6th Joint Thermophysics and Heat Transfer Conference 1994
DOI: 10.2514/6.1994-2085
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Numerical solution of two-dimensional ablation problems using the finite control volume method with unstructured grids

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Cited by 5 publications
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“…Verification has been performed on computational physics codes associated with several fluid dynamics phenomena, including laminar flows 6 , turbulent flows [7][8][9][10][11][12] , flows with finite Knudsen numbers 13 , viscous flows in shock tubes 14 , hypersonic reacting flows 15 , dense gasparticle flows 16 , fluid-structure interaction 17 , heat transfer in fluid-solid interaction 18 , multiphase flows 19 , and radiation hydrodynamics 20 , as well as on the discretization of the gradient operator for finite volume methods 21 . Code-verification techniques for ablation have been presented by Hogan et al 22 , Blackwell and Hogan 23 , and Amar et al [24][25][26] for simple exact solutions. Additionally, a manufactured solution for heat conduction is presented in Amar et al 26 .…”
Section: Introductionmentioning
confidence: 99%
“…Verification has been performed on computational physics codes associated with several fluid dynamics phenomena, including laminar flows 6 , turbulent flows [7][8][9][10][11][12] , flows with finite Knudsen numbers 13 , viscous flows in shock tubes 14 , hypersonic reacting flows 15 , dense gasparticle flows 16 , fluid-structure interaction 17 , heat transfer in fluid-solid interaction 18 , multiphase flows 19 , and radiation hydrodynamics 20 , as well as on the discretization of the gradient operator for finite volume methods 21 . Code-verification techniques for ablation have been presented by Hogan et al 22 , Blackwell and Hogan 23 , and Amar et al [24][25][26] for simple exact solutions. Additionally, a manufactured solution for heat conduction is presented in Amar et al 26 .…”
Section: Introductionmentioning
confidence: 99%