Task Scheduling for Subsea Flexible Pipes Decommissioning

R. Bressan, Danilo Artigas
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Abstract

Subsea flexible pipelines removal is subject to order restrictions, mostly caused by crossings. It is proposed to create a computational algorithm to design an optimal order of vessel intervention over a field. A real field was studied, and, from it, the mathematical base model was created upon graph theory, with great correlation with the minimum feedback arc set problem. Vessel movements were discretized and reduced to removal, reposition, and cut, leading to a state search. A-star algorithm was implemented to guide the search for the solution. Then, the complete algorithm was built, tested in a minimal environment, and finally applied to the real instance. To improve performance, a beam search filtering was envisioned, using seven ranking functions. Constructed model is suspected to be NP-hard, by correlation to minimum feedback arc set problem, leading to a large space search. Instances containing under 100 crossings were solved optimally, without needing any assistance. After implementing the heuristics and beam search, solution time was lowered by about 20 times, demonstrating the effectiveness of the technique. Also, ranking functions for pipe repositioning based on crossing count led to better results than crossing density. For cutting, an approximation based on feedback arc set was used. GreedyFAS was employed and gave satisfactory results. Bigger instances containing around 3000 crossings could not be solved optimally in a reasonable time, even with the heuristics. Improvements in A-star estimation function and bound the solution branches might lead to an optimal solution for these larger instances. Model proposed simplifies the operational order decisions and helps build the scheduling of operations. As it is based on state search, other aspects in logistics, vessel capacities and steps in decommissioning processes may be added, adjusting the neighboring weights and branching, keeping the same core.
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水下柔性管道退役任务调度
水下柔性管道的拆除受订单限制,主要是由交叉引起的。提出了一种计算算法来设计船舶干预的最优顺序。以一个实场为研究对象,在此基础上,利用图论建立了与最小反馈弧集问题密切相关的数学基础模型。船舶运动离散化,简化为移除、重新定位和切割,从而进行状态搜索。采用A-star算法指导解的搜索。然后,构建完整的算法,在最小环境下进行测试,最后应用于实际实例。为了提高性能,设想了一种波束搜索过滤,使用七个排序函数。通过与最小反馈弧集问题的关联,构建的模型被怀疑是np困难的,导致大空间搜索。在不需要任何帮助的情况下,最优地解决了包含100个交叉点以下的实例。采用启发式算法和光束搜索后,求解时间缩短了约20倍,证明了该技术的有效性。此外,基于交叉计数的管道重定位排序函数的结果优于交叉密度。对于切割,采用了基于反馈弧集的近似方法。应用GreedyFAS,取得了满意的结果。包含大约3000个交叉点的更大的实例无法在合理的时间内得到最佳解决,即使使用启发式方法也是如此。对A-star估计函数和绑定解分支的改进可能会导致这些较大实例的最优解。所提出的模型简化了操作顺序决策,并有助于建立操作调度。由于它是基于状态搜索的,因此可以添加物流、船舶容量和退役过程中的其他方面,调整相邻权值和分支,保持相同的核心。
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