天然フラクチャー型貯留層の有効浸透率予測
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          | Published in | 石油技術協会誌 Vol. 66; no. 2; pp. 225 - 236 | 
|---|---|
| Main Authors | , , , | 
| Format | Journal Article | 
| Language | Japanese | 
| Published | 
            石油技術協会
    
        2001
     | 
| Online Access | Get full text | 
| ISSN | 0370-9868 1881-4131  | 
| DOI | 10.3720/japt.66.225 | 
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| Author | 在原, 典男 中島, 寿徳 佐藤, 光三 矢澤, 仁徳  | 
    
|---|---|
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| References | 8. Strack, O. D. L., 1989: Groundwater Mechanics. Prentice Hall. 16. Xue, G, Datta-Gupta, A., Valko, P. and Blasingame, T., 1997: Optimal transformations for multiple regression: application to permeability estimation from well logs. SPEFE, June, 85-93. 4. Lough, M. F., Lee, S. H. and Kamath, J., 1996: A new method to calculate the effective permeability of grid blocks used in the simulation of naturally fractured reservoirs. Paper SPE 36730 presented at the SPE Annual Technical Conference and Exhibition held in Denver, CO, Oct. 6-9. 17. Sato, K., 2000: Productivity correlation for horizontal sinks completed in fractured reservoirs. SPEREE, 2, April, 132-138. 13. Sato, K., 1997: Productivity of horizontal sinks in the presence of distributed fractures. SPEJ, 2, June, 194-203. 1. Kazemi, H., Merril, L. S Jr., Porterfield, K L and Zeman P. R., 1976: Numerical simulation of water-oil flow in naturally fractured reservoirs. SPEJ, Dec., 317. 15. Breiman, L. and Friedman, J. H., 1985: Estimating optimal transformations for multiple regression and correlation. Journal of the American Statistical Association. Sept., 580-598. 10. Saez, A. E., 1989: The effective homogeneous behavior of heterogeneous porous media. Transport in Porous Media 4, 213-238. 11. Sato, K. and Abbaszadeh, M., 1994 : Complex variable boundary element method for tracking streamlines across fractures. Proceedings for 4th European Conference on the Mathematics of Oil Recovery held in Roros, Norway, June 7-10. 3. Durlofsky, L. J., 1991: Numerical calculation of equivalent grid block permeability tensors for heterogeneous porous media. Water Resources Research, 27 (5), 699-708. 6. Pickup, G. E., Ringrose, P. S., Jensen, J. L. and Sorbie, K. S., 1994: Permeability tensors for sedimentary structures. Mathematical Geology, 26 (2), 227-250. 14. Chirlin, G. R., 1985: Flow through a porous medium with periodic barriers or fractures. SPEJ, June, 358-362. 7. Churchill, R. V. and Brown, J. W., 1990: Complex Variable and Applications. McGraw-Hill. 2. Long, J. C S., Gilmour ,P. and Witherspoon, P. A., 1985: A model for steady fluid flow in random three-dimensional networks of disc-shaped fractures. Water Resources Research 21, 1105. 5. Lough, M. F., Lee, S. H. and Kamath, J., 1998: An efficient boundary integral formulation for flow through fractured porous media. Journal of Computational Physics 143, 462-483. 9. Hromadka II, T. V. and Lai, C., 1987: The Complex Variable Boundary Element Method in Engineering Analysis. Springer-Verlag. 12. Sato, K. and Abbaszadeh, M., 1996: Tracer flow and pressure performance of reservoirs containing distributed thin bodies. SPEFE, Sept., 185-193.  | 
    
| References_xml | – reference: 5. Lough, M. F., Lee, S. H. and Kamath, J., 1998: An efficient boundary integral formulation for flow through fractured porous media. Journal of Computational Physics 143, 462-483. – reference: 6. Pickup, G. E., Ringrose, P. S., Jensen, J. L. and Sorbie, K. S., 1994: Permeability tensors for sedimentary structures. Mathematical Geology, 26 (2), 227-250. – reference: 11. Sato, K. and Abbaszadeh, M., 1994 : Complex variable boundary element method for tracking streamlines across fractures. Proceedings for 4th European Conference on the Mathematics of Oil Recovery held in Roros, Norway, June 7-10. – reference: 15. Breiman, L. and Friedman, J. H., 1985: Estimating optimal transformations for multiple regression and correlation. Journal of the American Statistical Association. Sept., 580-598. – reference: 16. Xue, G, Datta-Gupta, A., Valko, P. and Blasingame, T., 1997: Optimal transformations for multiple regression: application to permeability estimation from well logs. SPEFE, June, 85-93. – reference: 1. Kazemi, H., Merril, L. S Jr., Porterfield, K L and Zeman P. R., 1976: Numerical simulation of water-oil flow in naturally fractured reservoirs. SPEJ, Dec., 317. – reference: 9. Hromadka II, T. V. and Lai, C., 1987: The Complex Variable Boundary Element Method in Engineering Analysis. Springer-Verlag. – reference: 10. Saez, A. E., 1989: The effective homogeneous behavior of heterogeneous porous media. Transport in Porous Media 4, 213-238. – reference: 13. Sato, K., 1997: Productivity of horizontal sinks in the presence of distributed fractures. SPEJ, 2, June, 194-203. – reference: 8. Strack, O. D. L., 1989: Groundwater Mechanics. Prentice Hall. – reference: 12. Sato, K. and Abbaszadeh, M., 1996: Tracer flow and pressure performance of reservoirs containing distributed thin bodies. SPEFE, Sept., 185-193. – reference: 4. Lough, M. F., Lee, S. H. and Kamath, J., 1996: A new method to calculate the effective permeability of grid blocks used in the simulation of naturally fractured reservoirs. Paper SPE 36730 presented at the SPE Annual Technical Conference and Exhibition held in Denver, CO, Oct. 6-9. – reference: 3. Durlofsky, L. J., 1991: Numerical calculation of equivalent grid block permeability tensors for heterogeneous porous media. Water Resources Research, 27 (5), 699-708. – reference: 14. Chirlin, G. R., 1985: Flow through a porous medium with periodic barriers or fractures. SPEJ, June, 358-362. – reference: 17. Sato, K., 2000: Productivity correlation for horizontal sinks completed in fractured reservoirs. SPEREE, 2, April, 132-138. – reference: 7. Churchill, R. V. and Brown, J. W., 1990: Complex Variable and Applications. McGraw-Hill. – reference: 2. Long, J. C S., Gilmour ,P. and Witherspoon, P. A., 1985: A model for steady fluid flow in random three-dimensional networks of disc-shaped fractures. Water Resources Research 21, 1105.  | 
    
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| Title | 天然フラクチャー型貯留層の有効浸透率予測 | 
    
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