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An effective algorithm for obtaining the minimal cost pair of disjoint paths with dual arc costs

机译:一种有效的算法,用于获得具有双弧成本的最小成本的不相交路径对

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摘要

Routing optimisation in some types of networks requires the calculation of the minimal cost pair of disjoint paths such that the cost functions associated with the arcs in the two paths are different. An exact algorithm for solving this NP-complete problem is proposed, based on a condition which guarantees that the optimal path pair cost has been obtained. This optimality condition is based on the calculation of upper and lower bounds on the optimal cost. A formal proof of the correctness of the algorithm is described. Extensive experimentation is presented to show the effectiveness of the algorithm, including a comparison with an integer linear programming formulation.
机译:在某些类型的网络中,路由优化需要对不相交路径的最小成本对进行计算,以使与两条路径中的弧相关的成本函数不同。在保证已经获得最优路径对代价的条件下,提出了解决该NP完全问题的精确算法。该最优条件基于最优成本的上下限的计算。描述了算法正确性的形式证明。进行了广泛的实验以展示该算法的有效性,包括与整数线性规划公式的比较。

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