2024
DOI: 10.5194/nhess-24-501-2024
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CRHyME (Climatic Rainfall Hydrogeological Modelling Experiment): a new model for geo-hydrological hazard assessment at the basin scale

Andrea Abbate,
Leonardo Mancusi,
Francesco Apadula
et al.

Abstract: Abstract. This work presents the new model called CRHyME (Climatic Rainfall Hydrogeological Modelling Experiment), a tool for geo-hydrological hazard evaluation. CRHyME is a physically based and spatially distributed model written in the Python language that represents an extension of the classic hydrological models working at the basin scale. CRHyME's main focus consists of simulating rainfall-induced geo-hydrological instabilities such as shallow landslides, debris flows, catchment erosion and sediment trans… Show more

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Cited by 2 publications
(10 citation statements)
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“…For those types, the local geological component has a second-order effect with respect to the topography (slopes), and the geotechnical characteristics of the soil layers (angle of friction and cohesion) are responsible for their movement [12,42,44]. According to the literature [12,42,44,45,52,79], the most common approach to assess terrain stability follows the limit equilibrium equation applied on the infinite slope (Figure 3a). Here, each piece of terrain is subjected to mobilizing (M, in [N]) and resisting (R, in [N]) forces, which are derived by [50,70] for a cohesionless condition as reported in Equation (11).…”
Section: Slope Stability Modelmentioning
confidence: 99%
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“…For those types, the local geological component has a second-order effect with respect to the topography (slopes), and the geotechnical characteristics of the soil layers (angle of friction and cohesion) are responsible for their movement [12,42,44]. According to the literature [12,42,44,45,52,79], the most common approach to assess terrain stability follows the limit equilibrium equation applied on the infinite slope (Figure 3a). Here, each piece of terrain is subjected to mobilizing (M, in [N]) and resisting (R, in [N]) forces, which are derived by [50,70] for a cohesionless condition as reported in Equation (11).…”
Section: Slope Stability Modelmentioning
confidence: 99%
“…By imposing the critical condition FS = 1 for the landslide ignitions, it is possible to determine explicitly the critical soil water height hw that can trigger the failure. The ratio Following the work of [71], Equation ( 11) is reworked, adding two terms that are generally required for assessing slope stability for natural slopes: the cohesion and the vegetation surcharge [52,71] (Figure 3b). The cohesion represents the additional resistance given by the soil and tree roots and is a significant contribution to terrain stability, especially over steep slopes.…”
Section: Slope Stability Modelmentioning
confidence: 99%
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