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Visualizing and Analyzing Fluid Flow through
Porous Medium
Undergraduate students: David McCormick, Joel Miller, Graham Varn and Alex Ryan
Graduate student mentor : Vahidreza Mahmoudabadi Arani
Faculty mentor: Dr. Qiushi Chen, Department of Civil Engineering
The undergraduate team members would like to thank our
faculty advisor, Dr. Qiushi Chen and graduate student mentor,
Vahidreza Mahmoudabadi Arani. Thanks also goes to the
Clemson Creative Inquiry Program and the Glenn Department
of Civil Engineering for the opportunity to perform the
research.
Methodology
Discussions
Results
Introduction
Acknowledgements
• Designing and ensuring safety of hydraulic
infrastructure (e.g., canals, earthen and concrete
dams) require understanding and analyzing
seepage problem.
• The flow of fluid through porous medium is driven
by the differences in potential energy (e.g., water
level h).
• Laplace’s equation of continuity provides a model
to explain and predict the behavior of fluid flowing
through porous material:
• Integrated physical and numerical methods are
used to visualize and analyze flow through various
porous materials.
Material Characterization
An integrated experimental and numerical study of fluid
flow through porous medium is successfully carried out.
The experimental situations designed, implemented,
and numerically modeled in this study have wide
applications in the field of civil engineering. The
behavior of water flowing through sand can be
quantified and predicted by use of Laplace’s equation of
continuity, which will guide design of canal, levee, dams
and other civil engineering applications.
Modeling Component
The Laplace equation of continuity can be used to
model the flow of fluid through our porous materials. By
solving the Laplace Equation in MatLab using partial
differential equations toolbox, a theoretical flow model
can be produced.
The model is called a Flow Net and shows
equipotential lines and flow lines of the fluid. When
developing this model it is important to note that we are
using a homogeneous, isotropic material that is fully
saturated.
Flow Experiment
Porous Materials
Experiment Component
Abstract
This CI project aims to understand and visualize how
fluid flows through various porous materials and how
the mesoscopic material properties influence flow
process. Porous material is ubiquitous in nature and
engineering and appears in many forms including
sands, foams, and shredded tires.
In this project, students designed experimental
devices to visualize and analyze flow process through
various porous materials (geological materials such as
soil, and man-made materials such as glass beads).
Student also learnt basic theory behind the physical
phenomenon and used computer tools (such as
MATLAB) to model and assist in understanding such
process.
Sand Glass Beads
Glass Beads
Modeling
Material Characterization:
In order to first characterize the materials to be used in
the the flow experiment, we performed two common
geotechnical lab tests. These were the Sieve tests and
the Constant Head Permeability tests.
Flow Experiment
Flow through porous mediam is modled through a
transparent tank shown on the left. Flow is traced
through colored fluid to show the path and compares
with model predictions.
The results of the Sieves tests are show below. The glass
beads did not require a Sieves test because the grains
were a known and uniform 1mm in diameter.
The results of the Constant Head Permeability tests for the
sand (on right) and the glass beads (on left) are shown
below.
D60 0.475 mm
D30 0.33 mm
D10 0.27 mm
Cu 1.76
Cc 0.850
20
40
60
80
100
0.010.1110
PercentFiner(%)
Grain Size (D) [mm]
Grain Size Distribu on of Soil
Sand
Sand Glass Beads
Total Flow Q = 1040.715 cm3
Q = 1759.925 cm3
Volumetric Flow Rate q = 4.336 cm3
/s q = 58.66 cm3
/s
Hydraulic Gradient i = 0.7623 i = 0.5850
Coefficient of Permeability k = 0.0711 cm/s k = 12.479 cm/s
Void Ratio e = 0.338 * e = 0.541
**Our soils void ratio (e) corresponds with that of typical
coarse sands. Our soils coefficient of permeability (k)
corresponds with that of typical coarse sands.
*assuming specific gravity of glass bead is 2.5
dots: experiment
arrows: simulation
dots: experiment
arrows: simulation
Contour of potentials in porous sand Contour of potentials in glass beads

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Visualizing and Analyzing Fluid Flow through Porous Medium

  • 1. Visualizing and Analyzing Fluid Flow through Porous Medium Undergraduate students: David McCormick, Joel Miller, Graham Varn and Alex Ryan Graduate student mentor : Vahidreza Mahmoudabadi Arani Faculty mentor: Dr. Qiushi Chen, Department of Civil Engineering The undergraduate team members would like to thank our faculty advisor, Dr. Qiushi Chen and graduate student mentor, Vahidreza Mahmoudabadi Arani. Thanks also goes to the Clemson Creative Inquiry Program and the Glenn Department of Civil Engineering for the opportunity to perform the research. Methodology Discussions Results Introduction Acknowledgements • Designing and ensuring safety of hydraulic infrastructure (e.g., canals, earthen and concrete dams) require understanding and analyzing seepage problem. • The flow of fluid through porous medium is driven by the differences in potential energy (e.g., water level h). • Laplace’s equation of continuity provides a model to explain and predict the behavior of fluid flowing through porous material: • Integrated physical and numerical methods are used to visualize and analyze flow through various porous materials. Material Characterization An integrated experimental and numerical study of fluid flow through porous medium is successfully carried out. The experimental situations designed, implemented, and numerically modeled in this study have wide applications in the field of civil engineering. The behavior of water flowing through sand can be quantified and predicted by use of Laplace’s equation of continuity, which will guide design of canal, levee, dams and other civil engineering applications. Modeling Component The Laplace equation of continuity can be used to model the flow of fluid through our porous materials. By solving the Laplace Equation in MatLab using partial differential equations toolbox, a theoretical flow model can be produced. The model is called a Flow Net and shows equipotential lines and flow lines of the fluid. When developing this model it is important to note that we are using a homogeneous, isotropic material that is fully saturated. Flow Experiment Porous Materials Experiment Component Abstract This CI project aims to understand and visualize how fluid flows through various porous materials and how the mesoscopic material properties influence flow process. Porous material is ubiquitous in nature and engineering and appears in many forms including sands, foams, and shredded tires. In this project, students designed experimental devices to visualize and analyze flow process through various porous materials (geological materials such as soil, and man-made materials such as glass beads). Student also learnt basic theory behind the physical phenomenon and used computer tools (such as MATLAB) to model and assist in understanding such process. Sand Glass Beads Glass Beads Modeling Material Characterization: In order to first characterize the materials to be used in the the flow experiment, we performed two common geotechnical lab tests. These were the Sieve tests and the Constant Head Permeability tests. Flow Experiment Flow through porous mediam is modled through a transparent tank shown on the left. Flow is traced through colored fluid to show the path and compares with model predictions. The results of the Sieves tests are show below. The glass beads did not require a Sieves test because the grains were a known and uniform 1mm in diameter. The results of the Constant Head Permeability tests for the sand (on right) and the glass beads (on left) are shown below. D60 0.475 mm D30 0.33 mm D10 0.27 mm Cu 1.76 Cc 0.850 20 40 60 80 100 0.010.1110 PercentFiner(%) Grain Size (D) [mm] Grain Size Distribu on of Soil Sand Sand Glass Beads Total Flow Q = 1040.715 cm3 Q = 1759.925 cm3 Volumetric Flow Rate q = 4.336 cm3 /s q = 58.66 cm3 /s Hydraulic Gradient i = 0.7623 i = 0.5850 Coefficient of Permeability k = 0.0711 cm/s k = 12.479 cm/s Void Ratio e = 0.338 * e = 0.541 **Our soils void ratio (e) corresponds with that of typical coarse sands. Our soils coefficient of permeability (k) corresponds with that of typical coarse sands. *assuming specific gravity of glass bead is 2.5 dots: experiment arrows: simulation dots: experiment arrows: simulation Contour of potentials in porous sand Contour of potentials in glass beads