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An Empirical Distributed Matrix Multiplication Algorithm to Reduce Time Complexity

机译:一种减少时间复杂度的经验分布式矩阵乘法算法

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Matrix multiplication is an integral component of most of the systems implementing Graph theory, Numerical algorithms, Digital control, Signal and image processing (i.e robotics, computer vision, artificial intelligence e.t.c). So reduction of multiplication time can influence drastically the overall system performance. Based on the importance, this paper presents a novel distributed algorithm for matrix multiplication to lower the time complexity efficiently. For distributed processing, computational time is usually analyzed assuming that all processors are of the same type and operating at same speed. i.e., homogeneous system. A number of autonomous machines are connected by a local area network that makes a distributed computing environment where server and multiple clients exchange their data or information by using message passing technique. The result shows that an enormous amount of time can be reduced by adopting such technique by dividing the tasks on different clients, where execution time grows rapidly with the increase of data on a single machine.
机译:矩阵乘法是实现图理论,数值算法,数字控制,信号处理(即机器人,计算机视觉,人工智能E.T.C)的大多数系统的积分组件。因此,减少乘法时间可以大大影响整体系统性能。基于重要性,本文提出了一种用于矩阵乘法的新型分布式算法,以有效地降低时间复杂性。对于分布式处理,通常会分析计算时间,假设所有处理器都具有相同类型并以相同的速度操作。即,均匀的系统。许多自主机器通过局域网连接,该局域网使得分布式计算环境,其中服务器和多个客户端通过使用消息传递技术交换其数据或信息。结果表明,通过将这些技术除以不同客户端的任务,可以通过在不同的客户端上划分任务来减少大量时间,其中执行时间随着单台机器上的数据的增加而迅速增长。

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