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Large Deviations for Increasing Subsequences of Permutations and a Concurrency Application

机译:排列子序列增加的大偏差和并发应用

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摘要

The study of concurrent processes with conflict points is connected with the geometry of increasing subsequences of permutations - a permutation encodes the transactions of two processes that conflict (i.e., must be executed serially), and a given increasing subsequence encodes one particular serialization of the executions of two processes. This motivates the study of random increasing subsequences of random permutations. Here, we give a large deviation principle which implies that such a subsequence never deviates too far from the identity permutation: a random serialization of two concurrent processes will not favor either process too much at any given time. We then give an efficient exact algorithm for uniform random sampling of an increasing subsequence from a given permutation.
机译:具有冲突点的并发流程的研究与排列的递增子序列的几何形状有关–排列编码两个冲突的流程的事务(即,必须串行执行),给定的递增的子序列编码执行的一个特定序列化两个过程。这激发了对随机排列的随机递增子序列的研究。在这里,我们给出了一个大偏差原理,这意味着这样的子序列永远不会偏离标识置换:两个并发进程的随机序列化在任何给定时间都不会偏向任何一个进程。然后,我们给出了一个有效的精确算法,用于从给定排列中对递增子序列进行统一随机采样。

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