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Two models for the Bishop’s effective stress computation are presented; the
power-law model, and saturation cut-off model. The models are:
$$
\chi(S_\mathrm{L}) = S_\mathrm{L}^{m_\chi}
\qquad \mbox{and}\qquad
\chi(S_\mathrm{L}) =
\chi = \begin{cases}
1 & \mbox{for $S_\text{L} \geq S_\text{cutoff}$}
\

0 & \mbox{for $S_\text{L} < S_\text{cutoff}$.}
\end{cases}
$$
Simulation result shows different influence of the effective stress on the
displacement. In the test the medium is desaturated and then saturated again,
which causes shrinkage and expansion of the domain. Power law with exponents 1,
1/5, and 5 and saturation cut-off at maximum liquid saturation of 0.95 are
compared.

This article was written by Dmitri Naumov. If you are missing something or you find an error please let us know.
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