2006
DOI: 10.1002/nag.513
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A numerical model simulating reactive transport and evolution of fracture permeability

Abstract: SUMMARYA numerical model is presented to describe the evolution of fracture aperture (and related permeability) mediated by the competing chemical processes of pressure solution and free-face dissolution/precipitation; pressure (dis)solution and precipitation effect net-reduction in aperture and free-face dissolution effects netincrease. These processes are incorporated to examine coupled thermo-hydro-mechano-chemo responses during a flow-through experiment, and applied to reckon the effect of forced fluid inj… Show more

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Cited by 60 publications
(43 citation statements)
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“…The fracture aperture is equal to L x . This is similar to what the Yasuhara and Elsworth [] model would predict for these conditions if no critical stress limitations were invoked. The porosity of the control volume decreases with time.…”
Section: Examplessupporting
confidence: 85%
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“…The fracture aperture is equal to L x . This is similar to what the Yasuhara and Elsworth [] model would predict for these conditions if no critical stress limitations were invoked. The porosity of the control volume decreases with time.…”
Section: Examplessupporting
confidence: 85%
“…Note that the highest excess stress 73 MPa is less than the critical stress, which is 77 MPa for quartz at this temperature. The Yasuhara and Elsworth [] model would have predicted no decrease of the aperture.…”
Section: Examplesmentioning
confidence: 99%
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“…In this section a benchmark test was established in order to verify a laboratory experiment operated by Yasuhara ([48], [49]), in which an artificial fracture sample of novaculite was injected with water for a flow-through experiment. In Yasuhara's experiment, the novaculite sample was split open and the fracture surfaces were profiled.…”
Section: B Yasuhara's Experimentsmentioning
confidence: 99%
“…The critical stress was then calculated as 79.7 MPa at T = 20 °C for quartz. The dissolution mass flux of pressure solution on contacting asperities was given by Yasuhara and Elsworth as dMdissPSdt=3Vm2()σaσck+ρgAcRT, where t is time, k + is the dissolution rate constant of the solid ( k + = 3.09 × 10 −13 mol m −2 s −1 at 20 °C), A c is the contact area of contacting asperity ( A c = π a 2 ), and R is the gas constant ( R = 8.31 J mol −1 k −1 ).…”
Section: Implications On Compaction Mechanism Of Fast Closure Of Fracmentioning
confidence: 99%