输入缓冲交叉开关的服务保证:Birkhoff和von Neumann的容量分解方法

Cheng-Shang Chang, Wen-Jyh Chen, Hsiang-Yi Huang
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引用次数: 142

摘要

基于Birkhoff(1946)和von Neumann(1953)对双次随机矩阵的分解结果,本文提出了一种能够为输入缓冲交叉开关提供服务保证的调度算法。我们的服务保证对于所有非均匀的流量都是一致的,因此意味着100%的吞吐量。对于N/spl次/N交换机,识别调度算法的离线计算复杂度为0 (N/sup 4.5/)。算法一经识别,其在线计算复杂度为O(logN),在线存储复杂度为O(N/sup 3/logN)。我们的方法既不需要框架也不需要内部加速。
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On service guarantees for input-buffered crossbar switches: a capacity decomposition approach by Birkhoff and von Neumann
Based on a decomposition result by Birkhoff (1946) and von Neumann (1953) for a doubly substochastic matrix, in this paper we propose a scheduling algorithm that is capable of providing service guarantees for input-buffered crossbar switches. Our service guarantees are uniformly good for all non-uniform traffic, and thus imply 100% throughput. The off-line computational complexity to identify the scheduling algorithm is O(N/sup 4.5/) for an N/spl times/N switch. Once the algorithm is identified, its on-line computational complexity is O(logN) and its on-line memory complexity is O(N/sup 3/logN). Neither framing nor internal speedup is required for our approach.
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