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Peak Shaving through Resource Buffering

机译:通过资源缓冲尖峰剃须

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摘要

We introduce and solve a new problem inspired by energy pricing schemes in which a client is billed for peak usage. At each timeslot the system meets an energy demand through a combination of a new request, an unreliable amount of free source energy (e.g. solar or wind power), and previously received energy. The added piece of infrastructure is the battery, which can store surplus energy for future use. More generally, the demands could represent required amounts of energy, water, or any other tenable resource which can be obtained in advance and held until needed. In a feasible solution, each demand must be supplied on time, through a combination of newly requested energy, energy withdrawn from the battery, and free source. The goal is to minimize the maximum request. In the online version of this problem, the algorithm must determine each request without knowledge of future demands or free source availability, with the goal of maximizing the amount by which the peak is reduced. We give efficient optimal algorithms for the offline problem, with and without a bounded battery. We also show how to find the optimal offline battery size, given the requirement that the final battery level equals the initial battery level. Finally, we give efficient H_n-competitive algorithms assuming the peak effective demand is revealed in advance, and provide matching lower bounds.
机译:我们介绍并解决了由能源定价计划启发的新问题,其中客户已收取峰值使用。在每个时隙,系统通过新请求的组合,不可靠的自由源能量(例如太阳能或风电)来满足能量需求,以及先前接受的能量。添加的基础设施块是电池,可以存储剩余能量以供将来使用。更一般地,需求可以代表所需的能量,水或任何其他能力,这些资源可以预先获得并保持直到所需的。在可行的解决方案中,每种需求必须按时提供,通过新要求的能量,从电池中取出的能量和自由来源。目标是最小化最大请求。在此问题的在线版本中,该算法必须确定每个请求,而不知道未来的需求或自由源可用性,目标最大化峰值减少的量。我们为离线问题提供有效的最佳算法,有没有有界电池。我们还展示了如何找到最佳的离线电池尺寸,因为要求最终电池电量等于初始电池电量。最后,我们提供了有效的H_N竞争性算法,假设预先揭示了峰值有效需求,并提供匹配的下限。

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