Stress rate and strain rate controlled tests of sandstone were carried out under generalized triaxial stresses. In order to obtain stress loci in the principal stress space, in the latter tests, octahedral shear strain was increased under both conditions of the increment of horizontal principal strain dε
h=0 (uniaxial strain) and the increment of mean principal strain
dε
m=0.
The results from the tests reveal that:(1) The failure curve of sandstone is somewhat more convex outward than that of Mohr-Coulomb. The lubricant inserted between the specimen and the platen reduces the failure strength in triaxial compression tests, but does not in triaxial extension tests.
(2) Under the condition of
dε
h=0, the stress states change toward the failure curve, with a decrease in the gradient of stress loci which depends only on the Poisson's ratio of the specimen.
(3) Under the condition of
dε
m=0, the strain at the peak in differential stress-strain curves which clearly appears as ε
2 runs from ε
3 to ε
1, does not agree with that at the extreme value in stress-strain curves. The stress states deviate from the line perpendicular to the hydrostatic axis and sharply change just before reaching the failure curve. They all tend to be directed toward a certain point thereafter. For the condition of plane strain (dε
2=0), σ
2 is not constant but decreases with σ
2=(σ
1+σ
3)/2. The difference in the relative value of ε
2 to ε3 makes the distinct stress loci, which are expressed in terms of the normal and shear stresses on the fracture plane.
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