678 citations · 805 across the 7 of their papers we have counts for
7 papers
Hierarchical Block Low-rank Approximation of Cavity Radiation
Ivan Baburin, Jonas Ballani, John W. Peterson +1
In this paper we examine the use of low-rank approximations for the handling of radiation boundary conditions in a transient heat equation given a cavity radiation setting. The fin…
MOOSE: Enabling Massively Parallel Multiphysics Simulation
Cody J. Permann, Derek R. Gaston, David Andrs +8
Harnessing modern parallel computing resources to achieve complex multi-physics simulations is a daunting task. The Multiphysics Object Oriented Simulation Environment (MOOSE) aims…
A general-purpose hierarchical mesh partitioning method with node balancing strategies for large-scale numerical simulations
Fande Kong, Roy H. Stogner, Derek R. Gaston +4
Large-scale parallel numerical simulations are essential for a wide range of engineering problems that involve complex, coupled physical processes interacting across a broad range…
Overview of the Incompressible Navier-Stokes simulation capabilities in the MOOSE Framework
John W. Peterson, Alexander D. Lindsay, Fande Kong
The Multiphysics Object Oriented Simulation Environment (MOOSE) framework is a high-performance, open source, C++ finite element toolkit developed at Idaho National Laboratory. MOO…
Rapid multiphase-field model development using a modular free energy based approach with automatic differentiation in MOOSE/MARMOT
Daniel Schwen, Larry K. Aagesen, John W. Peterson +1
We present a novel phase-field model development capability in the open source MOOSE finite element framework. This facility is based on the 'modular free energy' approach in which…
A -continuous finite element formulation for solving the Jeffery-Hamel boundary value problem
John W. Peterson, Roy H. Stogner
The third-order Jeffery-Hamel ODE governing the flow of an incompressible fluid in a two-dimensional wedge is briefly derived, and a C^1 finite element formulation of the equation…
Accurate curve fits of IAPWS data for high-pressure, high-temperature single-phase liquid water based on the stiffened gas equation of state
John W. Peterson
We present a series of optimal (in the sense of least-squares) curve fits for the stiffened gas equation of state for single-phase liquid water. At high pressures and (subcritical)…