Topological controls on the dissolution kinetics of glassy aluminosilicates |
| |
| Authors: | Tandré Oey Aditya Kumar Isabella Pignatelli Yingtian Yu Narayanan Neithalath Jeffrey W Bullard Mathieu Bauchy Gaurav Sant |
| |
| Affiliation: | 1. Laboratory for the Chemistry of Construction Materials (LC2), Department of Civil and Environmental Engineering, University of California, Los Angeles, California;2. Physics of Amorphous and Inorganic Solids Lab (PARISlab), Department of Civil and Environmental Engineering, University of California, Los Angeles, California;3. School of Sustainable Engineering and the Built‐Environment, Arizona State University, Tempe, Arizona;4. Engineering Laboratory, National Institute of Standards and Technology, Gaithersburg, Maryland;5. California NanoSystems Institute, University of California, Los Angeles, California |
| |
| Abstract: | Fly ash which encompasses a mixture of glassy and crystalline aluminosilicates is an abundant supplementary cementitious material (SCM), valuable for replacing ordinary portland cement (OPC) in the binder fraction in concrete. Because higher OPC replacement levels are desired, it is critically important to better understand and quantify fly ash reactivity. By combining molecular dynamics (MD) simulations and vertical scanning interferometry (VSI), this study establishes that the reactivity of the glassy fractions in a fly ash with water (i.e., their aqueous dissolution rate) is controlled by the number of constraints placed on atoms within the disordered aluminosilicate network. More precisely, an Arrhenius‐like dependence of dissolution rates on the atomic network topology is observed. Such topological controls on fly ash reactivity are highlighted for a range of U.S. commercial fly ashes spanning CaO‐enriched and SiO2‐enriched compositions. The structure‐property relationships reported herein establish an improved framework to control and estimate fly ash‐cement interactions in concrete. |
| |
| Keywords: | dissolution fly ash glass reactivity topological constraint theory |
|
|
