html5-img
1 / 9

Contaminant Fate and Transport

Contaminant Fate and Transport. CIVE 7332 Lect 4. Contaminant Transport Equation. C = Concentration of Solute [M/L 3 ] D IJ = Dispersion Coefficient [L 2 /T] B = Thickness of Aquifer [L] C ’ = Concentration in Sink Well [M/L 3 ] W = Flow in Source or Sink [L 3 /T]

reed
Télécharger la présentation

Contaminant Fate and Transport

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Contaminant Fate and Transport CIVE 7332 Lect 4

  2. Contaminant Transport Equation C = Concentration of Solute [M/L3] DIJ = Dispersion Coefficient [L2/T] B = Thickness of Aquifer [L] C’ = Concentration in Sink Well [M/L3] W = Flow in Source or Sink [L3/T] n = Porosity of Aquifer [unitless] VI = Velocity in ‘I’ Direction [L/T] xI = x or y direction

  3. Analytical Solutions of Equations Closed form solution, C = C ( x, y, z, t) • Easy to calculate, can often be done on a spreadsheet • Limited to simple geometries in 1-D, 2-D, or 3-D • Limited to simple sources such as continuous or instantaneous or simple combinations • Requires aquifer to be homogeneous and isotropic • Error functions (Erf) or exponentials (Exp) are usually involved

  4. Numerical Solution of Equations Numerically -- C is approximated at each point of a computational domain (may be a regular grid or irregular) • Solution is very general • May require intensive computational effort to get the desired resolution • Subject to numerical difficulties such as convergence problems and numerical dispersion • Generally, flow and transport are solved in separate independent steps (except in density-dependent or multi-phase flow situations)

  5. Domenico and Schwartz (1990) • Solutions for several geometries • Generally a vertical plane, constant concentration source. Source concentration can decay. • Uses 1-D velocity (x) and 3-D dispersion (x,y,z) • Spreadsheets exist for solutions. • Dispersion = axvx, where ax is the dispersivity (L) • BIOSCREEN (1996) is handy tool that can be downloaded.

  6. BIOSCREEN Features • Answers how far will a plume migrate? • Answers How long will the plume persist? • A decaying vertical planar source • Biological reactions occur until the electron acceptors in GW are consumed • First order decay, instantaneous reaction, or no decay • Output is a plume centerline or 3-D graphs • Mass balances are provided

  7. Domenico and Schwartz (1990) y Plume at time t Vertical Source x z

  8. Domenico and Schwartz (1990) For planar source from -Y/2 to Y/2 and 0 to Z Y Flow x Z Geometry

  9. Instantaneous Spill in 2-D Spill source C0released at x = y = 0, v = vx First order decay l and release area A 2-D Gaussian Plume moving at velocity V

More Related