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20162026
most citedEfficient Exascale Discretizations: High-Order Finite Element Methods

66 citations · 161 across the 21 of their papers we have counts for

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Showing 2021Show all

7 papers · 1 filter

cs.MS2021★ 1 cited

Matrix-free approaches for GPU acceleration of a high-order finite element hydrodynamics application using MFEM, Umpire, and RAJA

Arturo Vargas, Thomas M. Stitt, Kenneth Weiss +4

With the introduction of advanced heterogeneous computing architectures based on GPU accelerators, large-scale production codes have had to rethink their numerical algorithms and i…

cs.DC2021

GPU Algorithms for Efficient Exascale Discretizations

Ahmad Abdelfattah, Valeria Barra, Natalie Beams +24

In this paper we describe the research and development activities in the Center for Efficient Exascale Discretization within the US Exascale Computing Project, targeting state-of-t…

cs.DC2021★ 66 cited

Efficient Exascale Discretizations: High-Order Finite Element Methods

Tzanio Kolev, Paul Fischer, Misun Min +27

Efficient exploitation of exascale architectures requires rethinking of the numerical algorithms used in many large-scale applications. These architectures favor algorithms that ex…

physics.comp-ph2021

An adaptive scalable fully implicit algorithm based on stabilized finite element for reduced visco-resistive MHD

Qi Tang, Luis Chacon, Tzanio V. Kolev +2

The magnetohydrodynamics (MHD) equations are continuum models used in the study of a wide range of plasma physics systems, including the evolution of complex plasma dynamics in tok…

math.NA2021

Adaptive Surface Fitting and Tangential Relaxation for High-Order Mesh Optimization

Patrick Knupp, Tzanio Kolev, Ketan Mittal +1

We propose a new approach for controlling the characteristics of certain mesh faces during optimization of high-order curved meshes. The practical goals are tangential relaxation a…

math.NA2021

Conservative and accurate solution transfer between high-order and low-order refined finite element spaces

Tzanio Kolev, Will Pazner

In this paper we introduce general transfer operators between high-order and low-order refined finite element spaces that can be used to couple high-order and low-order simulations…