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20182024
most citedAn all Mach number finite volume method for isentropic two-phase flow

3 citations · 4 across the 4 of their papers we have counts for

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7 papers · 1 filter

math.NA2024

Dissipation-dispersion analysis of fully-discrete implicit discontinuous Galerkin methods and application to stiff hyperbolic problems

Maya Briani, Gabriella Puppo, Giuseppe Visconti

The application of discontinuous Galerkin (DG) schemes to hyperbolic systems of conservation laws requires a careful interplay between space discretization, carried out with local…

math.NA2023

Quinpi: Integrating stiff hyperbolic systems with implicit high order finite volume schemes

Gabriella Puppo, Matteo Semplice, Giuseppe Visconti

Many interesting physical problems described by systems of hyperbolic conservation laws are stiff, and thus impose a very small time-step because of the restrictive CFL stability c…

math.NA20223 cited

An all Mach number finite volume method for isentropic two-phase flow

Maria Lukacova-Medvid'ova, Gabriella Puppo, Andrea Thomann

We present an implicit-explicit finite volume scheme for isentropic two phase flow in all Mach number regimes. The underlying model belongs to the class of symmetric hyperbolic the…

math.NA2021

Angle dependence in coupling conditions for shallow water equations at canal junctions

Maya Briani, Gabriella Puppo, Magali Ribot

In this paper we propose a numerical Riemann problem solver at the junction of one dimensional shallow-water canal networks. The junction conditions take into account the angles wi…

math.NA2021

One- and multi-dimensional CWENOZ reconstructions for implementing boundary conditions without ghost cells

M. Semplice, E. Travaglia, G. Puppo

We address the issue of point value reconstructions from cell averages in the context of third order finite volume schemes, focusing in particular on the cells close to the boundar…

math.NA2019

An all speed second order well-balanced IMEX relaxation scheme for the Euler equations with gravity

Andrea Thomann, Gabriella Puppo, Christian Klingenberg

We present an implicit-explicit well-balanced finite volume scheme for the Euler equations with a gravitational source term which is able to deal also with low Mach flows. To visua…