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ARCHIVED REPORTS_XR0009693
EnvironmentalHealth
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2900 - Site Mitigation Program
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PR0505534
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ARCHIVED REPORTS_XR0009693
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Last modified
3/31/2020 5:18:28 PM
Creation date
3/31/2020 4:52:48 PM
Metadata
Fields
Template:
EHD - Public
ProgramCode
2900 - Site Mitigation Program
File Section
ARCHIVED REPORTS
FileName_PostFix
XR0009693
RECORD_ID
PR0505534
PE
2950
FACILITY_ID
FA0006840
FACILITY_NAME
TOSCO SUPER T MARKET
STREET_NUMBER
7647
STREET_NAME
PACIFIC
STREET_TYPE
AVE
City
STOCKTON
Zip
95207
APN
07748014
CURRENT_STATUS
02
SITE_LOCATION
7647 PACIFIC AVE
P_LOCATION
01
QC Status
Approved
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SJGOV\sballwahn
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EHD - Public
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' APPENDIX D <br /> DARCY FLOW MODEL <br /> 1 This appendix includes a description of the Darcy flow model The steady-state form of Darcy's <br /> equation as applied to radial flow conditions is used to model air flow through the subsurface and <br /> to estimate the soil parameters. <br /> DARCY FLOW MODEL CONDITIONS <br />' Steady-state conditions prevail, after a transient period, for a well extracting a drama a area <br /> (cell) with a completely open outer boundary. The steady-state conditions assume that air <br /> extracted from the soil wiII be exactly balanced by air entering the soil at the outer boundary. <br /> In the Darcy model, the radius of influence is defined as the outer radius of the drainage area <br />' at which point the pressure is always equal to the initial (atmospheric) pressure once steady-state <br /> flow conditions prevail. <br />' GOVEMNING EQUATIONS FOR THE DARCY <br /> FLOW MODEL <br /> The general form of the compressible-flow radial diffusivity equation is- <br /> 1 S (PrSp) = IS (P) (1) <br />' r ar uz Sr k at z <br /> where p = pressure <br /> r = radius <br /> = porosity <br />' k = permeability <br /> U = viscosity <br /> z = gas compressibility factor (z=1 for ideal gas flow) <br />' For steady state, the following boundary conditions apply- <br />' p = p, = pressure at r = r. (outer boundary) <br /> 5 = 0 for all r and t (z = I) <br />' at <br />' The general form of Darcy's law for radial flow is: <br /> q = k 2nrh dR (Z) <br /> µ dr <br />' r D-1 <br />
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