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A Risk Assessment Modeling Tool to Quantify Leakage Potential ...

A Risk Assessment Modeling Tool to Quantify Leakage Potential ...

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A <strong>Risk</strong> <strong>Assessment</strong> <strong>Tool</strong> <strong>to</strong> <strong>Quantify</strong>CO 2 <strong>Leakage</strong> <strong>Potential</strong> through Wellsin Mature Sedimentary BasinsMichael A. Celia (Prince<strong>to</strong>n University)Stefan Bachu (Alberta EUB)Jan Nordbotten (U. Bergen and Prince<strong>to</strong>n U.)Dmitri Kavetski (Prince<strong>to</strong>n U.)Sarah Gasda (Prince<strong>to</strong>n U.)


Outline• <strong>Leakage</strong> and Existing Wells• A <strong>Modeling</strong> Framework for <strong>Leakage</strong>Estimation• Example Application• Conclusions and Future Work


Worldwide Density of Oil and Gas WellsFrom IPCC SRCCS, 2005End of 2004


<strong>Potential</strong> CO 2 Migration and <strong>Leakage</strong> Paths


Components of the Semi-analytical Model• Injection plume evolution– Similarity solution (Captures full buoyant drive)– Radial Buckley-Leverett type solution (Viscous domination)– Includes drying fronts– Captures essential physics while being simple enough for analytical solution• <strong>Leakage</strong> Dynamics• Post-injection Redistribution• Upconing around Leaky WellsH


Distribution of Existing Wells in the Wabamun Lake Area


Down-Hole Stratigraphic Model for the Wabamun Lake Area,Alberta, Canada – Pre-Cretaceous Unconformity <strong>to</strong> Surface


Down-Hole Stratigraphic Model for the Wabamun Lake Area,Alberta, Canada – Precambrian <strong>to</strong> Pre-Cretaceous Unconformity


Probability Distribution for WellPermeabilities


Monte Carlo Simulations4:1Bimodal Gaussian⎧ N ( −20,1)with plog10[ K] ~ ⎨⎩N( −16,2) 1−p111:11:4Intact cement: K ~ 10 -20 m 2Degraded cement: K ~ 10 -16 m 2


Plume spread – Single realizationLayer above injection, after 50 yrs


Plume spread – AveragedLayer above injection, after 50 yrs


Mean leakage: Time profileFirst two layers above injection over 50 yrs


<strong>Leakage</strong> statistics after 50 years4:1 Gaussian mixture (10 -20 m 2 : 10 -16 m 2 )Mean ~ -3.1 [0.08%]P(>1%)=8%


<strong>Leakage</strong> statistics after 50 years1:1 Gaussian mixture (10 -20 m 2 : 10 -16 m 2 )Mean ~ -2.4 [0.4%]P(>1%)=25%


<strong>Leakage</strong> statistics after 50 years1:4 Gaussian mixture (10 -20 m 2 : 10 -16 m 2 )Mean ~ -2.1 [0.8%]P(>1%)=44%


Maximum <strong>Leakage</strong> (at 95% Confidence) Above Injection Layer>50%


Maximum <strong>Leakage</strong> (at 95% Confidence) Above Second Layer


How can we identify this distribution?We need a targeted field campaign:• Re-enter existing (abandoned) wells.• Use statistical mix of wells (location, depth, age, …).• Simple pressure tests <strong>to</strong> identify K eff in well segments.

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