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A non-oscillating beam-search with a look-ahead for the circular packing problem

机译:预研究圆形堆积问题的非振荡光束搜索

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This paper addresses the circular packing problem (CPP) which consists in packing n circles Ci, each of known radius ri, i∈N={1,…,n}, into the smallest containing circle C. The objective is to determine the radius r of C as well as the coordinates (xi, yi) of each circle Ci. This problem is solved via a binary search that evaluates the solution using a non-oscillating beam search with separate beams (instead of pooled ones). This beam search guarantees a monotonic decrease of r as the beam width increases. A node of level l of the beam search tree represents a partial packing of l circles into C. The potential of each node of the tree is assessed via a look-ahead strategy. The computational results on different benchmark instances show the effectiveness of the algorithm.
机译:本文解决了圆形填充问题(CPP),该问题包括包装n个圆C i ,每个圆已知半径r i ,i∈N= {1,…,n },将其包含到最小的包含圆的C中。目标是确定C的半径r以及每个圆C <的坐标(x i ,y i ) inf> i 。通过二元搜索解决了这个问题,该搜索使用具有独立光束(而不是合并光束)的非振荡光束搜索来评估解决方案。光束搜索保证了光束宽度增加时r的单调减小。波束搜索树的级别l的一个节点表示将l个圆圈部分填充到C中。该树的每个节点的电势均通过超前策略进行评估。在不同基准实例上的计算结果表明了该算法的有效性。

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