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Ryu, Dongsu
Astrophysics Lab.
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WENO-WOMBAT: Scalable Fifth-order Constrained-transport Magnetohydrodynamics for Astrophysical Applications

Author(s)
Donnert, J. M. F.Jang, H.Mendygral, P.Brunetti, G.Ryu, D.Jones, T. W.
Issued Date
2019-04
DOI
10.3847/1538-4365/ab09fb
URI
https://scholarworks.unist.ac.kr/handle/201301/26529
Fulltext
https://iopscience.iop.org/article/10.3847/1538-4365/ab09fb/meta
Citation
ASTROPHYSICAL JOURNAL SUPPLEMENT SERIES, v.241, no.2, pp.23
Abstract
Owing to increases in computing power, high-order Eulerian schemes will likely become instrumental in simulations of turbulence and magnetic field amplification in astrophysical fluids in the next years. We present the implementation of a fifth-order weighted essentially non-oscillatory scheme for constrained-transport magnetohydrodynamics in the code WOMBAT. We establish the correctness of our implementation with extensive number tests. We find that the fifth-order scheme performs as accurately as a common second-order scheme at half the resolution. We argue that for a given solution quality, the new scheme is more computationally efficient than lower order schemes in three dimensions. We also establish the performance characteristics of the solver in the WOMBAT framework. Our implementation fully vectorizes using flattened arrays in thread-local memory. It performs at about 0.6 million zones per second per node on Intel Broadwell. We present scaling tests of the code on up to 98,000 cores on the Cray XC40 machine "Hazel Hen," with a sustained performance of about 5% of peak at scale.
Publisher
IOP PUBLISHING LTD
ISSN
0067-0049
Keyword (Author)
magnetohydrodynamics (MHD)methods: numerical
Keyword
ADAPTIVE MESH REFINEMENTUNSPLIT GODUNOV METHODFINITE-ELEMENT-METHODHIGH-ORDEREFFICIENT IMPLEMENTATIONESSENTIALLY NONOSCILLATORY SCHEMESDISCONTINUOUS GALERKIN METHODSKELVIN-HELMHOLTZ INSTABILITYAPPROXIMATE RIEMANN SOLVERSDIVERGENCE-FREE CONDITION

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