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In Non-Assoc MC (Zambrano et al. 2022), the inertial coefficient is incorrectly calculated. The viscous coefficients need to be correlated using a diameter $D$ in meters and not in mm. The formula in the paper is $$I = D \dot{\epsilon_{q}} \sqrt{\rho_{s}/p'}$$
In the code $p'$ is in [kPa] and D in [mm]. $p'$ in kPa cancels the scaling from the density term being converted to specific gravity but D in [mm] is wrong. The viscosity parameters need to be recalibrated to match the experimental data.
The text was updated successfully, but these errors were encountered:
In Non-Assoc MC (Zambrano et al. 2022), the inertial coefficient is incorrectly calculated. The viscous coefficients need to be correlated using a diameter$D$ in meters and not in mm. The formula in the paper is
$$I = D \dot{\epsilon_{q}} \sqrt{\rho_{s}/p'}$$
where,
$\dot{\epsilon}$ : Deviatoric Strain rate
$\rho_s$ : Particle (solid) density
$p'$ : confinement pressure (Mean effective stress)
I: Inertial Coeff.
The formula in the paper is
$$I = D \dot{\epsilon_{q}} \sqrt{G_{s}/p'}$$
where,
$\dot{\epsilon}$ : Deviatoric Strain rate
$G_{s}$ : Particle (solid) specific gravity
$p'$ : confinement pressure (Mean effective stress)
I: Inertial Coeff.
In the code$p'$ is in [kPa] and D in [mm]. $p'$ in kPa cancels the scaling from the density term being converted to specific gravity but D in [mm] is wrong. The viscosity parameters need to be recalibrated to match the experimental data.
The text was updated successfully, but these errors were encountered: