most citedEfficient analytical implementation of the DOT Riemann solver for the de Saint Venant-Exner morphodynamic model

21 citations · 95 across the 7 of their papers we have counts for

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7 papers

physics.flu-dyn201919 cited

A well-balanced finite difference WENO scheme for shallow water flow model

Gang Li, Valerio Caleffi, Zhengkun Qi

In this paper, we are concerned with the shallow water flow model over non-flat bottom topography by high-order schemes. Most of the numerical schemes in the literature are develop…

physics.comp-ph201916 cited

A comparison between bottom-discontinuity numerical treatments in the DG framework

Valerio Caleffi, Alessandro Valiani, Gang Li

In this work, using a unified framework consisting of third-order accurate discontinuous Galerkin schemes, we perform a comparison between five different numerical approaches to th…

physics.flu-dyn20195 cited

Numerical modelling of open channel junctions using the Riemann problem approach

Mohamed Elshobaki, Alessandro Valiani, Valerio Caleffi

The solution of an extended Riemann problem is used to provide the internal boundary conditions at a junction when simulating one-dimensional flow through an open channel network.…

physics.flu-dyn20193 cited

Free surface axially symmetric flows and radial hydraulic jumps

Alessandro Valiani, Valerio Caleffi

Free surface, axially symmetric shallow flow is analysed in both the centrifugal and centripetal directions. Referring to the inviscid steady flow over a flat plate characterised b…

physics.flu-dyn201917 cited

Momentum balance in the shallow water equations on bottom discontinuities

Alessandro Valiani, Valerio Caleffi

This work investigates the topical problem of balancing the shallow water equations over the bottom steps of different heights. The current approaches in the literature are essenti…

physics.flu-dyn201914 cited

Well balancing of the SWE schemes for moving-water steady flows

Valerio Caleffi, Alessandro Valiani

In this work, the exact reproduction of a moving-water steady flow via the numerical solution of the one-dimensional shallow water equations is studied. A new scheme based on a mod…