PhD, University of Cincinnati, 2019, Engineering and Applied Science: Environmental Engineering
Porous materials are ubiquitous in nature and widely employed in many products and devices. Examples range from soil, living tissues, filters, and absorbent materials to fuel cells and microfluidic devices, driving the need to better understand the structure and processes in these materials. Their distinct properties, however, present new challenges in experimental and numerical characterization.
Computer simulation of single-phase and multi-phase flow (e.g. air-water or oil-water systems) in porous media has been an indispensable tool in better understanding of the multi-phase flow phenomenon in complex porous structures as well as in porous systems design. In order to simulate fluid flow in a porous system, several constitutive relations are required that relate pore scale processes to physics of flow in continuum scale; such as capillary pressure-saturation curve, relative permeability-saturation curve and absolute permeability, to name a few. These relations used to be derived experimentally, but in the last few decades micro-scale (i.e. pore-scale) modeling approaches has gradually replaced the expensive experiments.
Despite the success in micro-scale modeling and characterization of traditional low-porosity media (e.g. soil), implementing similar micro-modeling approaches on non-traditional porous structures has faced serious challenges. The objective of this dissertation is to address some of the challenges. Specifically homogeneous materials on the opposite ends of the porosity spectrum, as well as heterogeneous, hierarchical materials with gradient of pore size. In the category of homogeneous materials, I consider highly porous fibrous materials with porosity of above 80% (Chapter 2) and coals with porosity of under 5% (Chapter 3). In the heterogeneous category, I consider block copolymer ultrafiltration membranes with asymmetric hierarchical microstructure (Chapter 4).
In Chapter 2, I introduce and develop Pore Topology Method (PTM), which is a micro (open full item for complete abstract)
Committee: Lilit Yeghiazarian-Nistor Ph.D. (Committee Chair); James Comer, Jr Ph.D. (Committee Member); Drew McAvoy Ph.D. (Committee Member); Mohamad Reza Soltanian Pereshkafti (Committee Member)
Subjects: Hydrology