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Fuzzy linear programming for various interpretations of fuzzy inequalities applied to optimisation of vessel traffic

机译:模糊线性规划对应用于船舶交通优化的模糊不等式的各种解释

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Narrow harbour approach channels are special areas due to vessel traffic management. Vessel Traffic Management Systems (VTMS), aiming at assuring a required level of safety, direct vessels in order to minimise their waiting times for fairway passage. The fairway between the ports of Szczecin and Swinoujscie is covered by special requirements of vessel traffic: possibilities of vessels' passing or overtaking are limited, various vessel speeds are allowed depending on a fairway section, etc. The traffic management problem can be solved by various methods, of which one is the model of vessel traffic optimisation. In order to make solutions more flexible, a model with fuzzy coefficients was applied. The article presents solutions to the vessel traffic optimisation problem with the use of two interpretations of fuzzy inequalities: pessimistic and optimistic. The calculation results are shown. These refer to vessel traffic in the Szczecin-Swinoujscie fairway. The results have been interpreted and conclusions have been drawn.
机译:由于船舶交通管理,狭窄的港口方法渠道是特殊区域。船只交通管理系统(VTMS),旨在确保所需的安全水平,直接船只,以最大限度地减少航道通道的等待时间。什切青和希维诺乌伊的端口之间的球道是由容器的流量的特殊要求涵盖:使或超车限于血管的可能性,各种容器速度取决于球道部分允许等交通管理问题可通过各种要解决方法,其中一个是船舶交通优化的模型。为了使解决方案更加灵活,应用了具有模糊系数的模型。本文介绍了对船舶交通优化问题的解决方案,利用了两个模糊不平等的解释:悲观和乐观。显示计算结果。这些是指Szczecin-Swinoujscie Fairway中的船只交通。结果已经解释并绘制了结论。

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