Compressed Air Flow within Aquifer Reservoirs of CAES Plants
A model on the air flow within aquifer reservoirs of Compressed Air Energy Storage (CAES) plants was developed. The design of such CAES plants requires knowledge of the reservoir air pressure distribution during both the charging and discharging phases. Also, it must assure air/water interface stabi...
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Published in | Transport in porous media Vol. 81; no. 2; pp. 219 - 240 |
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Main Authors | , , |
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Language | English |
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01.01.2010
Springer Springer Nature B.V |
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Abstract | A model on the air flow within aquifer reservoirs of Compressed Air Energy Storage (CAES) plants was developed. The design of such CAES plants requires knowledge of the reservoir air pressure distribution during both the charging and discharging phases. Also, it must assure air/water interface stability to prevent water suction during discharge. An approximate analytical solution for the pressure variations within the anisotropic reservoir porous space was developed, subject to the Darcy equation and for conditions of partially penetrating wells. Sensitivity analyses were conducted to identify the dominant parameters affecting the well pressure and the critical flow rate (water suction threshold). It is demonstrated that water coning is a factor that could severely limit the discharge air flow rate. A significant diminishment of that limitation and reduction of the pressure fluctuation can be achieved by enlargement of the air layer height and discharge period. Likewise, aquifers with larger horizontal permeability impose less restrictive critical flows. A conclusion on the preferred screen length could not be merely drawn from technological considerations, but should also involve important economic aspects. |
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AbstractList | A model on the air flow within aquifer reservoirs of Compressed Air Energy Storage (CAES) plants was developed. The design of such CAES plants requires knowledge of the reservoir air pressure distribution during both the charging and discharging phases. Also, it must assure air/water interface stability to prevent water suction during discharge. An approximate analytical solution for the pressure variations within the anisotropic reservoir porous space was developed, subject to the Darcy equation and for conditions of partially penetrating wells. Sensitivity analyses were conducted to identify the dominant parameters affecting the well pressure and the critical flow rate (water suction threshold). It is demonstrated that water coning is a factor that could severely limit the discharge air flow rate. A significant diminishment of that limitation and reduction of the pressure fluctuation can be achieved by enlargement of the air layer height and discharge period. Likewise, aquifers with larger horizontal permeability impose less restrictive critical flows. A conclusion on the preferred screen length could not be merely drawn from technological considerations, but should also involve important economic aspects. |
Author | Dayan, A. Ullmann, A. Kushnir, R. |
Author_xml | – sequence: 1 givenname: R. surname: Kushnir fullname: Kushnir, R. organization: Department of Fluid Mechanics and Heat Transfer, School of Mechanical Engineering, Tel Aviv University – sequence: 2 givenname: A. surname: Ullmann fullname: Ullmann, A. email: ullmann@eng.tau.ac.il organization: Department of Fluid Mechanics and Heat Transfer, School of Mechanical Engineering, Tel Aviv University – sequence: 3 givenname: A. surname: Dayan fullname: Dayan, A. organization: Department of Fluid Mechanics and Heat Transfer, School of Mechanical Engineering, Tel Aviv University |
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Cites_doi | 10.1016/0022-1694(84)90001-5 10.2172/5860735 10.2118/14210-MS 10.2118/15855-PA 10.1002/nag.1610060306 10.2172/6463248 10.1007/s11242-007-9156-x 10.2118/935144-G 10.1016/S0022-1694(96)03217-9 |
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Keywords | Partially penetrating well Water coning Compressed air energy storage (CAES) Porous reservoirs Critical flow rates models sensitivity analysis permeability air-water interface reservoirs suction air pressure storage transport water critical flow Water conking aquifers fluctuations discharge porous media Analytical solution stability energy |
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References | MuskatM.The Flow of Homogeneous Fluid through Porous Media19371New YorkMcGraw-Hill MeiriD.KaradiG.M.Simulation of air storage aquifer by finite element modelInt. J. Numer. Anal. Meth. Geomech.19826333935110.1002/nag.1610060306 Wiles, L.E.: Numerical analysis of temperature and flow effects in a dry, two-dimensional, porous media reservoir used for compressed air energy storage, technical report PNL-3047, Pacific Northwest Laboratory (1979) RuudN.C.KabalaZ.J.Response of a partially penetrating well in a heterogeneous aquifer: integrated well-face flux vs. uniform well-face flux boundary conditionsJ. Hydrol. (Amst.)1997194769410.1016/S0022-1694(96)03217-9 Allen, R.D., Doherty, T.J., Schainker, R.B., Istvan, J.A., Pereira, J.C.: Preliminary results from the pittsfield aquifer field test applicable to commercialization of CAES technology. Intersociety Energy Conversion Engineering Conference, San Francisco, USA, pp. 1081–1090 (1984) CarslawH.S.JaegerJ.C.Conduction of Heat in Solids19592OxfordOxford University Press Wiles, L.E., McCann, R.A.: Water coning in porous media reservoirs for compressed air energy storage, technical report PNL-3470, Pacific Northwest Laboratory (1981) Wheatley, M.J.: An approximate theory of oil/water coning. Paper SPE 14210, SPE 60th annual technical conference and exhibition, Las Vegas, USA (1985) MuskatM.WyckoffR.D.An approximate theory of water coning in oil productionTrans. AIME1935114144163 Crotogino, F., Mohmeyer, K.U., Scharf, R.: Huntorf CAES: more than 20 years of successful operation. SMRI Spring Meeting, Orlando, USA, pp. 351–357 (2001) ANR Storage Company: compressed air energy storage in porous media, EPRI Report 2488-10, March (1986) BraesterC.BearJ.Some hydrodynamics aspects of compressed-air energy storage in aquifersJ. Hydrol. (Amst.)198473201225 KushnirR.UllmannA.DayanA.Steady periodic gas flow around a well of a CAES plantTransp. Porous Media200873112010.1007/s11242-007-9156-x HoylandL.A.PapatzacosP.SkjaevelandS.M.Critical rate for water coning: correlation and analytical solutionSPE Reserv. Eng.198944495502 9397_CR1 9397_CR2 9397_CR5 9397_CR12 N.C. Ruud (9397_CR11) 1997; 194 9397_CR13 9397_CR14 R. Kushnir (9397_CR7) 2008; 73 L.A. Hoyland (9397_CR6) 1989; 4 C. Braester (9397_CR3) 1984; 73 M. Muskat (9397_CR10) 1935; 114 H.S. Carslaw (9397_CR4) 1959 D. Meiri (9397_CR8) 1982; 6 M. Muskat (9397_CR9) 1937 |
References_xml | – reference: RuudN.C.KabalaZ.J.Response of a partially penetrating well in a heterogeneous aquifer: integrated well-face flux vs. uniform well-face flux boundary conditionsJ. Hydrol. (Amst.)1997194769410.1016/S0022-1694(96)03217-9 – reference: Allen, R.D., Doherty, T.J., Schainker, R.B., Istvan, J.A., Pereira, J.C.: Preliminary results from the pittsfield aquifer field test applicable to commercialization of CAES technology. Intersociety Energy Conversion Engineering Conference, San Francisco, USA, pp. 1081–1090 (1984) – reference: Wheatley, M.J.: An approximate theory of oil/water coning. Paper SPE 14210, SPE 60th annual technical conference and exhibition, Las Vegas, USA (1985) – reference: KushnirR.UllmannA.DayanA.Steady periodic gas flow around a well of a CAES plantTransp. Porous Media200873112010.1007/s11242-007-9156-x – reference: MeiriD.KaradiG.M.Simulation of air storage aquifer by finite element modelInt. J. Numer. Anal. Meth. Geomech.19826333935110.1002/nag.1610060306 – reference: Wiles, L.E., McCann, R.A.: Water coning in porous media reservoirs for compressed air energy storage, technical report PNL-3470, Pacific Northwest Laboratory (1981) – reference: Wiles, L.E.: Numerical analysis of temperature and flow effects in a dry, two-dimensional, porous media reservoir used for compressed air energy storage, technical report PNL-3047, Pacific Northwest Laboratory (1979) – reference: BraesterC.BearJ.Some hydrodynamics aspects of compressed-air energy storage in aquifersJ. Hydrol. (Amst.)198473201225 – reference: CarslawH.S.JaegerJ.C.Conduction of Heat in Solids19592OxfordOxford University Press – reference: HoylandL.A.PapatzacosP.SkjaevelandS.M.Critical rate for water coning: correlation and analytical solutionSPE Reserv. Eng.198944495502 – reference: Crotogino, F., Mohmeyer, K.U., Scharf, R.: Huntorf CAES: more than 20 years of successful operation. SMRI Spring Meeting, Orlando, USA, pp. 351–357 (2001) – reference: ANR Storage Company: compressed air energy storage in porous media, EPRI Report 2488-10, March (1986) – reference: MuskatM.The Flow of Homogeneous Fluid through Porous Media19371New YorkMcGraw-Hill – reference: MuskatM.WyckoffR.D.An approximate theory of water coning in oil productionTrans. AIME1935114144163 – volume: 73 start-page: 201 year: 1984 ident: 9397_CR3 publication-title: J. Hydrol. (Amst.) doi: 10.1016/0022-1694(84)90001-5 – ident: 9397_CR2 – ident: 9397_CR1 – ident: 9397_CR13 doi: 10.2172/5860735 – ident: 9397_CR12 doi: 10.2118/14210-MS – volume-title: Conduction of Heat in Solids year: 1959 ident: 9397_CR4 – volume-title: The Flow of Homogeneous Fluid through Porous Media year: 1937 ident: 9397_CR9 – volume: 4 start-page: 495 issue: 4 year: 1989 ident: 9397_CR6 publication-title: SPE Reserv. Eng. doi: 10.2118/15855-PA – volume: 6 start-page: 339 issue: 3 year: 1982 ident: 9397_CR8 publication-title: Int. J. Numer. Anal. Meth. Geomech. doi: 10.1002/nag.1610060306 – ident: 9397_CR5 – ident: 9397_CR14 doi: 10.2172/6463248 – volume: 73 start-page: 1 issue: 1 year: 2008 ident: 9397_CR7 publication-title: Transp. Porous Media doi: 10.1007/s11242-007-9156-x – volume: 114 start-page: 144 year: 1935 ident: 9397_CR10 publication-title: Trans. AIME doi: 10.2118/935144-G – volume: 194 start-page: 76 year: 1997 ident: 9397_CR11 publication-title: J. Hydrol. (Amst.) doi: 10.1016/S0022-1694(96)03217-9 |
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SubjectTerms | Air flow Aquifers Civil Engineering Classical and Continuum Physics Compressed air Critical flow Discharge Earth and Environmental Science Earth Sciences Earth, ocean, space Energy storage Engineering and environment geology. Geothermics Enlargement Exact sciences and technology Exact solutions Flow velocity Geotechnical Engineering & Applied Earth Sciences Hydrocarbons Hydrogeology Hydrology. Hydrogeology Hydrology/Water Resources Industrial Chemistry/Chemical Engineering Interface stability Mathematical analysis Mathematical models Parameter identification Parameter sensitivity Pollution, environment geology Pressure distribution Reservoirs Sedimentary rocks Sensitivity analysis Stability analysis Stress concentration Suction Variations Water discharge |
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