2008
DOI: 10.2514/1.30216
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Hybrid Particle-Continuum Simulations of Nonequilibrium Hypersonic Blunt-Body Flowfields

Abstract: A modular particle-continuum (MPC) numerical method is presented which solves the Navier-Stokes (NS) equations in regions of near-equilibrium and uses the direct simulation Monte Carlo (DSMC) method where the flow is in non-equilibrium. The MPC method is designed specifically for steady-state, hypersonic, nonequilibrium flows and couples existing, state-of-the-art DSMC and NS solvers into a single modular code. The MPC method is tested for 2D flow of N 2 at various Mach numbers over a cylinder where the global… Show more

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Cited by 60 publications
(45 citation statements)
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“…Previous research focusing on 1-D normal shock waves [12] and hypersonic flow over a 2-D cylinder [11,13] demonstrated the accuracy of the MPC method for computing flowfield data, velocity distributions, and surface properties. The hypersonic interaction flow studied in this paper provides a significant challenge for the MPC algorithm, compared with the previous MPC research.…”
Section: Mpc Simulation Resultsmentioning
confidence: 99%
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“…Previous research focusing on 1-D normal shock waves [12] and hypersonic flow over a 2-D cylinder [11,13] demonstrated the accuracy of the MPC method for computing flowfield data, velocity distributions, and surface properties. The hypersonic interaction flow studied in this paper provides a significant challenge for the MPC algorithm, compared with the previous MPC research.…”
Section: Mpc Simulation Resultsmentioning
confidence: 99%
“…Cells in which Kn GL > Br cutoff are labeled as DSMC cells and the remainder are labeled as NS cells, thus defining an interface between the two regions. Previous studies have recommended [31] and validated [11][12][13] a cutoff value of Br cutoff 0:05. A slightly more conservative value of Br cutoff 0:03 is used for the MPC simulations presented in this paper.…”
Section: Modular Particle-continuum Numerical Methods a Problem mentioning
confidence: 99%
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“…where λ is the local mean free path of the gas molecules and φ can either be the gas density, the temperature, or the magnitude of the velocity vector |U| (or max (|U|, a) in the denominator, where a is the speed of sound for low-speed regions [34]). The degree of local continuum breakdown is then evaluated as the maximum for all of the aforementioned flow quantities…”
Section: Departure From the Continuum Regimementioning
confidence: 99%