Please use this identifier to cite or link to this item: http://hdl.handle.net/2248/7759
Title: The pencil code, a modular MPI code for partial differential equations and particles: multipurpose and multiuser-maintained
Authors: The Pencil Code Collaboration
Brandenburg, Axel
Johansen, Anders
Bourdin, Philippe A
Dobler, Wolfgang
Lyra, Wladimi
Rheinhardt, Matthias
Bingert, Sven
Haugen, Nils Erland L
Mee, Antony
Gent, Frederick
Babkovskaia, Natalia
Yang, Chao-Chin
Heinemann, Tobias
Dintrans, Boris
Mitra, Dhrubaditya
Candelares, Simon
Warnecke, Jörn
Käpylä, Petri J
Li, Xiang-Yu
Krüger, Jonas
Aarnes, Jørgen R
Sarson, Graeme R
Oishi, Jeffrey S
Schober, Jennifer
Schreiber, Andreas
Chatterjee, Piyali
Käpylä, Maarit J
Plasson, Raphaël
Sandin, Christer
Karchniwy, Ewa
Rodrigues, Luiz Felippe S
Hubbard, Alexander
Guerrero, Gustavo
Snodin, Andrew
Losada, Illa R
Pekkilä, Johannes
Qian, Chengeng
Issue Date: 21-Feb-2021
Citation: The Journal of Open Source Software, Vol. 06, No. 58, 2807
Abstract: The Pencil Code is a highly modular physics-oriented simulation code that can be adapted to a wide range of applications. It is primarily designed to solve partial differential equations (PDEs) of compressible hydrodynamics and has lots of add-ons ranging from astrophysical magnetohydrodynamics (MHD) (A. Brandenburg & Dobler, 2010) to meteorological cloud microphysics (Li et al., 2017) and engineering applications in combustion (Babkovskaia et al., 2011). Nevertheless, the framework is general and can also be applied to situations not related to hydrodynamics or even PDEs, for example when just the message passing interface or input/output strategies of the code are to be used. The code can also evolve Lagrangian (inertial and noninertial) particles, their coagulation and condensation, as well as their interaction with the fluid. A related module has also been adapted to perform ray tracing and to solve the eikonal equation. The code is being used for Cartesian, cylindrical, and spherical geometries, but further extensions are possible. One can choose between different time stepping schemes and different spatial derivative operators. High-order first and second derivatives are used to deal with weakly compressible turbulent flows. There are also different diffusion operators to allow for both direct numerical simulations (DNS) and various types of large-eddy simulations (LES).
Description: Open Access
URI: http://hdl.handle.net/2248/7759
ISSN: 2475​-9066
Appears in Collections:IIAP Publications



Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.