par Garicano-Mena, Jesús;Degrez, Gérard 
Référence International journal for numerical methods in fluids, 88, 8, page (385-411)
Publication Publié, 2018-11-01
Référence International journal for numerical methods in fluids, 88, 8, page (385-411)
Publication Publié, 2018-11-01
Article révisé par les pairs
| Résumé : | In this contribution, we investigate strategies to perform shock-capturing computation of steady hypersonic flow fields by means of residual distribution schemes. The ultimate objective is the computation of flow solutions for which the correct upstream enthalpy value is recovered in the postshock region. To this end, the parallelism existing between the classical Bx scheme and the stabilized finite element techniques is exploited. The simple Lax-Friedrichs dissipation term is leveraged to build two new residual distribution schemes. Upon testing on both inviscid and viscous steady problems, solutions obtained with one of the two schemes are shown to recover the correct upstream total enthalpy level in the postshock region. This last scheme provides also improved wall pressure and skin friction predictions; heat transfer predictions are, unfortunately, similar to those offered by the Bx scheme. A conjecture for explaining this behavior is exposed. |
