Estimation of field compaction requirements to achieve a target density is important for predicting construction costs of asphalt concrete pavements. A model to predict the effects of mixture volumetric properties on compaction efficiency is desirable to optimize the design of asphalt mixtures. A compaction model is developed to predict laboratory compaction by the Superpave gyratory compactor. The presented work represents only a preliminary evaluation of the model to extend it to field compaction conditions. A pressure dependent porous material with elastoplastic matrix is assumed to contract under a prescribed compaction pressure induced by the Superpave gyratory compactor to a 6 in. cylindrical sample. Plastic strains are integrated from an incremental elastoplastie constitutive equation by forward difference method. Three model constants, ql, q2 and %, are calibrated to determine measured deflections from the gyratory compactor by means of Levenberg-Marquardt nonlinear parameter estimation algorithm. A statistical correlation between estimated parameters and volumetric components are constructed to evaluate the effects of mixture properties on the estimated model constants. The proposed constitutive model accurately predicts the volume change behavior of mixture specimens undergoing gyratory compaction. Mixture volumetric properties also show correlations with the estimated model constants. 1 Visiting Assistant Professor, Bucknell University, Dept. of Civil and Environmental Eng., Lewisburg, PA 17837, E-mail: mguler@bueknell.edu 2 Professor, University of Wisconsin-Madison, Dept. of Civil and Environmental Eng., Madison, WI 53706, E-mail: bosscher@engr.wisc.edu 3 Professor, University of Wisconsin-Madison, Dept. of Engineering Physics, Madison, WI 53706, E-mail: plesha@engr.wise.edu
[1]
R. Cook,et al.
Concepts and Applications of Finite Element Analysis
,
1974
.
[2]
William H. Press,et al.
Numerical Recipes: FORTRAN
,
1988
.
[3]
Michael E. Plesha,et al.
Constitutive models for rock discontinuities with dilatancy and surface degradation
,
1987
.
[4]
Alberto Corigliano,et al.
Identification of Gurson–Tvergaard material model parameters via Kalman filtering technique. I. Theory
,
2000
.
[5]
N. Aravas.
On the numerical integration of a class of pressure-dependent plasticity models
,
1987
.
[6]
Thomas Pardoen,et al.
An extended model for void growth and coalescence - application to anisotropic ductile fracture
,
2000
.
[7]
A. Gurson.
Continuum Theory of Ductile Rupture by Void Nucleation and Growth: Part I—Yield Criteria and Flow Rules for Porous Ductile Media
,
1977
.
[8]
V. Tvergaard.
Material Failure by Void Growth to Coalescence
,
1989
.