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Minimizing Impact of Bounded Uncertainty on McNaughton's Scheduling Algorithm via Interval Programming

机译:通过间隔编程最大限度地减少有界不确定性对McNaughton调度算法的影响

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Uncertainty of data affects decision making process as it increases the risk and the costs of the decision. One of the challenges in minimizing the impact of the bounded uncertainty on any scheduling algorithm is the lack of information, as only the upper bound and the lower bound are provided without any known probability or membership function. On the contrary, probabilistic uncertainty can use probability distributions and fuzzy uncertainty can use the membership function. McNaughton's algorithm is used to find the optimum schedule that minimizes the makespan taking into consideration the preemption of tasks. The challenge here is the bounded inaccuracy of the input parameters for the algorithm, namely known as bounded uncertain data. This research uses interval programming to minimise the impact of bounded uncertainty of input parameters on McNaughton's algorithm, it minimises the uncertainty of the cost function estimate and increase its optimality. This research is based on the hypothesis that doing the calculations on interval values then approximate the end result will produce more accurate results than approximating each interval input then doing numerical calculations.
机译:数据的不确定性影响决策过程,因为它增加了风险和决策的成本。一个的最小化上的任何调度算法有界的不确定性的影响的挑战是缺乏的信息,因为只有上限,没有任何已知的概率或隶属函数被提供结合的低。相反,概率不确定性可以用概率分布和模糊的不确定性可以用隶属函数。麦克诺顿的算法是用来寻找最小化完工时间考虑到任务的抢占最佳时间表。这里的挑战是算法,即称为有限不确定数据的输入参数的误差界。本研究采用间隔设计,以尽量减少输入参数有界不确定性对麦克诺顿算法的影响,它最大限度地减少成本函数估计的不确定性,提高其最优性。本研究是基于以下假设:在做上间隔值的计算然后近似最终结果将产生更精确的结果比近似每个间隔输入然后做数值计算。

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