1. Dynamics of Opposing Polymer Brushes: A Computer Simulation Study
- Author
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Jaroslaw Jung, Andrzej Sikorski, Piotr Polanowski, Michal Banaszak, and Krzysztof Halagan
- Subjects
chemistry.chemical_classification ,Quantitative Biology::Biomolecules ,Materials science ,Polymers and Plastics ,Molecular model ,Monte Carlo method ,Organic chemistry ,General Chemistry ,Polymer ,Degree of polymerization ,Polymer brush ,polymer brushes ,Article ,Solvent ,Condensed Matter::Soft Condensed Matter ,QD241-441 ,chemistry ,Chemical physics ,Lattice (order) ,lattice models ,Excluded volume ,dynamic lattice liquid - Abstract
Opposing polymer brush systems were synthesized and investigated by molecular modeling. Chains were restricted to a face-centered cubic lattice with the excluded volume interactions only. The system was confined between two parallel impenetrable walls, with the same number of chains grafted to each surface. The dynamic properties of such systems were studied by Monte Carlo simulations based on the dynamic lattice liquid model and using a highly efficient parallel machine ARUZ, which enabled the study of large systems and long timescales. The influence of the surface density and mean polymer length on the system dynamic was discussed. The self-diffusion coefficient of the solvent depended strongly on the degree of polymerization and on the polymer concentration. It was also shown that it is possible to capture changes in solvent mobility that can be attributed to the regions of different polymer densities.
- Published
- 2021
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