Existing traffic engineering (TE) solutions performs well for software defined network (SDN) in average cases. However, during peak hours, bursty traffic spikes are challenging to handle, because it is difficult to react in time and guarantee high performance even after failures with limited flow entries. Instead of leaving some capacity empty to guarantee no congestion happens due to traffic rerouting after failures or path updating after demand or topology changes, we decide to make full use of the network capacity to satisfy the demands for heavily-loaded peak hours. The TE system also needs to react to failures quickly and utilize the priority queue to guarantee the transmission of loss and delay sensitive traffic. We propose TED, a scalable TE system that can guarantee high throughput in peak hours. TED can quickly compute a group of maximum number of edge-disjoint paths for each ingress-egress switch pair. We design two methods to select paths under the flow entry limit. We then input the selected paths to our TE to minimize the maximum link utilization. In case of large traffic matrix making the maximum link utilization larger than 1, we input the utilization and the traffic matrix to the optimization of maximizing overall throughput under a new constrain. Thus we obtain a realistic traffic matrix, which has the maximum overall throughput and guarantees no traffic starvation for each switch pair. Experiments show that TED has much better performance for heavily-loaded SDN and has 10% higher probability to satisfy all (> 99.99%) the traffic after a single link failure for G-Scale topology than Smore under the same flow entry limit.
翻译:现有交通工程(TE)解决方案在平均情况下对软件定义的网络(SDN)运作良好。然而,在高峰时段,突发交通高峰期很难处理,因为即使在流量限制的输入出现故障后,也很难及时反应,保证高性能。有些容量是空的,以保证在需求或地形变化后,交通在出现故障或路径更新后不会发生堵塞。我们决定充分利用网络能力,以满足重载高峰时数的需求。TE系统还需要对故障迅速作出反应,并利用优先排队来保证损失的传播和延迟敏感交通。我们建议TE,一个可缩放的TE系统,保证在高峰时段内完成高量的输送。TED可以迅速为每个逆向偏向偏向开关配一组最大偏差路径。我们设计了两种在流量限制下选择路径的方法。我们然后将选中的路径输入到我们的TE,以尽量减少最大程度的连接利用率。如果大型交通总连通量大于1,我们就会输入利用率和交通总排队列。我们建议TED,一个可缩的可缩缩缩缩的TETF,这样可以迅速计算出一条最大程度的磁度。我们获得了10次的磁度,在SDDDD的磁度下,在10度下可以实现最深的磁度。