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_vandv/30p30n.md

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@@ -7,8 +7,6 @@ permalink: /vandv/30p30n/
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| --- | --- | --- |
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| `RANS` | 7.3.0 | P. Gomes |
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**Note:** WIP, some links may not work!
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<p align="center">
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<img src="/vandv_files/30p30n/mach.png" alt="Mach number contours at 5.5deg AoA" />
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</p>
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## Problem Setup
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The flow conditions are according to the APC-IV specifications, in summary, Mach 0.17 and Re 1.71e6.
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The SU2 configuration file used in this study is available [here]().
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The SU2 configuration file used in this study is [available here](https://github.com/su2code/SU2/blob/develop/TestCases/vandv/rans/30p30n/config.cfg).
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SU2 was run with "freestream equal Mach" non-dimensionalization for all configurations.
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The SA-noft2 turbulence model was used with first order advection, the convective methods used for the NS equations are described later.
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For completeness, we also test the effect of the limiter on the "fine" level by using the Venkatakrishnan limiter with coefficient 0.05.
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We observe second order convergence of the lift and drag coefficients, and good agreement between Roe + van Albada, JST, [FaSTAR results](https://jaxa.repo.nii.ac.jp/?action=pages_view_main&active_action=repository_view_main_item_detail&item_id=2921&item_no=1&page_id=13&block_id=21), and [Cflow results](https://jaxa.repo.nii.ac.jp/?action=pages_view_main&active_action=repository_view_main_item_detail&item_id=2923&item_no=1&page_id=13&block_id=21).
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The Roe + Venkatakrishnan configuration predicts lower values, which were observed to be sensitive to the limiter coefficient. For example lowering it to 0.025 increases drag above the values obtained with the other two configurations.
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The Roe + Venkatakrishnan configuration predicts lower values, which were observed to be sensitive to the limiter coefficient. For example lowering it to 0.025 increases drag to the level obtained with the other two configurations.
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Drag coefficient at 5.5deg AoA.
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**Figure 1** - Drag coefficient at 5.5deg AoA.
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<p align="left">
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<img src="/vandv_files/30p30n/drag.png" alt="Drag coefficient at 5.5deg AoA" />
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</p>
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Lift coefficient at 5.5deg AoA
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**Figure 2** - Lift coefficient at 5.5deg AoA.
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<p align="left">
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<img src="/vandv_files/30p30n/lift.png" alt="Lift coefficient at 5.5deg AoA" />
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</p>
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### Maximum lift
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Roe + van Albada and JST agree well on the maximum lift, and again match the results of other codes.
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However JST predicts the flow to remain attached at significantly higher angle-of-attach than expected.
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However JST predicts the flow to remain attached at significantly higher angle-of-attack than expected.
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Lift coefficient on the fine grid level
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**Figure 3** - Lift coefficient on the fine grid level.
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<p align="left">
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<img src="/vandv_files/30p30n/max_lift.png" alt="Lift coefficient on the fine grid level" />
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</p>
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Drag coefficient on the fine grid level
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**Figure 4** - Drag coefficient on the fine grid level.
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<p align="left">
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<img src="/vandv_files/30p30n/max_drag.png" alt="Drag coefficient on the fine grid level" />
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</p>
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Away from this critical point the lift and drag characteristics are dominated by the pressure distribution and thus the two schemes agree well.
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The only significant differences in Cf between the van Albada and Venkatakrishnan limiters are at the trailing-edges.
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Pressure coefficient distribution at 5.5deg AoA on fine grid level
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**Figure 5** - Pressure coefficient distribution at 5.5deg AoA on fine grid level.
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<p align="left">
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<img src="/vandv_files/30p30n/cp.png" alt="Pressure coefficient distribution at 5.5deg AoA on fine grid level" />
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</p>
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Skin friction coefficient distribution at 5.5deg AoA on fine grid level
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**Figure 6** - Skin friction coefficient distribution at 5.5deg AoA on fine grid level.
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<p align="left">
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<img src="/vandv_files/30p30n/cf.png" alt="Skin friction coefficient distribution at 5.5deg AoA on fine grid level" />
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</p>

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