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    Determination of hydraulic parameters in a fractured rock aquifer

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    Author
    Campana, Michael Emerson,1948-
    Issue Date
    1973
    Keywords
    Hydrology.
    Aquifers -- Mathematical models.
    Committee Chair
    Harshbarger, John W.
    
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    Publisher
    The University of Arizona.
    Rights
    Copyright © is held by the author. Digital access to this material is made possible by the University Libraries, University of Arizona. Further transmission, reproduction or presentation (such as public display or performance) of protected items is prohibited except with permission of the author.
    Abstract
    The following equation is derived to determine the vertical hydraulic conductivity Kz of an artesian fractured rock aquifer: Kₒ[(Kz/Kr) ½ πr/b] = 2B csc(πd/b) where Kₒ, Kr, b, d, and B are respectively the zero-order modified Bessel function of the second kind, the radial hydraulic conductivity, the aquifer thickness, the depth of penetration of the pumped well, and a function of Kr, h, d, discharge Q, drawdown s, and the well function W(u). An estimate of Kr is obtained using the Theis equation or the double slope method. A drawdown prediction equation is also formulated: S = (Q/4πKrb)/{W(u)+(2b/πd) Kₒ[(Kz/Kr) ½πr/b]sin(πd/b). Data from two aquifer tests in a fractured volcanic tuff aquifer were analyzed using these equations to determine Kz. In test 1 it was not possible to obtain realistic values for Kz. In test 2, a value for Kz obtained that was both realistic and consistent with a value obtained by another method. The Theis equation is easier to use than the double slope method. However, both techniques neglect Kz when they are used to estimate Kr. Neglect of observation well partial penetration may have introduced some error. Methods presented in this study are also applicable to artesian nonfractured rock aquifers.
    Type
    Thesis-Reproduction (electronic)
    text
    Degree Name
    M.S.
    Degree Level
    masters
    Degree Program
    Hydrology and Water Resources
    Graduate College
    Degree Grantor
    University of Arizona
    Collections
    Master's Theses

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