Abstract

Flow measurement in porous media is a challenging subject, especially when it comes to performing a three-dimensional (3D) velocimetry at the micro scale. Volumetric flow measurement techniques such as defocusing and tomographic imaging generally involve rigorous procedures, complex experimental setups, and multi-part data processing procedures. However, detailed knowledge of the flow pattern at the pore and subpore scales is important in interpreting the phenomena that occur inside the porous media and understanding the macro-scale behaviors. In this work, the flow of an oil inside a porous medium is measured at the pore and subpore scales using refractive index matching (RIM) and shadowgraph imaging techniques. At the macro scale, flow is measured using the particle image velocimetry (PIV) method in two dimensions (2D) to confirm the volumetric nature of the flow and obtain the overall flow pattern in the vicinity of the flow entrance and at the far field. At the micro scale, the three-dimensional (3D) flow within an arbitrary volume of the porous medium was quantified using 2D particle-tracking velocimetry (PTV) utilizing the law of conservation of mass. Using the shadowgraphy method and a single camera makes the flow measurement much less complex than the approaches using laser light sheets or multiple cameras with multiple viewing angles.

Highlights

  • Understanding flow behavior at the micro scale inside a porous medium is as important as understanding macro behavior in the development of technological knowledge

  • Darcy’s law provides an overall estimation for flow transport in porous media, the fundamental foundations require detailed information about pore-scale flow patterns [1]. This becomes important in a variety of processes such as heat transfer [2], emulsion properties [3], oil extraction [4], colloidal transport [5] and separation industries, where porous media are often implemented as a filter medium [6]

  • Using a shadow imaging approach, the refractive index of the medium is detected matched with the test fluid

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Summary

Introduction

Understanding flow behavior at the micro scale inside a porous medium is as important as understanding macro behavior in the development of technological knowledge. Darcy’s law provides an overall estimation for flow transport in porous media, the fundamental foundations require detailed information about pore-scale flow patterns [1]. This becomes important in a variety of processes such as heat transfer [2], emulsion properties [3], oil extraction [4], colloidal transport [5] and separation industries, where porous media are often implemented as a filter medium [6]. Porous media are typically investigated as a bulk without interrogating details of the flow in individual pores In many applications such as membrane technology and in Optics 2020, 1, 71–87; doi:10.3390/opt1010006 www.mdpi.com/journal/optics

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