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Infinitesimal-radius penetrometers

With magnitudes of penetration induced pore pressure, p-p available in Equation 1, substituting this relation directly into Equation 5 enables plots of Qi versus 6, to be contoured for permeability, for the case of an infinitesimal radius penetrometer. The resulting relationship is... [Pg.479]

Relations may be developed to represent the steady pore fluid pressures that develop around a penetrometer under steady penetration, at penetration rate, U. These rtKxlels necessarily employ simple linearized constitutive relations, but incorporate the important influence of a porous medium migrating past the penetrometer tip, albeit in a simplified form. Dislocation models (Elsworth, 1991 1993) may be applied to represent a penetrometer of infinitesimal-radius, but suffer the disadvantage that penetration-induced pressures become singular at the assumed penetrometer tip. The approximate solution for a finite radius penetrometer avoids this shortcoming, as explored in the following. [Pg.477]

Figure 2 Contoured plot of B -Q, contoured for Kd for a penetrometer of infinitesimal radius. The conversion between Kd and K is performed for effective stresses at 10 m depth, for penetration of a standard cone at 2 cm/s artdfor A=I. Figure 2 Contoured plot of B -Q, contoured for Kd for a penetrometer of infinitesimal radius. The conversion between Kd and K is performed for effective stresses at 10 m depth, for penetration of a standard cone at 2 cm/s artdfor A=I.

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