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Permeability Tensor Theory

机译:渗透张量理论

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Assuming that a defined fractured rock mass volume can be considered a homogeneous anisotropic porous medium, it obeys Darcy s Law, which states that the apparent seepage velocity v_i is related to the gradient of total hydraulic head by a coefficient k_(ij), known as the permeability tensor (Oda, 1985): v_i velence -g/v k_(ij) partial deriv PHI/partial deriv_(X_i) velence g/ v k_(ij) J_i, (A.1) where g is the gravitational acceleration, v is the kinematic viscosity, and J_i velence -partial deriv PHI/partial deriv _(X_i). As noted by Oda (1985), it is not guaranteed that every rock mass can be simulated by an equivalent porous medium with a symmetrical permeability tensor. However, numerical studies by Long et al. (1982) and Oda (1985) have indicated that rock masses containing a significant number of discontinuities do in fact approach such behavior.
机译:假设可以将定义的裂隙岩体体积视为均质的各向异性多孔介质,则遵循达西定律,该定律指出表观渗透速度v_i与总水头的坡度p 的系数为k_(ij)有关,被称为渗透率张量(Oda,1985):v_i velence -g / v k_(ij)偏导数PHI / partial deriv_(X_i)velence g / v k_(ij)J_i,(A.1)其中g是引力加速度,v是运动粘度,并且J_i速度-偏导PHI /偏导_(X_i)。正如Oda(1985)指出的那样,不能保证每个岩体都可以由具有对称渗透率张量的等效多孔介质模拟。但是,Long等人的数值研究。 (1982年)和Oda(1985年)已经表明,包含大量不连续点的岩体实际上确实在接近这种行为。

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