In this work a Discrete Boltzmann Model for the solution of transcritical 2D shallow water flows is presented and validated. In order to provide the model with transcritical capabilities, a particular multispeed velocity set has been employed for the discretization of the Boltzmann equation. It is shown that this particular set naturally yields a simple and closed procedure to determine higher order equilibrium distribution functions needed to simulate transcritical flow. The model is validated through several classical benchmarks and is proven to correctly and accurately simulate both 1D and 2D transitions between the two flow regimes.
LA ROCCA, M., Montessori, A., Prestininzi, P., Succi, S. (2015). A multispeed Discrete Boltzmann Model for transcritical 2D shallow water flows. JOURNAL OF COMPUTATIONAL PHYSICS, 284, 117-132 [10.1016/j.jcp.2014.12.029].
A multispeed Discrete Boltzmann Model for transcritical 2D shallow water flows
LA ROCCA, MICHELE
;MONTESSORI, ANDREA;PRESTININZI, PIETRO;
2015-01-01
Abstract
In this work a Discrete Boltzmann Model for the solution of transcritical 2D shallow water flows is presented and validated. In order to provide the model with transcritical capabilities, a particular multispeed velocity set has been employed for the discretization of the Boltzmann equation. It is shown that this particular set naturally yields a simple and closed procedure to determine higher order equilibrium distribution functions needed to simulate transcritical flow. The model is validated through several classical benchmarks and is proven to correctly and accurately simulate both 1D and 2D transitions between the two flow regimes.| File | Dimensione | Formato | |
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