| O. Albiez. Parcours d'une superposition de domaines. In : RenPar'10. |
....space associated with X . The allocation function is de ned by alloc X (z) X z X . Once a set of per variable transformations has been determined, the parallel code can be synthesized by applying these transformations to the PARE, as presented in [16,17] for a single transformation, and in [18,19] for per variable transformations. For the transformations to be valid, matrices TX must be full rank. Hence, it guarantees that no two computations are executed at the same time step by the same processor. Of course, not every full rank matrix is valid. Other conditions must or may be enforced. ....
O. Albiez. Parcours d'une superposition de domaines. In D. Mery and G.R. Perrin, editors, RenPar'10, 1998.
....with X. The allocation function is defined by alloc X (z) oe X z fl X . Once a set of per variable transformations has been determined, the parallel code can be synthesized by applying these transformations to the PARE, as presented in [Ram92, CFR95] for a single transformation, and in [Alb98, QRW99] for per variable transformation. For the transformations to be valid, matrices TX must be full rank. Hence, it guarantees that no two computations are executed at the same time step by the same processor. Of course, not every full rank matrix is valid. Other conditions must or may be ....
O. Albiez. Parcours d'une superposition de domaines. In D. Mery and G.R. Perrin, editors, RenPar'10, 1998.
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O. Albiez. Parcours d'une superposition de domaines. In : RenPar'10.
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