2016
DOI: 10.2514/1.j054137
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Kinetic Models and Gas-Kinetic Schemes for Hybrid Simulation of Partially Rarefied Flows

Abstract: Approaches to predict flow fields that display rarefaction effects incur a cost in computational time and memory considerably higher than methods commonly employed for continuum flows. For this reason, to simulate flow fields where continuum and rarefied regimes coexist, hybrid techniques have been introduced. In the present work analytically defined Gas-Kinetic schemes based on the Shakhov and Rykov models, for monoatomic and diatomic gas flows, respectively, are proposed and evaluated with the aim to be used… Show more

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Cited by 11 publications
(9 citation statements)
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“…The main aim was to obtain sufficient physical detail and accuracy, while achieving computational efficiency, enabling engineering simulations of realistic aerospace applications, including hypersonic, high-altitude flight of hypersonic cruise vehicles and spacecraft. This work builds on previous work by the authors in developing GKS methods for single-species diatomic gas flows [7] and forms a first stepping stone to a GKS method for (chemically-reacting) diatomic gas mixtures.…”
Section: Iintroductionmentioning
confidence: 90%
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“…The main aim was to obtain sufficient physical detail and accuracy, while achieving computational efficiency, enabling engineering simulations of realistic aerospace applications, including hypersonic, high-altitude flight of hypersonic cruise vehicles and spacecraft. This work builds on previous work by the authors in developing GKS methods for single-species diatomic gas flows [7] and forms a first stepping stone to a GKS method for (chemically-reacting) diatomic gas mixtures.…”
Section: Iintroductionmentioning
confidence: 90%
“…As originally introduced, GKS methods were Navier-Stokes solvers, and more recently the GKS approach has been extended by a number of authors, e.g. [7,10,11], with a capability to resolve thermal non-equilibrium and flow rarefaction effects. The strength of the gas-kinetic scheme lies in its capability to include the effect of collisions introducing a multi-scale effect which is missing in more commonly-used Navier-Stokes schemes.…”
Section: Iintroductionmentioning
confidence: 99%
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“…As previously shown in [40,41], reconstructing the time-dependent distribution functions at the cell-faces, i. e., F 0 | i±1/2 and F 1 | i±1/2 , consistently on the basis of the CE solution of the Rykov model:…”
Section: Nondimensional Rykov Modelmentioning
confidence: 99%
“…as discussed in [40,41]. Finally, similar to [20,21], since DF M (T ) and D 2 F M (T ) will be sensitive to numerical errors (especially, close to equilibrium regions where they tend to vanish, and to impose that the physical stress inside the shock layer should be larger than the stress in the NS equation), a limiter is needed.…”
Section: Nondimensional Rykov Modelmentioning
confidence: 99%