@Article{LopesDeiGomMenDom:2018:IdCoMa,
author = "Lopes, M{\"u}ller Moreira Souza and Deiterding, Ralf and Gomes,
Anna Karina Fontes and Mendes J{\'u}nior, Odim and Domingues,
Margarete Oliveira",
affiliation = "{Instituto Nacional de Pesquisas Espaciais (INPE)} and {University
of Southampton} and {Instituto Nacional de Pesquisas Espaciais
(INPE)} and {Instituto Nacional de Pesquisas Espaciais (INPE)} and
{Instituto Nacional de Pesquisas Espaciais (INPE)}",
title = "An ideal compressible magnetohydrodynamic solver with parallel
block-structured adaptive mesh refinement",
journal = "Computers and Fluids",
year = "2018",
volume = "173",
pages = "293--298",
month = "Sept.",
keywords = "AMROC, Magnetohydrodynamics, Finite-volume, Mesh refinement.",
abstract = "We present an adaptive parallel solver for the numerical
simulation of ideal magnetohydrodynamics in two and three space
dimensions. The discretisation uses a finite volume scheme based
on a Cartesian mesh and an explicit compact RungeKutta scheme for
time integration. Numerically, a generalized Lagrangian multiplier
approach with a mixed hyperbolic-parabolic correction is used to
guarantee a control on the incompressibility of the magnetic
field. We implement the solver in the AMROC (Adaptive Mesh
Refinement in Object-oriented C++) framework that uses a
structured adaptive mesh refinement (SAMR) method
discretisation-independent and is fully parallelised for
distributed memory systems. Moreover, AMROC is a modular framework
providing manageability, extensibility and efficiency. In this
paper, we give an overview of the ideal magnetohydrodynamics
solver developed in this framework and its capabilities. We also
include an example of this solvers verification with other codes
and its numerical and computational performance.",
doi = "10.1016/j.compfluid.2018.01.032",
url = "http://dx.doi.org/10.1016/j.compfluid.2018.01.032",
issn = "0045-7930",
label = "self-archiving-INPE-MCTIC-GOV-BR",
language = "en",
targetfile = "Lopes_ideal.pdf",
urlaccessdate = "24 abr. 2024"
}