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Bounding the Resource Availability of Activities with Linear Resource Impact

机译:界定活动的资源可用性与线性资源影响

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We introduce the Linear Resource Temporal Network (LRTN), which consists of activities that consume or produce a resource, subject to absolute and relative metric temporal constraints; production and consumption is restricted to linear functions of activity duration. We show how to construct tight bounds for resource availability as a function of time in LRTNs; for a broad class of problems, the complexity is polynomial time in the time horizon h and the number of activities n. Our approach extends a maximum flow formulation previously used to construct tight bounds for networks of events with instantaneous resource impact. We construct the bounds in two parts: we make direct use of maximum flows to find local maxima of the upper bound (and symmetrically local minima of the lower bound), and we solve a related linear programming problem to find local minima of the upper bound (and symmetrically local maxima of the lower bound).
机译:我们介绍了线性资源时态网络(LRTN),它由消耗或生产资源的活动组成,并受到绝对和相对度量时间的约束;生产和消费仅限于活动持续时间的线性函数。我们展示了如何为LRTN中的时间建立函数资源的严格界限。对于一类广泛的问题,复杂度是时间范围h中的多项式时间和活动数n。我们的方法扩展了以前用于构造具有即时资源影响的事件网络的严格界限的最大流量公式。我们将边界分为两部分:直接使用最大流量来找到上限的局部最大值(以及对称的下限局部最小值),并解决相关的线性规划问题以找到上限的局部最小值(以及下限的对称局部最大值)。

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