2018
DOI: 10.1016/j.cageo.2017.09.010
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Reynolds number and settling velocity influence for finite-release particle-laden gravity currents in a basin

Abstract: Three-dimensional highly resolved Direct Numerical Simulations (DNS) of particle-laden gravity currents are presented for the lock-exchange problem in an original basin configuration, similar to delta formation in lakes. For this numerical study, we focus on gravity currents over a flat bed for which density differences are small enough for the Boussinesq approximation to be valid. The concentration of particles is described in an Eulerian fashion by using a transport equation combined with the incompressible … Show more

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Cited by 16 publications
(10 citation statements)
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“…Future studies will be performed with a longer and deeper computational domain in order to better stabilize the plunge position. An open basin setup, more representative of real situations than a channelized setup, will also be considered following the recent work of Francisco et al () for finite‐release particle‐laden gravity currents. In most lakes and reservoirs, the variation of the inlet cross section is three‐dimensional, with both the depth and width increasing with distance so it is important to be able to reproduce this feature in future studies.…”
Section: Discussionmentioning
confidence: 99%
“…Future studies will be performed with a longer and deeper computational domain in order to better stabilize the plunge position. An open basin setup, more representative of real situations than a channelized setup, will also be considered following the recent work of Francisco et al () for finite‐release particle‐laden gravity currents. In most lakes and reservoirs, the variation of the inlet cross section is three‐dimensional, with both the depth and width increasing with distance so it is important to be able to reproduce this feature in future studies.…”
Section: Discussionmentioning
confidence: 99%
“…These particles will never accelerate towards their undisturbed settling velocity, and as soon as there are more particles decelerating than accelerating, E k starts to decay. Hence, the evolution of E k reflects the behavior of a dissipative dynamical system released from rest, with an initial supply of potential energy, so that its dynamics resemble the temporal evolution of the fluid kinetic energy for a lock-release turbidity current propagating in a channel (Necker et al 2005) or spreading radially in a basin (Francisco et al 2018). The difference in settling velocities of the larger and smaller particles during the initial stage results in the strong stirring and mixing of both the fluid and the particles.…”
Section: Energetics Of Enhanced Settlingmentioning
confidence: 99%
“…This so-called trace is assembled by applying static condensation to the degrees of freedom located inside the elements. Furthermore, for applications only involving simple geometries, FD methods with immersed boundary treatment on cartesian grids, as in the Incompact3D solver [48,49,50,51], are an attractive alternative to FE type methods. Their main advantage is that they allow an efficient Poisson solve via Fast Fourier Transforms.…”
Section: Incompressible Flowsmentioning
confidence: 99%