|
TRUST 1.9.8
HPC thermohydraulic platform
|
The spatial discretization of each term in a given equation is carried out in the TRUST platform by what we call the operators (operators for convective terms, diffusion, gradient, divergence, ...) It is important to keep in mind that all these operators are dependent of the employed discretization; in particular on the variables localisation.
In what follows, the available convective operator schemes are summarized.
Attention: The diffusion term is more or less a Laplacien operator and is thus always discretized by a centered difference scheme.
Attention: TRUST allows the user to neglect the operator contribution. This can be done by using the keyword negligeable in the convection and/or diffusion block.
| Scheme | Keyword | Description |
|---|---|---|
| Upwind scheme | Amont | Corresponds to first order upwind scheme. |
| Centered scheme | Centre or Centre4 | They correspond respectively to a second and fourth order centered schemes. |
| QUICK scheme | Quick | This is the third order Quadratic Upstream Interpolation for Convective Kinematics (Quick) scheme. |
| Scheme | Keyword | Description |
|---|---|---|
| Upwind scheme | Amont | Corresponds to first order upwind scheme. |
| Centered scheme | Centre or KCentre | Corresponds to second order centered scheme. |
| QUICK scheme | KQuick | This is the third order Quadratic Upstream Interpolation for Convective Kinematics (Quick) scheme. |
| EF-Stab scheme | EF_Stab | This scheme is an upwind/centered mixed schemes. The behavior is controlled by a parameter, alpha, where the scheme behaves as a pure upwind with alpha = 1 and centered with alpha = 0. |
| MUSCL scheme | Muscl | This is the second order Monotonic Upstream-centered Scheme for Conservation Laws (MUSCL) scheme. |
| Scheme | Keyword | Description |
|---|---|---|
| Upwind scheme | Amont | Corresponds to first order upwind scheme. |
| Centered scheme | Centre | Corresponds to second order centered scheme. |
| EF-Stab scheme | EF_Stab | This scheme is an upwind/centered mixed schemes. The behavior is controlled by a parameter, alpha, where the scheme behaves as a pure upwind with alpha = 1 and centered with alpha = 0. |