2020
DOI: 10.3390/ma13225061
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Molecular Dynamic Investigations on the Adhesion Behaviors of Asphalt Mastic–Aggregate Interface

Abstract: The asphalt mastic–aggregate interface plays an essential role in determining the service performance of asphalt mixtures. The objective of this paper was to investigate the adhesion behaviors and mechanism between asphalt mastic and aggregate based on molecular dynamic (MD) simulations. First, the asphalt mastic model considering the actual mass ratio of filler to asphalt (F/A) condition was established and validated in terms of thermodynamic properties. Second, the molecular arrangement characteristics of po… Show more

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Cited by 22 publications
(5 citation statements)
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“…The mineral filler, whose particle size is less than 0.075 mm, is commonly considered to be a part of the aggregate system. In addition, a major fraction of the filler embedded into the asphalt binder is observed microscopically, such that the adhesion among the aggregates in the asphalt mixture is not provided by the pure asphalt binder, but by the mastic, which consists of the asphalt binder and filler [3,4]. Therefore, the mastic plays real roles between coarse and fine aggregates, and its rheological properties directly affect the viscoelastic behaviors of the asphalt mixture, especially at high temperatures.…”
Section: Introductionmentioning
confidence: 99%
“…The mineral filler, whose particle size is less than 0.075 mm, is commonly considered to be a part of the aggregate system. In addition, a major fraction of the filler embedded into the asphalt binder is observed microscopically, such that the adhesion among the aggregates in the asphalt mixture is not provided by the pure asphalt binder, but by the mastic, which consists of the asphalt binder and filler [3,4]. Therefore, the mastic plays real roles between coarse and fine aggregates, and its rheological properties directly affect the viscoelastic behaviors of the asphalt mixture, especially at high temperatures.…”
Section: Introductionmentioning
confidence: 99%
“…And the higher the peak of the RDF, the greater the degree of aggregation. [ 48 ] The RDF can be calculated by the following equation [ 49,50 ] g()rbadbreak=dNρ4πr2dr\begin{equation}g\left( r \right) = \frac{{dN}}{{\rho 4\pi {r}^2dr}}\end{equation}where r denotes the distance between the particles, N denotes the number of particles, and ρ denotes the average density of the entire system. For amorphous polymers, g ( r ) tends to 1 as the distance r tends to the infinity.…”
Section: Resultsmentioning
confidence: 99%
“…e radial distribution function g(r) means the probability of occurrence of one particle at a distance r from the other particle, which is a function of distance from a reference particle [50][51][52]. e calculation formula can be expressed as the follows:…”
Section: Radial Distribution Function (Rdf)mentioning
confidence: 99%