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Constant time BSR solutions to parenthesis matching, tree decoding, and tree reconstruction from its traversals

机译:通过括号遍历的恒定时间BSR解决方案,用于括号匹配,树解码和树重构

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摘要

Recently Akl et al. introduced a new model of parallel computation, called BSR (broadcasting with selective reduction) and showed that it is more powerful than any CRCW PRAM and yet requires no more resources for implementation than even EREW PRAM. The model allows constant time solutions to sorting, parallel prefix and other problems. In this paper, we describe constant time solutions to the parenthesis matching, decoding binary trees in bitstring representation, generating next tree shape in B-order, and the reconstruction of binary trees from their traversals, using the BSR model. They are the first constant time solutions to mentioned problems on any model of computation. The number of processors used is equal to the input size, for each problem. A new algorithm for sorting integers is also presented.
机译:最近,Akl等人。他介绍了一种称为BSR(有选择地减少广播)的并行计算新模型,并表明它比任何CRCW PRAM都更强大,而且比EREW PRAM所需的资源也更少。该模型允许使用固定时间的解决方案来解决排序,并行前缀和其他问题。在本文中,我们描述了用于括号匹配的恒定时间解,使用位串表示解码二叉树,生成B阶的下一棵树形以及使用BSR模型从遍历重建二叉树。它们是任何计算模型上提到的问题的第一个恒定时间解决方案。对于每个问题,使用的处理器数量等于输入大小。还提出了一种用于对整数进行排序的新算法。

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