Andreas Atle | Searcharxiv

arXiv2020

Minimod: A Finite Difference solver for Seismic Modeling

This article introduces a benchmark application for seismic modeling using finite difference method, which is namedMiniMod, a mini application for seismic modeling. The purpose is to provide a benchmark suite that is, on one hand easy to build and adapt to the state of the art in programming models and changing high performance hardware landscape. On the other hand, the intention is to have a proxy application to actual production geophysical exploration workloads for Oil & Gas exploration, and other geosciences applications based on the wave equation. From top to bottom, we describe the design concepts, algorithms, code structure of the application, and present the benchmark results on different current computer architectures.

cs.DC↗

arXiv2016

A GPU-accelerated nodal discontinuous Galerkin method with high-order absorbing boundary conditions and corner/edge compatibility

Discontinuous Galerkin finite element schemes exhibit attractive features for accurate large-scale wave-propagation simulations on modern parallel architectures. For many applications, these schemes must be coupled with non-reflective boundary treatments to limit the size of the computational domain without losing accuracy or computational efficiency, which remains a challenging task. In this paper, we present a combination of a nodal discontinuous Galerkin method with high-order absorbing boundary conditions (HABCs) for cuboidal computational domains. Compatibility conditions are derived for HABCs intersecting at the edges and the corners of a cuboidal domain. We propose a GPU implementation of the computational procedure, which results in a multidimensional solver with equations to be solved on 0D, 1D, 2D and 3D spatial regions. Numerical results demonstrate both the accuracy and the computational efficiency of our approach.

physics.comp-ph↗