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New and improved results for packing identical unitary radius circles within triangles, rectangles and strips

机译:在三角形,矩形和带状图中填充相同的radius半径圆的新的和改进的结果

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摘要

The focus of study in this paper is the class of packing problems. More specifically, it deals with the placement of a set of N circular items of unitary radius inside an object with the aim of minimizing its dimensions. Differently shaped containers are considered, namely circles, squares, rectangles, strips and triangles. By means of the resolution of non-linear equations systems through the Newton-Raphson method, the herein presented algorithm succeeds in improving the accuracy of previous results attained by continuous optimization approaches up to numerical machine precision. The computer implementation and the data sets are available at http://www.ime.usp.br/similar to egbirgin/packing/. (C) 2009 Elsevier Ltd, All rights reserved.
机译:本文的研究重点是包装问题的类别。更具体地说,它处理一组N个单位半径的圆形项目在对象内部的放置,以最小化其尺寸。考虑不同形状的容器,即圆形,正方形,矩形,条形和三角形。借助于通过牛顿-拉夫森方法的非线性方程系统的解析,本文提出的算法成功地提高了通过连续优化方法获得的先前结果的精度,直到数值机器精度。计算机实现和数据集可从http://www.ime.usp.br/类似于egbirgin / packing /获得。 (C)2009 Elsevier Ltd,保留所有权利。

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