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Optimal associative searching on a cellular computer

机译:蜂窝计算机上的最佳关联搜索

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The performance of the cellular computer proposed by Mego has been investigated by programming a number of associative search algorithms and analyzing the time and space required for their execution. The present work describes the results of three different analysis techniques applied to algorithms for nearest neighbor and closest pair problems for files of n points in k-dimensional space. >Brute force methods are described for solving the nearest neighbor problem. If the initial program expression is suitably placed in memory, analysis of the most parallel brute force algorithm yields complexity results of O(k) time and O(kn) space. These bounds are shown to be asymptotically optimal with respect to the problem and the machine. >Brute force, semi-parallel, and divide-and-conquer solutions are described for solving the closest pair problem. Analyses of the best semi-parallel algorithms yield complexity results of O(kn) time and space, which are shown to be asymptotically optimal.
机译:Mego提出的蜂窝计算机的性能已通过对多种关联搜索算法进行编程并分析了执行它们所需的时间和空间进行了研究。本工作描述了三种不同分析技术应用于 k 维空间中 n 点文件的最邻近和最接近对问题算法的结果。描述了解决最近邻问题的蛮力方法。如果将初始程序表达式适当地放置在内存中,则对最并行的蛮力算法的分析将得出O( k )时间和O( kn )空间的复杂度结果。这些边界对于问题和机器而言是渐近最优的。

为解决最接近的对问题,描述了蛮力,半平行和分治法的解决方案。最佳半并行算法的分析得出O( kn )时间和空间的复杂度结果,这被证明是渐近最优的。

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