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doi: 10.5281/zenodo.9435
This article presents an application of the inferior Smarandache f-part function to a particular parallel loop-scheduling problem. The product between an upper diagonal matrix and a vector is analysed from parallel computation point of view. An efficient solution for this problem is given by using the inferior Smarandache I-part function. Finally, the efficiency of our solution is proved experimentally by presenting some computational results.
parallel loop-scheduling problem, Deterministic scheduling theory in operations research, Arithmetic functions; related numbers; inversion formulas, inferior Smarandache \(f\)-part function
parallel loop-scheduling problem, Deterministic scheduling theory in operations research, Arithmetic functions; related numbers; inversion formulas, inferior Smarandache \(f\)-part function
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