This repository exemplifies the most clean and minimalistic way to program conservative compact schemes for solving systems of equations such as Navier-Stokes or Euler-Equations.
This short and extremely versatile implementation of conservative compact schemes is possible thanks to three ingredients:
1. A Taylor Table algorithm (see: Easy build compact schemes).
2. An ingenious spare technique to produce highly performing discrete finite-difference operations in higher-dimensions. (see: Easy build finite-difference operators).
3. The conservative boundary schemes by Brady and Livescu (2019).
Here we reproduce some of the invicid benchmark tests proposed by Brady and Livescu (2019).
Manuel A. Diaz (2021). compact schemes (https://github.com/wme7/compact_schemes/releases/tag/v1.0.0), GitHub. Retrieved .
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