Tsunamis and other extreme hydrodynamic events have the potential to transport large debris that, along
with the flow, are capable of causing severe damage to coastal structures and infrastructures. Therefore,
modelling such processes is essential when assessing the multiple hazards associated to this type of events.
In harbour areas, transport inland of shipping containers and subsequent impacts are relevant examples of
waterborne debris hazards. The present work addresses two gaps in the scientific research of this problem using
numerical methods; the understanding of the effect of containers initial layouts and that of the flow impact
angle on the transport and diffusion. To fill these gaps a numerical study was carried out using idealised flow
conditions. To this end a Smoothed Particles Hydrodynamics solver (DualSPHysics), coupled with a Discrete
Element Method model (Project CHRONO), was used and initially validated with experiments published in the
literature. Subsequently, four layouts commonly used in shipping containers yards were simulated, including
incident flow depth and impact angle variability, resulting in 76 total simulations. The results were analysed
in terms of normalised standard deviation and normalised range differences with respect to the initial values
of both parameters. These parameters were related to the flow impact angle, water depth to containers height
ratio DhR, and normalised displacement of the container clusters centroids. Standard deviation and range
are shown to reach, for almost all results, a quasi-steady state by the end of the simulations. It is shown
that the standard deviation and range are more sensitive to the impact angle for DhR ≤ 1.7. In this case,
the configurations with flow impacting orthogonally to one of the containers axes show larger values of the
two parameters than for intermediate angles. For larger values, DhR drives the standard deviation and range,
independently from the impact angle. DhR is shown to be a physical parameter that well describes the relative
importance of dispersion and advection of containers transported in extreme hydrodynamic events. Finally,
existing relationships, that assume an infinite growth of the range, are shown to overestimate numerical results
at the stage in which dispersion does not grow further. Two new regression formulae are numerically derived
to predict the dispersion parameters at this stage. They include the effects of the cluster layout, impact angle
α and DhR making them a valid alternative to existing relationship
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