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Groundwater pumping to remediate groundwater pollution March 5, 2002 TOC 1) Squares 2) FieldTrip: McClellan 3) Finite Element Modeling First: Squares Oxford ... – PowerPoint PPT presentation

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Title: Groundwater%20pumping%20to%20remediate%20groundwater%20pollution


1
Groundwater pumping to remediate groundwater
pollution
  • March 5, 2002

2
TOC
  • 1) Squares
  • 2) FieldTrip McClellan
  • 3) Finite Element Modeling

3
First Squares
  • Oxford Dictionary says
  • a geometric figure with four equal sites and
    four right angles

4
Squares
  • Units within a flow net are curvilinear figures
  • In certain cases, squares will be formed
  • Constant head boundary

5
Flownet
6
Flownet
  • No flow crosses the boundary of a flowline !
  • If interval between equipotential lines and
    interval between flowlines is constant, then
    volume of water within each curvilinear unit is
    the same

7
Flow nets (rules)
  • Flowlines are perpendicular to equipotential
    lines
  • One way to assume that Qs are equal is to
    construct the flownet with curvilinear squares
  • Streamlines are perpendicular to constant head
    boundaries
  • Equipotential lines are perpendicular to no-flow
    boundaries

8
Flow nets (rules 2)
  • In heterogeneous soil, the tangent law is
    satisfied at the boundary
  • If flow net is drawn such that squares exist in
    one part of the formation, squares also exist in
    areas with the same K

a1
K1
K2
a2
9
Second McClellan Airbase
10
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11
Piping system
12
Groundwater extraction wells
13
Waste water treatment plant
14
How to determine the spacing of wells?
  • Determine feasible flow rates
  • Determine range of influence
  • Determine required decrease of water table
  • Calculate well spacings

15
Confined Aquifer
  • Well discharge under steady state can be
    determined using

16
Unconfined Aquifer
  • Well discharge under steady state can be
    determined using

17
Unconfined Aquifer
  • Well discharge under steady state WITH surface
    recharge can be determined using

18
What is optimal well design ?
  • In homogeneous soil

19
In heterogeneous situation
  • Wells have flow rate between 1 and 100 gpm
  • Some wells are in clay, others in sand

20
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21
Finite Difference method
  • Change the derivative into a finite difference
    D

22
Approach to numerical solutions
  • 1) Subdivide the flow region into finite blocks
    or subregions (discretization) such that
    different K values can be assigned to each block
    and the differentials can be converted to finite
    differences

23
Approach to numerical solutions
  • 2) Write the flow equation in algebraic form
    (using finite difference or finite elements) for
    each node or block

24
Approach to numerical solutions
  • 3) Use numerical methods to solve the resulting
    n equations in n unknowns for h subject to
    boundary and initial conditions

25
1-D example
  • Boundaries h left 10, h right 3
  • Initial conditions h 0
  • K is homogeneous 3
  • Delta x 2
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