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Fast Divide-and-Conquer Algorithms for Preemptive Scheduling Problems with Controllable Processing Times – A Polymatroid Optimization Approach

机译:可控加工时间的先发制人调度问题快速分割和征服算法 - 一种多种多联优化方法

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摘要

We consider a variety of preemptive scheduling problems with controllable processing times on a single machine and on identical/uniform parallel machines, where the objectiveudis to minimize the total compression cost. In this paper, we propose fast divide-and-conquer algorithms for these scheduling problems. Our approach is based on the observation that each scheduling problem we discuss can be formulated as a polymatroid optimization problem.udWe develop a novel divide-and-conquer technique for the polymatroid optimization problem and then apply it to each scheduling problem. We show that each scheduling problem canudbe solved in O(Tfeas(n) log n) time by using our divide-and-conquer technique, where n is the number of jobs and Tfeas(n) denotes the time complexity of the corresponding feasible scheduling problem with n jobs. This approach yields faster algorithms for most of the scheduling problems discussed in this paper.
机译:我们考虑在单台机器上以及在相同/统一并行机器上具有可控处理时间的各种抢占式调度问题,其目标是使总压缩成本最小化。在本文中,我们针对这些调度问题提出了快速的分治算法。我们的方法是基于这样的观察,即我们讨论的每个调度问题都可以表述为多类拟态优化问题。 ud我们为多类拟定优化问题开发了一种新颖的分治技术,然后将其应用于每个调度问题。我们表明,使用我们的分而治之技术,每个调度问题都可以在O(Tfeas(n)log n)时间内解决,其中n是作业数,Tfeas(n)表示相应时间的复杂度n个作业的可行调度问题。对于本文中讨论的大多数调度问题,这种方法产生了更快的算法。

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