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Diffusion of hard sphere fluids in disordered media: a molecular dynamics simulation study.
Rakwoo Chang1, Kamakshi Jagannathan, Arun Yethiraj
1Theoretical Chemistry Institute and Department of Chemistry, University of Wisconsin, Madison, Wisconsin 53706, USA.
Summary
Molecular dynamic simulations reveal that matrix density significantly impacts fluid diffusion in hard sphere systems. Matrix structure and sphere size ratios also influence particle movement, suggesting complex correlations affecting diffusion.
Area of Science:
- Physics
- Materials Science
- Computational Chemistry
Background:
- Understanding fluid behavior in confined or complex media is crucial for materials design.
- Hard sphere models provide a fundamental framework for studying dense fluid properties.
- Quenched disordered structures present unique challenges for predicting transport phenomena.
Purpose of the Study:
- To investigate the static and dynamic properties of hard sphere fluids within quenched hard sphere matrices.
- To determine the influence of fluid density, matrix density, matrix structure, and sphere size ratio on diffusion.
- To explore the relationship between matrix correlations and fluid particle dynamics.
Main Methods:
- Discontinuous molecular dynamics simulations were employed.
- System parameters varied included fluid and matrix densities, matrix generation methods, and fluid-to-matrix sphere size ratios.
- Analysis included static properties, self-diffusion coefficients, and single-chain structure factors.
Main Results:
- Matrix density has a greater impact on self-diffusion than fluid density, particularly at high matrix densities.
- The effect of fluid density on diffusion depends on the fluid-to-matrix sphere size ratio.
- Matrix generation methods significantly alter dynamic properties, even with similar static correlations.
- Heterogeneous diffusion and evidence of hopping mechanisms were observed at high matrix densities.
Conclusions:
- Matrix correlations play a critical role in the diffusion of fluid spheres.
- The geometric constraints imposed by the matrix structure are a dominant factor in fluid transport.
- Predicting diffusion requires considering both static structure and dynamic correlations within the matrix.