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- Cake filters (1)
- Density currents (1)
- Filters and filtration (1)
- Filters and filtration -- Mathematical models (1)
- Hydrodynamics -- Computer simulation (1)
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- Hydrodynamics -- Mathematical models (1)
- Hydrologic models (1)
- Pore water -- Analysis (1)
- Porosity -- Measurement (1)
- Porous materials -- Fluid dynamics -- Mathematical models (1)
- Separation (Technology) -- Mathematical models (1)
- Sewage clarifiers (1)
- Sewage sludge -- Drying -- Mathematical models (1)
- Water -- Purification -- Filtration (1)
- Water quality -- Computer simulation (1)
- Water supply -- Environmental apsects -- Central Europe (1)
- Water supply -- Environmental apsects -- Eastern Europe (1)
Articles 1 - 4 of 4
Full-Text Articles in Physical Sciences and Mathematics
Application Of Mathematical Modeling And Computer Simulation For Solving Water Quality Problems, Jacek Makinia, Scott A. Wells, David Crawford, Marian Kulbik
Application Of Mathematical Modeling And Computer Simulation For Solving Water Quality Problems, Jacek Makinia, Scott A. Wells, David Crawford, Marian Kulbik
Civil and Environmental Engineering Faculty Publications and Presentations
Deteriorated water resources in Central and Eastern Europe call for actions that should be undertaken to improve current conditions and to protect human and environmental health. Mathematical modeling and computer simulation is often an integral part of the decision-making process. Models and simulations allow rapid and varied evaluation of causes and effects and the principal advantage is that they enable an analysis of even long-term actions with limited investment costs. This paper provides an overview of popular models used for simulation of major elements of a water quality system: surface water quality (QUAL2E), wastewater treatment (Activated Sludge Model No.1), sewer …
Filtration Modeling Of A Plate-And-Frame Press, Scott A. Wells
Filtration Modeling Of A Plate-And-Frame Press, Scott A. Wells
Civil and Environmental Engineering Faculty Publications and Presentations
The porosity distribution and filtrate production during cake filtration in a plate-and-frame filter press were simulated mathematically. The model considered filtration that occurs after the filling process, not filtration that occurs as the suspension fills the cell. Governing equations for the temporal porosity distribution were developed for a plateand- frame press. The governing equations were solved numerically using an alternating-direction-implicit scheme. Appropriate initial and boundary conditions were determined based on characteristics of the plate-and-frame press and of the suspension properties. Predicted porosity and velocity distributions were calculated for assumed constitutive parameters.
Gravity Drainage Prior To Cake Filtration, Scott A. Wells, Gregory K. Savage
Gravity Drainage Prior To Cake Filtration, Scott A. Wells, Gregory K. Savage
Civil and Environmental Engineering Faculty Publications and Presentations
During the initial stages of a Buchner funnel or specific resistance test, gravity drainage occurs prior to application of the pressure differential. Some allow time for a small cake to form by gravity drainage. Filtrate data from the gravity drainage period can be used to determine constitutive properties of the cake under a hydrostatic pressure gradient. The constitutive properties that define the structure of the cake include the permeability and porosity as functions of the applied stress. Equations governing the drainage rate during a gravity filtration experiment assuming a constant and a non-constant average cake permeability and cake porosity were …
Modeling Density Currents In Circular Clarifiers, Scott A. Wells, David M. Laliberte
Modeling Density Currents In Circular Clarifiers, Scott A. Wells, David M. Laliberte
Civil and Environmental Engineering Faculty Publications and Presentations
Design of sedimentation tanks for solid-liquid separation is often dependent on assuming ideal flow conditions. But the geometry of the tank and density currents as a result of temperature and suspended solids influences the fluid mechanics of the tank and can result in significant deviations from ideal flow.
A two-dimensional radial flow model was proposed which incorporated the effect of density currents resulting from temperature and suspended solids differentials within the tank. The numerical model predicted the steady-state, layer-averaged radial flow and layer depth.
The model solution and field data showed that the momentum and suspended solids of the inflow …