Abstract:
The plane strain triaxial tests in which the minor active principal stress (also called
σx) keeps invariable are performed on the compacted loess with different water contents. The influences of
σx and water content (also called
w) on characteristics of the principal stress in plane strain direction (also called
σy) during loading are studied. Based on the test results, the expressions describing the bilinear relationships between the principal stress in the plane strain direction and that in other directions are proposed. It is verified whether or not
σy can be predicted by the expressions for the intermediate principal stress based on different strength criteria for compacted loess. The test results show that
σy is not the intermediate principal stress (also called
σ2) but the minor principal stress (also called
σ3) during the isotropic consolidation and the initial loading stage. The ratio of the principal stress in the plane strain direction to the minor active principal stress (also called
σy/
σx) fast increases after the gentle development stage with the increase of the ratio of the major active principal stress to the minor one (also called
R), and the relationships between the principal stresses are respectively linear and nonlinear before and after the turning point. The ratio of the major active principal stress to the minor one at the turning point (also called
Rz) is larger than that at the critical point where
σy transforms
σ2 to
σ3 (also called
Rc).
w and
σx have obvious influences on
Rz but little ones on
Rc. The effects of
w and
σx on
σy/
σx are little as
R is small. The relationships between the principal stress parameter (=2
σy/(
σx+σz), also called
K) and
R can be describedas two-stage lines. The one is horizontal and
K is constant
Kc in the first stage. The other one is inclined upward in the second stage. The slope
m and
Kc are irrelevant to
w and
σx. The change of
σy during the loading can be better predicted by the proposed bilinear function. The predicted results are approximately equal to the test ones only at the failure of soil samples, using the expressions for the intermediate