1998
DOI: 10.1006/jcph.1998.5903
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A Variable Explicit/Implicit Numerical Method for Calculating Advection on Unstructured Meshes

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Cited by 36 publications
(12 citation statements)
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“…(10), and use elastoplastic properties (2) for the zirconium sample and isotropic properties for the half-hard copper impactor. This flyer-plate problem was spatially discretized in three-dimensions for subsequent simulation using the time-dependent CHAD FVM code (11). An axisymmetric mesh with a total of 21,120 cells (165 TT cells, 8 radial cells and 16 azimuthal cells) was generated with the sample modeled as a two-material (specimen and ring) composite.…”
Section: Hugoniot Elastic Limit Analysismentioning
confidence: 99%
“…(10), and use elastoplastic properties (2) for the zirconium sample and isotropic properties for the half-hard copper impactor. This flyer-plate problem was spatially discretized in three-dimensions for subsequent simulation using the time-dependent CHAD FVM code (11). An axisymmetric mesh with a total of 21,120 cells (165 TT cells, 8 radial cells and 16 azimuthal cells) was generated with the sample modeled as a two-material (specimen and ring) composite.…”
Section: Hugoniot Elastic Limit Analysismentioning
confidence: 99%
“…the flux going through this face, and u f is the velocity vector interpolated at face f . Using (19) we obtain the corresponding expression for the advection integrated over the control area of each face. In this way, a staggered advection scheme can be derived with a local momentum balance that is equal to that of the collocated scheme:…”
Section: Conservative Scheme Based On Perot's Schemementioning
confidence: 99%
“…Like KMB, pressure boundary conditions at the walls are linearly interpolated from pressures near the walls. The inversion method for the pressure matrix remains the conjugate residual iteration method (O'Rourke and Amsden, 1986) with a diagonal preconditioner. Although memory is not a limiting factor in engine's CFD for today's computers, we have taken care to never use this matrix (and all the others along the phase B) globally but only few elements at each time, which means that KIFP needs not very more memory than KMB.…”
Section: Lagrangian Phasementioning
confidence: 99%