order) stable Euler/Navier-Stokes finite difference solver is discussed. The code is built on
numerical techniques developed during the last decade by Uppsala University, Sweden and
NASA Langley, USA, see Svärd et al.[4],[6]. The main features of the code are: the finite
difference operators on summation-by-parts (SBP) form, the weak implementation of
boundary and interface conditions and artificial dissipation operators on SBP form.