2022
DOI: 10.1016/j.compgeo.2022.104888
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A consistent calibration process for the Matsuoka–Nakai friction angle under direct simple shear conditions for clay hypoplasticity

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Cited by 3 publications
(5 citation statements)
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“…11b the void ratios at the end of primary consolidation at various vertical effective stresses r 0 1 . Both methods can be used for the calibration of the aforementioned parameters as depicted in other works as well Fuentes et al [9]; Medicus et al [23]. Apparently, the data of isotropic consolidation tests shows a higher degree of scatter than the oedometric tests, and thus, the parameters denoted with NCL (isot.)…”
Section: Comparison With Experimental Datamentioning
confidence: 87%
“…11b the void ratios at the end of primary consolidation at various vertical effective stresses r 0 1 . Both methods can be used for the calibration of the aforementioned parameters as depicted in other works as well Fuentes et al [9]; Medicus et al [23]. Apparently, the data of isotropic consolidation tests shows a higher degree of scatter than the oedometric tests, and thus, the parameters denoted with NCL (isot.)…”
Section: Comparison With Experimental Datamentioning
confidence: 87%
“…Figure 12B displays the stress ratio q/p$q/p^{\prime}$ for Lode angles in the range of 30ασ30$-30^\circ \le \alpha _\sigma \le 30^\circ$. For triaxial extension (ασ=30$\alpha _\sigma =-30^\circ$), q/p$q/p^{\prime}$ is 6sinφc/(3+sinφc)$6\sin \varphi _c/(3+\sin \varphi _c)$, for triaxial compression (ασ=30$\alpha _\sigma =30^\circ$), q/p$q/p^{\prime}$ is 6sinφc/(3sinφc)$6\sin \varphi _c/(3-\sin \varphi _c)$, for ασ=0$\alpha _\sigma =0^\circ$, the stress ratio is 38 : qp=32·182KMN,c93KMN,c=12sin2φc3+sin2φc$$\begin{equation} \frac{q}{p^{\prime}}=\frac{3}{\sqrt {2}}\cdot \sqrt {\frac{18-2K_{\text{MN,c}}}{9-3K_{\text{MN,c}}}}=\sqrt {\frac{12\sin ^2\varphi _c}{3+\sin ^2\varphi _c}} \end{equation}$$At high values of φc…”
Section: Discussionmentioning
confidence: 99%
“…Figure 12B displays the stress ratio 𝑞∕𝑝 ′ for Lode angles in the range of −30 • ≤ 𝛼 𝜎 ≤ 30 • . For triaxial extension (𝛼 𝜎 = −30 • ), 𝑞∕𝑝 ′ is 6 sin 𝜑 𝑐 ∕(3 + sin 𝜑 𝑐 ), for triaxial compression (𝛼 𝜎 = 30 • ), 𝑞∕𝑝 ′ is 6 sin 𝜑 𝑐 ∕(3 − sin 𝜑 𝑐 ), for 𝛼 𝜎 = 0 • , the stress ratio is 38 :…”
Section: Discussionmentioning
confidence: 99%
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