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Massive parallelization accelerated solution for the 2D irregular nesting problem

机译:大规模并行化加速解决方案2D不规则嵌套问题

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One important field of operations research are the cutting and packing problems, which often have significant environmental and economical impacts and are reoccurring in the wood, textile and shipbuilding industry, among others. They consist of generating a layout of non-overlapping items which are bounded by a single or multiples larger objects, usually referred as containers. The bi-dimensional irregular nesting involves placing irregular shaped items inside a single rectangular container with variable length. Due to the geometric complexity, heuristic solutions are often employed to solve instances with more than a dozen items. Relaxing the overlap constraint is an efficient strategy to obtain more compact layout, however it is usually computationally costly. If the placement is restricted by a grid of points, known as the dotted board model, the overlap evaluation can be reduced to matrix operations, which can be accelerated by massive parallelization using the graphics processing unit (GPU). So as to aid the overlap evaluation and minimization, the obstruction map is adopted as a geometric tool to perform the guided local search. In this work, a parallel GPU implementation of the obstruction map is compared with the serial variant. Results show acceleration of over 10 times for cases with a very refined placement grid. Moreover, analysis of tests with 12 benchmark cases gives guidelines to determine whether it is beneficial to use the parallel implementation for a generic instance.
机译:作业研究的一个重要领域是切割和包装问题,这些问题往往具有显着的环境和经济的影响,并且在木材,纺织品和造船业等中重新抵御。它们包括生成由单个或倍数较大的对象的非重叠项的布局,通常称为容器。双维不规则嵌套涉及将不规则的形状的物品放置在具有可变长度的单个矩形容器内。由于几何复杂性,启发式解决方案通常用于解决具有十几个项目的实例。放松重叠约束是获得更紧凑的布局的有效策略,但通常计算成本高昂。如果放置被称为虚线板模型的点网格限制,则可以将重叠评估减少到矩阵操作,这可以通过使用图形处理单元(GPU)的大规模并行化来加速。以帮助重叠评估和最小化,因此采用障碍物图作为几何工具来执行引导本地搜索。在这项工作中,将阻塞图的并行GPU实现与串行变体进行比较。结果表明,对于非常精致的放置网格,案例的加速度超过10次。此外,使用12个基准情况的测试分析给出了确定它是否有利于使用泛型实例的平行实现是有益的指南。

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