Simulations of fluid flows over complex geometries are typically solved using a solution technique known as the overset meshing method. The geometry is meshed using grid types appropriate to the local geometry in a patchwork fashion, rather than meshing the entire geometry with one type of mesh. The strand-Cartesian approach is a simplification of this process. While high-order accurate solvers on Cartesian grids are simple to implement, strand grids are usually restricted to second-order accuracy, resulting in poor quality solutions. Flux correction is a high-order accurate solution method, specifically designed for use on strand grids. The flux correction method on strand grids is evaluated in conjunction with an overset Cartesian grid. F...
This paper describes an overset approach that comprised virtual boundary-layer-like near-body grid c...
The paper discusses the combined implementation of overset grid and patched grid methodologies and i...
In terms of mesh resolution requirements, higher-order finite element discretization methods offer a...
This work examines the application of a high-order numerical method to strand-based grids to solve t...
Development of a novel high-order flux correction method on strand grids is presented. The method us...
A novel high-order finite volume scheme using flux correction methods in conjunction with structured...
Overset meshes have a unique advantage in handling moving boundary problems as remeshing is often un...
The need for highly automated and computationally efficient tools for high fidelity simulation of co...
The strand-Cartesian grid approach is a unique method of generating and computing fluid dynamic simu...
This work examines the feasibility of a novel high-order numerical method, which has been termed Flu...
We explore a new approach for automated mesh generation for viscous flows around geometrically compl...
A discussion of the strengths and weaknesses of overset composite grid and solution technology is gi...
Cartesian grids represent a special extent in unstructured grid literature. They employ chiefly crea...
Grid related issues of the Chimera overset grid method are discussed in the context of a method of s...
In the computation of flow fields about complex configurations, it is very difficult to construct a ...
This paper describes an overset approach that comprised virtual boundary-layer-like near-body grid c...
The paper discusses the combined implementation of overset grid and patched grid methodologies and i...
In terms of mesh resolution requirements, higher-order finite element discretization methods offer a...
This work examines the application of a high-order numerical method to strand-based grids to solve t...
Development of a novel high-order flux correction method on strand grids is presented. The method us...
A novel high-order finite volume scheme using flux correction methods in conjunction with structured...
Overset meshes have a unique advantage in handling moving boundary problems as remeshing is often un...
The need for highly automated and computationally efficient tools for high fidelity simulation of co...
The strand-Cartesian grid approach is a unique method of generating and computing fluid dynamic simu...
This work examines the feasibility of a novel high-order numerical method, which has been termed Flu...
We explore a new approach for automated mesh generation for viscous flows around geometrically compl...
A discussion of the strengths and weaknesses of overset composite grid and solution technology is gi...
Cartesian grids represent a special extent in unstructured grid literature. They employ chiefly crea...
Grid related issues of the Chimera overset grid method are discussed in the context of a method of s...
In the computation of flow fields about complex configurations, it is very difficult to construct a ...
This paper describes an overset approach that comprised virtual boundary-layer-like near-body grid c...
The paper discusses the combined implementation of overset grid and patched grid methodologies and i...
In terms of mesh resolution requirements, higher-order finite element discretization methods offer a...