The direct sparse matrix solver is based on a domain decomposition tec
hnique to achieve data and work parallelization. Geometries that have
long and thin structures are specially efficiently tractable with this
solver, provided that they can be decomposed mainly in one direction.
Due to the separation of the algorithm into a factorization stage and
a solution stage, time-dependent problems with a constant coefficient
matrix are particularly well suited for this solver. The parallelizat
ion performances obtained on a Gray T3D show that the method scales up
to at least 256 processors.