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Handling precedence constraints in scheduling problems by the sequence pair representation

机译:通过序列对表示处理在调度问题中处理优先约束

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摘要

In this paper, we show that sequence pair (SP) representation, primarily applied to the rectangle packing problems appearing in the VLSI industry, can be a solution representation of precedence constrained scheduling. We present three interpretations of sequence pair, which differ in complexity of schedule evaluation and size of a corresponding solution space. For each interpretation we construct an incremental precedence constrained SP neighborhood evaluation algorithm, computing feasibility of each solution in the insert neighborhood in an amortized constant time per examined solution, and prove the connectivity property of the considered neighborhoods. To compare proposed interpretations of SP, we construct heuristic and metaheuristic algorithms for the multiprocessor job scheduling problem, and verify their efficiency in the numerical experiment.
机译:在本文中,我们示出了序列对(SP)表示,主要应用于VLSI行业中出现的矩形包装问题,可以是优先级约束调度的解决方案。 我们提出了三个序列对的解释,其在调度评估和相应解决方案的大小的复杂性不同。 对于每个解释,我们构造一个增量优先级约束的SP邻域评估算法,在每个检查解决方案的摊销恒定时间中计算插入邻域中的每个解决方案的可行性,并证明所考虑的邻域的连接属性。 为了比较SP的提出解释,我们构建了多处理器作业调度问题的启发式和成分识别算法,并验证了它们在数值实验中的效率。

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