(2004-5799) An interactive fuzzy programming approach for a new multi-objective multi-product oil pipeline scheduling problem

IF 1.9 4区 数学 Q1 MATHEMATICS
F. K. Goudarzi, H. Maleki, S. Niroomand
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引用次数: 4

Abstract

In this paper, a new fuzzy multi-objective multi-product pipeline scheduling problem is introduced. The systemconsists of a single refinery, a unique distribution center, and a multi-product pipeline. Restrictions such as batchsizing, discharging rate, forbidden sequences, batch volumetric, etc. are considered. Due to the uncertain nature of real-world problems, some parameters of the system are considered as fuzzy values. Tardiness and earliness penalties are considered with a time dependent non-linear function. The basic aim of this scheduling problem is to achieve the optimal sequence for pumping batches of oil products to maximize the financial benefit and simultaneously sacrifice the customers with on-time delivery as a multi-objective problem. To tackle this problem, a two-stage methodology is proposed. In the first stage, the fuzzy formulation is converted to its equivalent crisp form by a credibility-based chance-constrained programming approach. In the second stage, the multi-objective crisp formulation is solved by some well-known approaches in the literature. Some test problems are generated and solved by the proposed approaches and the obtained Pareto-optimal solutions are analyzed and compared using some distance-based comparison metrics.
一种新的多目标多产品石油管道调度问题的交互式模糊规划方法
提出了一种新的模糊多目标多产品流水线调度问题。该系统由一个炼油厂、一个独特的配送中心和一个多产品管道组成。限制,如批量大小,卸料率,禁止序列,批量体积等被考虑。由于现实问题的不确定性,系统的一些参数被认为是模糊值。延迟和提前惩罚是一个与时间相关的非线性函数。该调度问题是一个多目标问题,其基本目标是在经济效益最大化的同时,以牺牲客户准时交货为代价,实现成批石油产品的最优抽运顺序。为了解决这个问题,提出了一个两阶段的方法。在第一阶段,通过基于可信度的机会约束规划方法将模糊公式转换为等效的清晰形式。第二阶段,采用文献中一些著名的方法求解多目标脆片配方。利用所提出的方法生成并求解了一些测试问题,并利用一些基于距离的比较指标对得到的pareto最优解进行了分析和比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
3.50
自引率
16.70%
发文量
0
期刊介绍: The two-monthly Iranian Journal of Fuzzy Systems (IJFS) aims to provide an international forum for refereed original research works in the theory and applications of fuzzy sets and systems in the areas of foundations, pure mathematics, artificial intelligence, control, robotics, data analysis, data mining, decision making, finance and management, information systems, operations research, pattern recognition and image processing, soft computing and uncertainty modeling. Manuscripts submitted to the IJFS must be original unpublished work and should not be in consideration for publication elsewhere.
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