An Euler method for computing compressible hovering rotor flows is describe
d. The equations are solved using an upwind finite-volume method in a blade
-fixed rotating co-ordinate system, so that hover is a steady problem. Tran
sfinite interpolation, along with a periodic transformation, is used to gen
erate grids for the periodic domain. Computation of these flows to an accep
table accuracy requires fine grids, and a long integration time for the wak
e to develop, resulting in excessive run times on a single processor. Hence
, the method is developed as a multiblock code in a parallel environment, a
nd various aspects of data passing and communication between processors hav
e been considered. It is shown that a considerable increase in performance
is available from the use of non-blocking and asynchronous communication. I
t is also demonstrated that increased performance may be available by balan
cing the residual levels rather than the number of cells on each processor.