most citedCAT-MOOD methods for conservation laws in one space dimension

3 citations · 3 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2025

A meshless MUSCL method for the BGK-Boltzmann equation

Klaas Willems, Axel Klar, Giovanni Russo +2

We present a numerical method for simulating rarefied gases that interact with moving boundaries and rigid bodies. The gas is described by the BGK equation in Lagrangian form and s…

math.NA2025

A third-order finite volume semi-implicit method for the Shallow Water-Exner model

Enrique D. Fernandez-Nieto, Jose Garres-Diaz, Emanuele Macca +1

In this work, third-order semi-implicit schemes on staggered meshes for the shallow water and Saint-Venant-Exner systems are presented. They are based on a third-order extension of…

math.NA2025

A conservative semi-Lagrangian scheme for the ellipsoidal BGK model of the Boltzmann equation

Sebastiano Boscarino, Seung Yeon Cho, Giovanni Russo +1

In this paper, we propose a high order conservative semi-Lagrangian scheme (SL) for the ellipsoidal BGK model of the Boltzmann transport equation. To avoid the time step restrictio…

math.NA2023★ 3 cited

CAT-MOOD methods for conservation laws in one space dimension

R. Loubere, E. Macca, C. Pares +1

In this paper we blend high-order Compact Approximate Taylor (CAT) numerical methods with the a posteriori Multi-dimensional Optimal Order Detection (MOOD) paradigm to solve hyperb…

math.NA2023

Boundary effects on wave trains in the Exner model of sedimentat transport

E. Macca, G. Russo

The aim of this work is to study the effect of imposing different types of boundary conditions in the Exner model describing shallow water equations with sedimentation, when a trai…