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引用次数: 2

摘要

本文提出了一种针对软管模型的IP负载均衡路由优化方法。提出了一种基于两阶段最短路径路由的IP负载均衡路由方案。它被称为精细两相路由(F-TPR)方案。在F-TPR中,与原始TPR相比,流量从源节点到中间节点的分配更加精细。F-TPR引入节点m的分配比,该分配比是为(p, q), k m的每个源-目的对确定的。为了确定k - pq - m的最优集合,首先导出了线性规划(LP)公式。然而,该公式很难作为一个简单的LP问题来求解。这是因为流量矩阵的每个元素都是不确定的,因为软管模型,有太多可能的参数需要我们考虑。通过引入对偶定理,我们成功地将问题化为一个二次约束规划(QCP)公式,该公式可以用数学规划求解器求解来确定分割比。我们比较了F-TPR与TPR和多协议标签交换(MPLS)-流量工程(TE)。数值结果表明,与TPR相比,F-TPR降低了网络拥塞率。数值结果表明,与TPR相比,F-TPR大大降低了网络拥塞率,并提供了与MPLS-TE相当的路由性能。
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On optimization of load-balanced IP routing for hose model
This paper presents an optimization of IP load-balanced routing for the hose model. We present an IP load-balanced routing scheme based on the two-phase routing over shortest paths. It is called a fine two-phase routing (F-TPR) scheme. In F-TPR, traffic is distributed from a source node to intermediate nodes more finely, compared to the original TPR. F-TPR introduces the distribution ratio to node m that is determined for each source-destination pair of (p, q), k m . To determine an optimum set of k pq m , an linear programming (LP) formulation is first derived. However, the formulation is difficult to solve as a simple LP problem. This is because each element of the traffic matrix is not determined because of the hose model and there are too many possible parameters for us to consider. By introducing a duality theorem , we successfully formulate our problem a quadratic constraint programming (QCP) formulation that can be solved to determine the split ratios by using a mathematical programming solver. We compare F-TPR with TPR and the Multi-Protocol Label Switching (MPLS)-Traffic Engineering (TE). Numerical results show that F-TPR reduces the network congestion ratio compared to TPR. Numerical results show that F-TPR greatly reduces the network congestion ratio compared to TPR, and provides comparable routing performances to that of MPLS-TE.
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