SBLI

he SBLI code solves the governing equations of motion for a compressible Newtonian fluid using a high-order discretisation with shock capturing. An entropy splitting approach is used for the Euler terms and all the spatial discretisations are carried out using a fourth-order central-difference scheme. Time integration is performed using compact-storage Runge-Kutta methods with third and fourth order options. Stable high-order boundary schemes are used, along with a Laplacian formulation of the viscous and heat conduction terms to prevent any odd-even decoupling associated with central schemes.

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References in zbMATH (referenced in 1 article )

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  1. Sunderland, A. G.; Ashworth, M.; Moulinec, C.; Li, N.; Uribe, J.; Fournier, Y.: Towards petascale computing with parallel CFD codes (2010)


Further publications can be found at: http://exaflow-project.eu/index.php/publications