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Two-agent single-machine scheduling to minimize the weighted sum of the agents' objective functions

机译:两主体单机调度,以最小化主体目标函数的加权和

摘要

Scheduling with two competing agents on a single machine has become a popular research topic in recent years. Most research focuses on minimizing the objective function of one agent, subject to the objective function of the other agent does not exceed a given limit. In this paper we adopt a weighted combination approach to treat the two-agent single-machine scheduling problem. The objective that we seek to minimize is the weighted sum of the total completion time of the jobs of one agent and the total tardiness of the jobs of the other agent. We provide two branch-and-bound algorithms to solve the problem. In addition, we present a simulated annealing and two genetic algorithms to obtain near-optimal solutions. We report the results of the computational experiments conducted to test the performance of the proposed algorithms.
机译:近年来,在单个计算机上与两个竞争代理进行调度已成为热门的研究主题。大多数研究着重于使一个代理的目标功能最小化,但前提是另一种代理的目标功能不超过给定的限制。在本文中,我们采用加权组合方法来处理两主体单机调度问题。我们寻求最小化的目标是一个代理人的工作的总完成时间与另一代理人的工作的总拖延时间的加权总和。我们提供了两种分支定界算法来解决该问题。此外,我们提出了一种模拟退火和两种遗传算法来获得接近最优的解决方案。我们报告进行的计算实验的结果,以测试所提出算法的性能。

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