Articles | Volume 25, issue 6
https://doi.org/10.5194/nhess-25-1901-2025
https://doi.org/10.5194/nhess-25-1901-2025
Research article
 | 
06 Jun 2025
Research article |  | 06 Jun 2025

Comparative analysis of μ(I) and Voellmy-type grain flow rheologies in geophysical mass flows: insights from theoretical and real case studies

Yu Zhuang, Brian W. McArdell, and Perry Bartelt

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Cited articles

Aaron, J., McDougall, S., and Nolde, N.: Two methodologies to calibrate landslide runout models, Landslides, 16, 907–920, 2019. 
Argentin, A. L., Hauthaler, T., Liebl, M., Robl, J., Hergarten, S., Prasicek, G., Salcher, B., Hölbling, D., Pfalzner-Gibbon, C., Mandl, L., Maroschek, M., Abad, L., and Dabiri, Z.: Influence of rheology on landslide-dammed lake impoundment and sediment trapping: Back-analysis of the Hintersee landslide dam, Geomorphology, 414, 108363, https://doi.org/10.1016/j.geomorph.2022.108363, 2022. 
Bartelt, P., Buser, O., and Platzer, K.: Fluctuation-dissipation relations for granular snow avalanches, J. Glaciol., 52, 631–643, 2006. 
Bartelt, P., Buser, O., and Platzer, K.: Starving avalanches: frictional mechanisms at the tails of finite-sized mass movements, Geophys. Res. Lett., 34, L20407, https://doi.org/10.1029/2007GL031352, 2007. 
Bartelt, P., Meier, L., and Buser, O.: Snow avalanche flow-regime transitions induced by mass and random kinetic energy fluxes, Ann. Glaciol., 52, 159–164, 2011. 
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Short summary
The experimentally based μ(I) rheology, widely used for gravitational mass flows, is reinterpreted as a Voellmy-type relationship to highlight its link to grain flow theory. Through block modeling and case studies, we establish its equivalence to μ(R) rheology. μ(I) models shear thinning but fails to capture acceleration and deceleration processes and deposit structure. Incorporating fluctuation energy in μ(R) improves accuracy, refining mass flow modeling and revealing practical challenges.
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