Abstract
This paper deals with a high-order accurate Residual Distribution scheme for the numerical solution of dense gas flows on unstructured grids. Dense gas-dynamics studies the flow of gases in the thermodynamic region above the upper saturation curve, close to the liquid-vapor critical point. In such conditions, some fluids may exhibit negative values of the fundamental derivative of gas-dynamics, leading to non-classical gas-dynamic behaviors, such as rarefaction shock waves, mixed shock/fan waves, and shock splitting. Due to the complexity in performing reliable experimental studies for non-classical gas-dynamics, accurate numerical simulations of dense gas flows are of paramount importance. In this work, advantages in using high-order methods are highlighted, in terms of number of degrees of freedom and computational time used, for computing the numerical solution with a greater accuracy compared to lower-order methods, even for shocked flows. Several numerical experiments are also performed to assess the influence of the thermodynamic models on the problem solution.
| Original language | English |
|---|---|
| Pages (from-to) | 148-169 |
| Number of pages | 22 |
| Journal | Computers and Fluids |
| Volume | 102 |
| DOIs | |
| Publication status | Published - 10 Oct 2014 |
Keywords
- Dense gas effects
- Equation of state
- High-order methods
- Inviscid flows
- Real-gas
- Residual distribution schemes
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