹的反射,且半刚性基本模量对裂纹扩展表现出更大的影响。

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