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Kendra I. Brown, Dorthe Wildenschild, and Mark L. Porter H41F-0935

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Presentation on theme: "Kendra I. Brown, Dorthe Wildenschild, and Mark L. Porter H41F-0935"— Presentation transcript:

1 Relating Capillary Pressure to Interfacial Curvature Using a Two-dimensional Micromodel
Kendra I. Brown, Dorthe Wildenschild, and Mark L. Porter H41F-0935 Department of Chemical, Biological and Environmental Engineering, Oregon State University, Corvallis, Oregon Experimental Setup Relaxing Interfaces Introduction Capillary pressure plays a critical role in multiphase flow and transport in porous media. Because it is defined as the difference in wetting and non-wetting fluid pressures, it is also a function of both saturation and the interfacial area between the wetting and non-wetting phases. Experiments were performed in a two-dimensional micro-scale porous medium to gain insight into the relationship between externally measured capillary pressure and internally measured interfacial curvature. High-resolution images of phase distributions and associated interfaces within the pores are collected during drainage and imbibition experiments. Images with approximately 1 μm-resolution are acquired at regular intervals during the relaxation process. Concurrently, pressure in each phase is measured with a transducer outside the porous medium, and Laplace’s Law is used to calculate the average pressure inside the porous medium based on measured curvatures, such that the two pressure values can be compared. The relaxation of capillary pressure can then be correlated to the relaxation of interface menisci for varying degrees of system saturation, and for varying flow rates. The images and capillary pressure measurements will allow for investigation of pore scale properties during dynamic flow conditions, as well as static conditions, and importantly, allow for comparison among the two situations. Etched lithography micro-model (penny shown for scale). The vertical spacing is 50 micron. Microscope and Camera UV Light Pressure Transducer Image Processing and Curvature Calculation Micromodel Pump Dry image processing Light Source The micromodel was compressed between two plates to seal the inlet and outlet ports. Soltrol 220, an LNAPL, was pumped into the flow cell at rates ranging from 0.1 to 10 μL/min. The soltrol was mixed with an oil-soluble fluorescent dye (“Carquest UV Detector Dye”) to contrast the oil and air phases under UV light. Raw image Segmented Dilated Inverted Capillary Pressure and Interfacial Curvature Labelled Segmented + labelled Solids only Registered to wet image Example Images r Pliquid Pgas Wet image processing Images of the oil-water interfaces were taken during flow and equilibration. Pressure was simultaneously measured with a transducer outside of the system. Example images are shown below and in the accompanying video clip. Raw image Segmented w. solids overlay Data for curvature algorithm Two-dimensional Micromodel Wetting phase Nonwetting phase Solid phase Future Work Calibration and verification of curvature algorithm on both high and low resolution images Improved flow control Evaluate capillary pressure based on curvature against capillary pressure measured outside the model with a transducer Run experiments for static and dynamic flow conditions, and at different flow rates Measure interface relaxation for different flow rates Compare experimental flow behavior with Lattice-Boltzmann simulations Preliminary Measurements A B Pressures are measured with a transducer outside of the system as the interface progresses from image A to B, which is shown in the accompanying video clip. Six porous media patterns were photo-etched into a silicon wafer to a depth of 50 microns. A layer of silicon dioxide was grown on the surface, and a glass plate anodically bonded to the wafer to create hydrophilic flow channels. The micromodels were produced by Washington Technology Center. By measuring the interface curvatures in the images, the expected capillary pressures were calculated via the Laplace Equation. Acknowledgments Thanks to Dr. Laura Pyrak-Nolte for providing the curvature code, financial support from NSF EAR , including REU Supplement, OSU URISC support.


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