Numerical Test of Crack Propagation Path in Asphalt Beam Using Coupled Extended Finite Element with Field Variable Method

Author:

Cao Peng1,Feng De Cheng1,Ma Hong Yan1,Zuo Wen Xin1

Affiliation:

1. Harbin Institute of Technology

Abstract

Based on extended finite element coupled with field variable method, fatigue damage numerical test of three point-bending beam with initial notch has been made to predict crack propagation path, numerical results showed : under the fatigue loading with 200Hz, and amplitude is 20KN, length of crack expanding was the biggest and crack grew as some angles with the initial crack during the first loading, crack propagated parallel to the initial angle during the other loading cycle. These results can fit the experiment very well. Using Fortran, A new user subroutine named USDFILD (User subroutine to redefine field variables at a material point) was also provided on the platform of ABAQUS, which can modal the change of physic material with time. This user subroutine can also import fatigue characterize of material into the model.

Publisher

Trans Tech Publications, Ltd.

Subject

General Engineering

Reference10 articles.

1. Zheng Jianlong, Zhou zhigang, Zhang Qishen. Theory and Method of Asphlat Pavement resistant cracking design. Beijing: Transportation Press of China, (2003).

2. Zhang Qi-sen, Zheng Jian-long Liu Yu-he Cracking Cechanism for The Semirigid Based Asphalt Pavement Structure. China Civil Engineering Journal, 1992, 25 (2): 13~22.

3. Mao Cheng, QiuYanjun, Li Yunpeng. Numerical Simulation of Asphalt Pavement Surface Crack Propagation Paths. Journal of Highway and Transportation Research and Development. 2005. 3: 35-38.

4. Luo Hui, Zhu Hongping, Chen Chuanya. Modeling of Crack Propagation in Asphalt Pavements bythe Coupled EFG and FE Method. Journal of Highway and Transportation Research and Development. 2008. 1: 1-6.

5. Luo Hui, Zhu Hongping, Chen Chuanya. Huang Minshui. Simulation of Crack Propagation in Asphalt Pavements by Using The Coupled Finite Element and Element Free Galerkin Method. Chinese Journal of Solid Mechanics. 2009. 3: 292-300.

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