Towards replacing physical testing of granular materials with a Topology-based Model
This study introduces a novel pore network model to accurately measure effective surface area in granular materials. The new method overcomes limitations of the Carman-Kozeny equation for complex particle shapes and sizes.
Area of Science:
- Materials Science
- Fluid Dynamics
- Computational Physics
Background:
- Effective surface area measurement in granular materials is crucial for predicting performance, often using the Carman-Kozeny equation.
- The Carman-Kozeny equation relies on assumptions about pore structure that are inaccurate for materials with diverse particle shapes and sizes.
- Powdered systems with wide particle size and shape distributions present challenges for traditional surface area measurement techniques.
Purpose of the Study:
- To develop a more accurate method for determining the effective surface area of packed granular materials.
- To overcome the limitations of the Carman-Kozeny equation in complex particle systems.
- To introduce a virtual measurement technique using micro-CT imaging and a novel pore network model.
Main Methods:
- Utilized micro-CT imaging to create virtual representations of powdered materials.
- Developed a new Pore Network Model based on the Morse-Smale complex skeleton to identify pores and their connections.
- Computed fluid flow and conductivity within the pore structure by solving a resistive network model.
- Estimated flow-permeable surface area through direct conductivity computation and by analyzing flow dead-ends.
Main Results:
- The new pore network model provides a robust framework for analyzing fluid flow in granular materials.
- Two distinct methods for estimating flow-permeable surface area were established, offering consistency across varied material properties.
- The virtual approach demonstrated potential for accurate characterization beyond the assumptions of the Carman-Kozeny equation.
Conclusions:
- The developed Pore Network Model offers a superior alternative to the Carman-Kozeny equation for effective surface area determination in complex granular systems.
- This virtual methodology enables accurate fluid flow and surface area analysis for diverse powdered materials.
- The findings have significant implications for industries utilizing powdered materials where precise characterization is essential.
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