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Multiphase Field-scale Modeling: Brine Transport Ann Cook Per Per Hatlevik Jonathan Levine Brice Loose Keegan Roberts Amber Sallerson Katy Schulte Martina Vlckova Thomas Willingham
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Introduction to DNAPLs Types Sources Behavior PCE, TCE, DCE, VC, CT, CF, DCM, TCA
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Introduction to DNAPLs Long lived Difficult to remove Health Hazards –Liver problems –Increased risk of cancer –Nervous system, or circulatory problems 1 Density of Water (r w ) Density of DNAPL (r n ) ~1 g/mL~1.45-1.62 g/mL
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Brine Treatment Technology How does it work? –Mobilization of the NAPL Increase Gravimetric Forces Decrease Capillary Trapping Forces
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Brine Treatment Technology s n-a = NAPL-aqueous interfacial tension r = effective pore size r n = NAPL density r a =aqueous phase density g =gravitational acceleration l =characteristic length of NAPL pool in vertical direction
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Brine Treatment Technology How does it work? –Closed system on 5 sides Area of RemediationSheet-piles Plan View Impermeable Layer (e.g., clay) Profile View
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Brine Treatment Technology How does it work? No Flow Boundary No Flow Boundary
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Brine Treatment Technology How does it work? Pump in Brine Layer
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Brine Treatment Technology How does it work? Lower Water Table
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Brine Treatment Technology Gravimetric Forces Removal of DNAPL
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Brine Treatment Technology How does it work?
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Brine Treatment Technology How does it work? Removal of DNAPL
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Brine Treatment Technology How does it work?
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Brine Treatment Technology How does it work? Remove Brine <1% Original DNAPL Mass
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Brine Treatment Technology How does it work? <1% Original = Meet DNAPL Mass Standards
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Brine Treatment Technology Why is it novel? –$$ Cheaper $$ –Higher rates of removal than current technologies Pump and Treat Natural Attenuation
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Possible Instabilities in the System Physical –Density (changes and/or differences) –Excessive Surfactant Concentration bypass –Pore Clogging Model –Fingering –Gravity - Rayleigh
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Rayleigh-Taylor Instability Initial density stratified domain Unstable system (small perturbations) Occur in model and physical system Brine Ground Water
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Rayleigh Number Dimensionless Number Ratio
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Modified Rayleigh Number
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SUTRA Code written by USGS Simulates single phase fluid flow and transport in the subsurface Uses a combination of finite-element and finite difference methods to solve a series of equations
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Conservation Equations Species Balance Equation Species-Summed Flow Equation
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SUTRA Transport Math Magic
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SUTRA Fluid Flow Species Summed Flow Equation Darcy’s Law Math Magic
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Requirements for SUTRA D L < 4a L Pe < 2 D L = local distance between sides of an element measured in the direction parallel to local flow a L = longitudinal dispersivity
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SUTRA Goal To model a freshwater system where we inject brine –3D model –Relatively small in the y-direction Visualize system instabilities Removal of brine from system
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Simulations Ran 1.Brine slumping model 2.Fully saturated fresh water system with brine injection 3.Unsaturated brine injection 4.Multiple well configurations
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Example Problem: Slumping brine interface which admits an analytic solution in the case that the vertical scale is much less that the horizontal (H << R), and a constant hydraulic conductivity (K c ) High frequency spatial hydraulic conductivity
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Homogenization permits approximation of K(x,z,t) as a constant that captures the variability Homogenized equations compare well with the accepted numerical solution. High frequency variations are absent.
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Evaluate Instabilities Extraction Well Injection Wells
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Fingering Fingering due to viscous instability
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SUTRA MODELING BCs
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SUTRA MODELING Initial Injection
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SUTRA MODELING Brine Injection
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Transport and Flow Equations AKA “The Magic”
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