Due to strength anisotropy, the undrained shear strength of naturally depos
ited clay can vary with its position in the coordinate. When subjected to a
spherical expansion, the undrained shear strength of clay yields the lowes
t value in the horizontal direction and the largest value in the vertical d
irection. To represent the nature of clay, a model based on the anisotropic
undrained strength criterion has been developed in this paper to determine
the anisotropic undrained shear strength under a spherical expansion condi
tion. To simplify the model, the effects of in-situ initial stresses, aniso
tropy, and the anisotropy of soil deformability are not taken into account
here. Combining the spherical cavity expansion theory and the anisotropic u
ndrained shear strength under spherical expansion conditions, a simplified
limit pressure of spherical cavity expansion in anisotropic clay has been e
stablished. The magnitude of limit pressure is related to its position in t
he spherical cavity. Based on the limit pressure in spherical cavity expans
ion derived from anisotropic strength, the cone factor of an advancing cone
has been derived to correlate the cone resistance and undrained shear stre
ngth of clay. The calculated cone factors uniquely correspond to the undrai
ned shear strengths determined from different tests and are interrelated to
each other in terms of strength anisotropy ratio A,. of clay. The accuracy
of the calculated cone factors has been satisfactorily verified with labor
atory and field CPTU results. However, it has also been found that the effe
ct of strength anisotropy only becomes obvious when clay has a low rigidity
and high strength anisotropy. If the strength anisotropy of clay is not co
nsidered, a less than 15% error on the value of the cone factor will result
.