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Improved Approximation Algorithm for Scheduling on a Serial Batch Machine with Split-Allowed Delivery 被引量:1
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作者 Ru-Bing Chen Ling-Fa Lu +1 位作者 Jin-Jiang Yuan li-qi zhang 《Journal of the Operations Research Society of China》 EI CSCD 2020年第1期133-143,共11页
This paper considers the integrated production and delivery scheduling on a serial batch machine,in which split is allowed in the delivery of the jobs.The objective is to minimize the makespan,i.e.,the maximum deliver... This paper considers the integrated production and delivery scheduling on a serial batch machine,in which split is allowed in the delivery of the jobs.The objective is to minimize the makespan,i.e.,the maximum delivery completion time of the jobs.Lu et al.(Theor Comput Sci 572:50–57,2015)showed that this problem is strongly NP-hard,and presented a 32-approximation algorithm.In this paper,we present an improved 43-approximation algorithm for this problem.We also present a polynomial-time algorithm for the special case when all jobs have the identical weight. 展开更多
关键词 SCHEDULING Production and delivery Serial batch Approximation algorithm
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Competitive Project Scheduling on Two Unbounded Parallel Batch Machines
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作者 Ling-Fa Lu li-qi zhang 《Journal of the Operations Research Society of China》 EI CSCD 2018年第3期349-389,共41页
This paper considers competitive project scheduling on two unbounded parallel batch machines.There are two competing firms,and each firm has an unbounded parallel batch machine.All projects must be performed in batche... This paper considers competitive project scheduling on two unbounded parallel batch machines.There are two competing firms,and each firm has an unbounded parallel batch machine.All projects must be performed in batches by Firms 1 and 2 on their machines,respectively.The profit that each firm obtains from each project depends on whether the firm finishes the job before or after its competitor.In the first problem,given a feasible schedule for Firm 1,the objective is to find an optimal schedule to maximize the total reward for Firm 2 under the given schedule for Firm 1.The corresponding total reward for Firm 1 is called the worst-case total reward of the given schedule for Firm 1.In the second problem,the objective is to find an optimal schedule for Firm 1 to maximize the worst-case total reward.We provide optimal algorithms for the two problems,respectively. 展开更多
关键词 Project scheduling COMPETITION Parallel batch machine
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