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Well Structured Parallel Programs are not Easier to Schedule.

机译:结构良好的并行程序不易安排。

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The scheduling problem for unit time task systems with arbitrary precedence constraints is known to be NP-complete. We show that the same is true even if the precedence constraints are restricted to certain subclasses which make the corresponding parallel programs more structured. Among these classes are those derived from hierarchic cobegin-coend programming constructs, level graph forests, and the parallel or serial composition of an out-tree and an in-tree. In each case, the completeness proof depends heavily on the number of processors being part of the problem instances. (Author)

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