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A new methodology to compute deadlock-free routing tables for irregular networks

机译:一种新的方法,用于计算不规则网络的无锁定路由表

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Networks of workstations (NOWs) are being considered as a cost-effective alternative to parallel computers. Many NOWs are arranged as a switch-based network with irregular topology, which makes routing and deadlock avoidance quite complicated. Current proposals use the up/down routing algorithm to remove cyclic dependencies between channels and avoid deadlock. However, routing is considerably restricted and most messages must follow non-minimal paths, increasing latency and wasting resources. In this paper, we propose a new methodology to compute deadlock-free routing tables for NOWs. The methodology tries to minimize the limitations of the current proposals in order to improve network performance. It is based on generating an underlying acyclic connected graph from the network graph and assigning a sequence number to each switch, which is used to remove cyclic dependencies. Evaluation results show that the routing algorithm based on the new methodology increases throughput by a factor of up to 2 in large networks, also reducing latency significantly.
机译:工作站(现在)的网络被视为与平行计算机的成本有效的替代方案。许多人现在被安排为基于交换机的网络,具有不规则拓扑,这使得路由和死锁避免相当复杂。当前提案使用UP / DOWN路由算法删除通道之间的循环依赖性并避免死锁。但是,路由有很大限制,大多数消息必须遵循非最小路径,增加延迟和浪费资源。在本文中,我们提出了一种新的方法来计算自由锁定的路由表。该方法试图最小化当前建议的局限性,以提高网络性能。它基于从网络图中生成底层的非线性连接图,并将序列号分配给每个交换机,用于去除循环依赖性。评估结果表明,基于新方法的路由算法将吞吐量提高了大网络中最多2的吞吐量,也显着降低了延迟。

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