Multiscale Modeling to Predict Mechanical Behavior of Asphalt Mixtures

被引:41
作者
Lutif, Jamilla E. S. [1 ]
Souza, Flavio V. [2 ]
Kim, Yongrak [1 ]
Soares, Jorge B. [3 ]
Allen, David H. [2 ]
机构
[1] Univ Nebraska, Dept Civil Engn, Lincoln, NE 68588 USA
[2] Univ Nebraska, Dept Engn Mech, Lincoln, NE 68588 USA
[3] Univ Fed Ceara, Dept Engn Transportes, BR-60455760 Fortaleza, Ceara, Brazil
基金
美国国家科学基金会;
关键词
CRACK-PROPAGATION; COMPOSITE-MATERIALS; COHESIVE ELEMENTS;
D O I
10.3141/2181-04
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
This study presents a multiscale computational model for predicting the mechanical behavior of asphalt mixtures. The model can account for mixture heterogeneities by considering individual mixture constituents through the scale-linking technique: a local scale in a form of the heterogeneous representative volume element and a global scale that has been homogenized from local scale responses. The model is implemented with a finite element formulation, so that geometric complexities, material inelasticity, and the growth of time-dependent damage can be properly handled. Damage is in the form of cracks modeled with nonlinear viscoelastic cohesive zones. The primary purpose of this paper is to present the multiscale modeling framework developed and to evaluate the applicability of the multiscale modeling technique to determine the performance of asphalt mixtures and structures when damaged. This is accomplished by employing only material properties at the constituent level (local scale) as model inputs. The indirect tensile test of fine-aggregate matrix mixture is simulated as an example, and the simulation results are compared with experimental results to evaluate the applicability of the model. Predictive power of the model and the benefits related to the reduction of computational efforts and laboratory tests are further discussed.
引用
收藏
页码:28 / 35
页数:8
相关论文
共 31 条
[1]   MICROMECHANICAL ANALYSIS OF A CONTINUOUS FIBER METAL-MATRIX COMPOSITE INCLUDING THE EFFECTS OF MATRIX VISCOPLASTICITY AND EVOLVING DAMAGE [J].
ALLEN, DH ;
JONES, RH ;
BOYD, JG .
JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 1994, 42 (03) :505-529
[2]   Homogenization principles and their application to continuum damage mechanics [J].
Allen, DH .
COMPOSITES SCIENCE AND TECHNOLOGY, 2001, 61 (15) :2223-2230
[3]   A micromechanical model for a viscoelastic cohesive zone [J].
Allen, DH ;
Searcy, CR .
INTERNATIONAL JOURNAL OF FRACTURE, 2001, 107 (02) :159-176
[4]  
[Anonymous], P 5 INT RILEM C CRAC
[5]  
Barenblatt GI, 1962, Adv Appl Mech, V7, P55, DOI [10.1016/S0065-2156(08)70121-2, DOI 10.1016/S0065-2156(08)70121-2]
[6]  
Barksdale R.D., 1993, AGGREGATE HDB
[7]  
Christensen R. M., 1979, Mechanics of composite materials
[8]   A micromechanical finite element model for linear and damage-coupled viscoelastic behaviour of asphalt mixture [J].
Dai, Qingli ;
Sadd, Martin H. ;
You, Zhanping .
INTERNATIONAL JOURNAL FOR NUMERICAL AND ANALYTICAL METHODS IN GEOMECHANICS, 2006, 30 (11) :1135-1158
[9]  
de Souza FV, 2004, TRANSPORT RES REC, P131
[10]   A grain level model for the study of failure initiation and evolution in polycrystalline brittle materials. Part I: Theory and numerical implementation [J].
Espinosa, HD ;
Zavattieri, PD .
MECHANICS OF MATERIALS, 2003, 35 (3-6) :333-364