Characterization of the Hydraulic Property and the Numerical Flow Models of Fractured Rock Mass

To apply the general flow theory by Barker to the conventional in-situ hydraulic tests, the type curves for the constant head and constant rate tests for a general condition are derived with the semi-analytical method. The results of the real in-situ hydraulic tests are examined by the type curves....

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Published inSOILS AND FOUNDATIONS Vol. 38; no. 4; pp. 57 - 70
Main Authors Kobayashi, Akira, Fujita, Tomoo, Chijimatsu, Masakazu
Format Journal Article
LanguageEnglish
Published Tokyo Elsevier B.V 01.12.1998
The Japanese Geotechnical Society
Japanese Geotechnical Society
Subjects
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ISSN0038-0806
1341-7452
DOI10.3208/sandf.38.4_57

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Abstract To apply the general flow theory by Barker to the conventional in-situ hydraulic tests, the type curves for the constant head and constant rate tests for a general condition are derived with the semi-analytical method. The results of the real in-situ hydraulic tests are examined by the type curves. By arranging the results and considering the different test results, it is found that the hydraulic characteristics can be systematically inferred. As the second subject, whether or not the conventional continuous and discontinuous numerical models can represent the flow behavior such that is observed at the in-situ test is examined. The flow of a single borehole test simulated through the various numerical models is tested by the type curve. The effect of the anisotropy and heterogeneity of the model on the dimension and the hydraulic conductivity obtained by matching with the type curve is tested, and the relation of the variance of the dimension and hydraulic conductivity to the models is examined. By using the examination results, the proper available models for the site of interest here is discussed. The process presented in this paper will be very helpful in selecting the numerical model for a real problem because it is seen from the results that some models show a distinctive tendency in the dimension.
AbstractList To apply the general flow theory by Barker to the conventional in-situ hydraulic tests, the type curves for the constant head and constant rate tests for a general condition are derived with the semi-analytical method. The results of the real in-situ hydraulic tests are examined by the type curves. By arranging the results and considering the different test results, it is found that the hydraulic characteristics can be systematically inferred. As the second subject, whether or not the conventional continuous and discontinuous numerical models can represent the flow behavior such that is observed at the in-situ test is examined. The flow of a single borehole test simulated through the various numerical models is tested by the type curve. The effect of the anisotropy and heterogeneity of the model on the dimension and the hydraulic conductivity obtained by matching with the type curve is tested, and the relation of the variance of the dimension and hydraulic conductivity to the models is examined. By using the examination results, the proper available models for the site of interest here is discussed. The process presented in this paper will be very helpful in selecting the numerical model for a real problem because it is seen from the results that some models show a distinctive tendency in the dimension.
To apply the general flow theory by Barker to the conventional in-situ hydraulic tests, the type curves for the constant head and constant rate tests for a general condition are derived with the semi-analytical method. The results of the real in-situ hydraulic tests are examined by the type curves. By arranging the results and considering the different test results, it is found that the hydraulic characteristics can be systematically inferred. As the second subject, whether or not the conventional continuous and discontinuous numerical models can represent the flow behavior such that is observed at the in-situ test is examined. The flow of a single borehole test simulated through the various numerical models is tested by the type curve. The effect of the anisotropy and heterogeneity of the model on the dimension and the hydraulic conductivity obtained by matching with the type curve is tested, and the relation of the variance of the dimension and hydraulic conductivity to the models is examined. By using the examination results, the proper available models for the site of interest here is discussed. The process presented in this paper will be very helpful in selecting the numerical model for a real problem because it is seen from the results that some models show a distinctive tendency in the dimension.
Author Fujita, Tomoo
Kobayashi, Akira
Chijimatsu, Masakazu
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10.1029/TR016i002p00519
10.1029/WR024i010p01796
10.1103/PhysRevLett.54.455
10.1145/361953.361969
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Issue 4
Keywords in-situ test
numerical model
seepage (IGC: F4/G7/G13)
anisotropy
permeability
heterogeneity
rock mass
Rock mechanics
Theory
In situ test
Pressure distribution
Borehole
Hydraulic conductivity
Injection
Permeability
Rock mass
Water leak
Anisotropy
Jointed rock
Numerical simulation
Free flow
Hydraulic properties
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References 1) Barker, J. A. (1988): "General radial flow model for hydraulic tests in fractured rock," Water Resour. Res., Vol. 24, No. 10. Pp. 1796-1804
2) Dershowitz, W., Wallmann, P. and Kindred, S. (1991): "Discrete fracture modeling for the stripa site characterization and validation drift inflow prediction," Stripa Project Technical Report, SKB.
10) Stehfest, H. (1970): "Numerical inversion of laplace transforms," Communications of ACM, Vol. 13, pp. 47-49.
4) Karasaki, K. (1987): "Well test analysis in fractured media," Ph.D. Thesis, Univ. of California, Berkeley.
8) O′Shaughnessy, B. and Procaccia, I. (1985): "Analytical solutions for diffusion on fractal objects," Physical Review Letters, Vol. 54, No. 5, pp. 455-458.
11) Theis, C. V. (1935): "The relation between the lowering of the piezometeric surface and the rate and duration of discharge of a well using groundwater storage," Trans. Am. Geoph. Un., 16, pp. 519-524
6) Kobayashi, A., Yamashita, R. Chijimatsu, M. Nishiyama, H. and Ohnishi, Y. (1994): "Analyses of LPT2 in the Aspo HRL with continuous anisotropic heterogeneous model," SKB International Cooperative Report, 94-07.
9) Oda, M. (1986): "An equivalent continuum model for coupled stress and fluid flow analysis in jointed rock masses," Water Resour. Res., Vol. 22, No. 13, pp. 1845-1856.
5) Kobayashi, A. (1995): "Automatic fitting code of type curve considering the dimension for constant rate tests," 50th JSCE Annual Conf., pp. 168-169 (in Japanese).
3) Hsieh, P. A., Neuman, S. P. and Simpson, E. S. (1983): "Pressure testing of fractured rocks - A methodology employing three-dimen-sional cross-hole tests," US Nuclear Regulatory Commission Topical Technical Report, NUREG/CR-3213.
7) Okuno, T. and Hokari, T. (1991): "Evaluation of the three-dimensional hydraulic conductivity tensor of a granitic rock mass by cross-hole tests," Proc. Of 7th International Congress on Rock Mechanics, Archen, pp. 591-594.
Okuno (10.3208/sandf.38.4_57_bb0035) 1991
Karasaki (10.3208/sandf.38.4_57_bb0020) 1987
Kobayashi (10.3208/sandf.38.4_57_bb0030) 1994
O’Shaughnessy (10.3208/sandf.38.4_57_bb0040) 1985; 54
Dershowitz (10.3208/sandf.38.4_57_bb0010) 1991
Oda (10.3208/sandf.38.4_57_bb0045) 1986; 22
Stehfest (10.3208/sandf.38.4_57_bb0050) 1970; 13
Theis (10.3208/sandf.38.4_57_bb0055) 1935; 16
Barker (10.3208/sandf.38.4_57_bb0005) 1988; 24
Hsieh (10.3208/sandf.38.4_57_bb0015) 1983
Kobayashi (10.3208/sandf.38.4_57_bb0025) 1995
References_xml – reference: 11) Theis, C. V. (1935): "The relation between the lowering of the piezometeric surface and the rate and duration of discharge of a well using groundwater storage," Trans. Am. Geoph. Un., 16, pp. 519-524
– reference: 10) Stehfest, H. (1970): "Numerical inversion of laplace transforms," Communications of ACM, Vol. 13, pp. 47-49.
– reference: 5) Kobayashi, A. (1995): "Automatic fitting code of type curve considering the dimension for constant rate tests," 50th JSCE Annual Conf., pp. 168-169 (in Japanese).
– reference: 7) Okuno, T. and Hokari, T. (1991): "Evaluation of the three-dimensional hydraulic conductivity tensor of a granitic rock mass by cross-hole tests," Proc. Of 7th International Congress on Rock Mechanics, Archen, pp. 591-594.
– reference: 4) Karasaki, K. (1987): "Well test analysis in fractured media," Ph.D. Thesis, Univ. of California, Berkeley.
– reference: 8) O′Shaughnessy, B. and Procaccia, I. (1985): "Analytical solutions for diffusion on fractal objects," Physical Review Letters, Vol. 54, No. 5, pp. 455-458.
– reference: 3) Hsieh, P. A., Neuman, S. P. and Simpson, E. S. (1983): "Pressure testing of fractured rocks - A methodology employing three-dimen-sional cross-hole tests," US Nuclear Regulatory Commission Topical Technical Report, NUREG/CR-3213.
– reference: 1) Barker, J. A. (1988): "General radial flow model for hydraulic tests in fractured rock," Water Resour. Res., Vol. 24, No. 10. Pp. 1796-1804
– reference: 2) Dershowitz, W., Wallmann, P. and Kindred, S. (1991): "Discrete fracture modeling for the stripa site characterization and validation drift inflow prediction," Stripa Project Technical Report, SKB.
– reference: 6) Kobayashi, A., Yamashita, R. Chijimatsu, M. Nishiyama, H. and Ohnishi, Y. (1994): "Analyses of LPT2 in the Aspo HRL with continuous anisotropic heterogeneous model," SKB International Cooperative Report, 94-07.
– reference: 9) Oda, M. (1986): "An equivalent continuum model for coupled stress and fluid flow analysis in jointed rock masses," Water Resour. Res., Vol. 22, No. 13, pp. 1845-1856.
– volume: 22
  start-page: 1845
  issue: 13
  year: 1986
  ident: 10.3208/sandf.38.4_57_bb0045
  article-title: An equivalent continuum model for coupled stress and fluid flow analysis in jointed rock masses
  publication-title: Water Resour. Res.
  doi: 10.1029/WR022i013p01845
– volume: 16
  start-page: 519
  year: 1935
  ident: 10.3208/sandf.38.4_57_bb0055
  article-title: The relation between the lowering of the piezometeric surface and the rate and duration of discharge of a well using groundwater storage
  publication-title: Trans. Am. Geoph. Un.
  doi: 10.1029/TR016i002p00519
– volume: 24
  start-page: 1796
  issue: 10
  year: 1988
  ident: 10.3208/sandf.38.4_57_bb0005
  article-title: General radial flow model for hydraulic tests in fractured rock
  publication-title: Water Resour. Res.
  doi: 10.1029/WR024i010p01796
– start-page: 94
  year: 1994
  ident: 10.3208/sandf.38.4_57_bb0030
– volume: 54
  start-page: 455
  issue: 5
  year: 1985
  ident: 10.3208/sandf.38.4_57_bb0040
  article-title: Analytical solutions for diffusion on fractal objects
  publication-title: Physical Review Letters
  doi: 10.1103/PhysRevLett.54.455
– year: 1987
  ident: 10.3208/sandf.38.4_57_bb0020
– start-page: 168
  year: 1995
  ident: 10.3208/sandf.38.4_57_bb0025
– start-page: 591
  year: 1991
  ident: 10.3208/sandf.38.4_57_bb0035
  article-title: Evaluation of the three-dimensional hydraulic conductivity tensor of a granitic rock mass by cross-hole tests
– year: 1991
  ident: 10.3208/sandf.38.4_57_bb0010
– year: 1983
  ident: 10.3208/sandf.38.4_57_bb0015
– volume: 13
  start-page: 47
  year: 1970
  ident: 10.3208/sandf.38.4_57_bb0050
  article-title: Numerical inversion of laplace transforms
  publication-title: Communications of ACM
  doi: 10.1145/361953.361969
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Snippet To apply the general flow theory by Barker to the conventional in-situ hydraulic tests, the type curves for the constant head and constant rate tests for a...
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SubjectTerms anisotropy
Applied sciences
Buildings. Public works
Earth sciences
Earth, ocean, space
Engineering and environment geology. Geothermics
Engineering geology
Exact sciences and technology
Geotechnics
heterogeneity
in-situ test
numerical model
permeability
rock mass
seepage (IGC: F4/G7/G13)
Soil mechanics. Rocks mechanics
Title Characterization of the Hydraulic Property and the Numerical Flow Models of Fractured Rock Mass
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