RMI Approach to Cluster Based Cache Oblivious Peano Curves

Sachin Bagga, A. Girdhar, M. Trivedi, Yingzhi Yang
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引用次数: 7

Abstract

There are number of problems that are so complex/large that it becomes impractical or even in some cases impossible to solve these problems on a single machine. As compared to the serial computation, parallel computation is much result oriented for understanding, simulating of number of complex and real world physical process. The cache oblivious(CO) model helps us in designing the algorithms which are cache alert. Moreover these algorithms will be independent of the given system's cache size. A matrix multiplication based upon the Peano curves helps in designing of the cache oblivious algorithms. The distributed environment is being developed using RMI (Remote Method Invocation). In this setup the Master system will decompose a large size matrix into the smaller (ones depending upon the system available). The slave systems will perform the computations as per the equations based upon space filling Peano curves which are cache oblivious in nature. As a result we are able to reuse the matrix elements again and again which leads to decrease in number of cache misses and increasing the overall execution time of whole cluster. At the master system actual partitioning is done to generate submatrix and the virtual partitioning into size of 3x3 is being done at the slave systems for implementing multiplication based upon Peano curves(PC). PC algorithmic approach provides spatial locality which is a basic requirement for increasing the overall system efficiency.
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基于聚类缓参无关Peano曲线的RMI方法
有许多问题非常复杂/大,以至于在一台机器上解决这些问题变得不切实际,甚至在某些情况下不可能解决这些问题。与串行计算相比,并行计算在理解和模拟大量复杂的现实物理过程方面更加注重结果。缓存无关(CO)模型可以帮助我们设计缓存警报算法。此外,这些算法将独立于给定系统的缓存大小。基于Peano曲线的矩阵乘法有助于缓存无关算法的设计。使用RMI(远程方法调用)开发分布式环境。在这种设置中,主系统将把大尺寸的矩阵分解成较小的矩阵(取决于可用的系统)。从系统将根据基于空间填充Peano曲线的方程执行计算,这些曲线本质上是缓存无关的。因此,我们能够一次又一次地重用矩阵元素,从而减少缓存丢失的数量,并增加整个集群的总体执行时间。在主系统上进行实际分区以生成子矩阵,在从系统上进行虚拟分区以实现基于Peano曲线(PC)的乘法。PC算法提供了空间局部性,这是提高系统整体效率的基本要求。
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