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Mathematical formulation of HMA crack initiation and crack propagation models based on continuum fracture-mechanics and work-potential theory

机译:基于连续断裂力学和工作势理论的HMA裂纹萌生和裂纹扩展模型的数学公式

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摘要

Fatigue cracking due to fracture damage is one of the major structural distresses prevalent in today's hot-mix asphalt (HMA) pavements. HMA resistance to fracture is governed by two fundamental mechanisms: the number of repetitive load cycles for microcracks to coalesce into macrocracks in a crack initiation process (N_i) and the number of repetitive load cycles for macrocrack propagation through the HMA layer thickness in a crack propagation process (N_p). To adequately model HMA fracture resistance, the fundamental mechanisms of these two processes must be understood. In this study, mathematical models for computing N_i and N_p were formulated based on continuum fracture-mechanics, the work potential theory, and pseudo-strain energy and surface energy concepts. Verification and sensitivity analysis of the models based on laboratory test data, with traditional Texas HMA mixes, yielded plausible results. Overall, the formulated models were found to be potentially promising as a fundamental means to quantitatively characterize the fracture and fatigue cracking resistance of HMA mixes. However, validation and calibration of the models with more HMA mixes and field data is strongly recommended.
机译:断裂损坏引起的疲劳开裂是当今热混合沥青(HMA)路面中普遍存在的主要结构缺陷之一。 HMA的抗断裂性受两个基本机制支配:在裂纹萌生过程中,微裂纹合并为大裂纹的重复载荷循环数(N_i);在裂纹扩展过程中,贯穿HMA层厚度的大裂纹扩展的重复载荷循环数。进程(N_p)。为了充分模拟HMA的抗断裂性能,必须了解这两个过程的基本机理。在这项研究中,基于连续断裂力学,工作势理论以及拟应变能和表面能概念,建立了计算N_i和N_p的数学模型。基于实验室测试数据对模型进行的验证和敏感性分析以及传统的Texas HMA混合物,得出了可信的结果。总体而言,已发现制定的模型有望作为定量表征HMA混合物的抗断裂和疲劳断裂性能的基本手段。但是,强烈建议对具有更多HMA混合物和现场数据的模型进行验证和校准。

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