Numerical grid generation: foundations and applications
Numerical grid generation: foundations and applications
Adaptive remeshing for compressible flow computations
Journal of Computational Physics
Simplified second-order Godunov-type methods
SIAM Journal on Scientific and Statistical Computing
Viscous shock profiles and primitive formulations
SIAM Journal on Numerical Analysis
An adaptively refined Cartesian mesh solver for the Euler equations
Journal of Computational Physics
Two-dimensional front tracking based on high resolution wave propagation methods
Journal of Computational Physics
Multiphase dynamics in arbitrary geometries on fixed Cartesian grids
Journal of Computational Physics
An accurate Cartesian grid method for viscous incompressible flows with complex immersed boundaries
Journal of Computational Physics
Partitioning strategies for structured multiblock grids
Parallel Computing - Special issue on graph partioning and parallel computing
An HLLC Scheme to Solve The M1 Model of Radiative Transfer in Two Space Dimensions
Journal of Scientific Computing
Journal of Computational Physics
Development of an improved spatial reconstruction technique for the HLL method and its applications
Journal of Computational Physics
Link-wise artificial compressibility method
Journal of Computational Physics
An accurate moving boundary formulation in cut-cell methods
Journal of Computational Physics
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This paper describes the Cartesian cut cell method, which provides a flexible and efficient alternative to traditional boundary fitted grid methods. The Cartesian cut cell approach uses a background Cartesian grid for the majority of the flow domain with special treatments being applied to cells which are cut by solid bodies, thus retaining a boundary conforming grid. The development of the method is described with applications to problems involving both moving bodies and moving material interfaces.