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Bounded-Collision Memory-Mapping Schemes for Data Structures with Applications to Parallel Memories

机译:数据结构的边界冲突内存映射方案及其在并行存储器中的应用

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Techniques are developed for mapping structured data to an ensemble of parallel memory modules in a way that limits the number of conflicts, i.e., simultaneous accesses by distinct processors to the same memory module. The techniques determine, for any given conflict tolerancec, the smallest ensemble that allows one to store anyn{hbox{-}}rm node data structure "of type X驴 in such a way that no more than c nodes of a structure are stored on the same module. This goal is achieved by determining the smallest c{hbox{-}}{it perfect universal graphs} for data structures "of type X.驴 Such a graph is the smallest graph that contains a homomorphic image of each n{hbox{-}}rm node structure "of type X,驴 with each node of the image holding leq c nodes of the structure. In the current paper, "type X驴 refers to rooted binary trees and three array-like structures: chaotic arrays, ragged arrays, and rectangular arrays. For each of these families of data structures, the number of memory modules needed to achieve conflict tolerance c is determined to within constant factors.
机译:开发了用于以限制冲突数量的方式将结构化数据映射到一组并行存储模块的技术,即,不同处理器对同一存储模块的同时访问。对于任何给定的冲突容忍度,该技术确定最小的集合,该集合允许以不超过c个节点的方式存储XKEY类型的任何n {hbox {-}} rm个节点数据结构。此目标是通过为“类型X.驴”的数据结构确定最小的c {hbox {-}} {它完美的通用图}来实现的。这样的图是包含每个n { “ hbox {-}} rm节点结构”类型为X,驴,图像的每个节点都包含该结构的Lec个节点。在当前论文中,“类型X驴”指的是有根的二叉树和三个类似数组的结构:混沌数组,参差不齐的数组和矩形数组。对于这些数据结构系列中的每一个,确定实现冲突容限c所需的内存模块数量均在恒定因子之内。

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