3D Euler flow solutions using unstructured Cartesian and prismatic grids
John Melton, Shishir Pandya, J. L. Steger
Abstract
John Melton, Shishir Pandya, J. L. Steger
Abstract
A hyperbolic prismatic grid generation technique is combined with a background Cartesian grid for the study of inviscid three-dimensional flows. The mathematics of the hyperbolic prismatic grid generation algorithm are described, and some simple inviscid demonstration cases are presented. By combining the simplicity of the Cartesian background grid with the geometric flexibility and computational efficiencies inherent to prismatic grids, this approach shows promise for improving computational aerodynamic simulations.
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A hyperbolic prismatic grid generation technique is combined with a background Cartesian grid for the study of inviscid three-dimensional flows. The mathematics of the hyperbolic prismatic grid generation algorithm are described, and some simple inviscid demonstration cases are presented. By combining the simplicity of the Cartesian background grid with the geometric flexibility and computational efficiencies inherent to prismatic grids, this approach shows promise for improving computational aerodynamic simulations.
Key concepts: Cartesian coordinate system, Computer science, Flow (mathematics), Euler's formula, Unstructured grid, Euler equations, Computational science, Computer graphics (images)