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Solution approaches for determining user-oriented paths on dynamic networks

机译:在动态网络上确定面向用户的路径的解决方案

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This paper addresses the time dependent multi-objective constrained shortest path problem. Solving the problem aims at providing the user a Pareto-optimal solution associated with an efficient path. The solution process takes into account information given by the user in order to obtain a path, satisfying his/her requirements. For the first time, more than two criteria are considered and the reference point methodology is used to define the aggregation function. In addition, knapsack-like constraints are introduced in the formulation in order to model budget restrictions. Dynamic-programming-based algorithms are devised and tested on randomly generated networks and on real life instances derived from US city maps. The computational results underline that the proposed algorithms are able to solve the problem in a reasonable amount of time. This is a good result since the problem considered contains features of three NP-hard problems: the multi-objective, the constrained and the time dependent shortest path problems.
机译:本文解决了时间相关的多目标约束最短路径问题。解决该问题旨在为用户提供与有效路径相关的帕累托最优解决方案。解决过程将用户给出的信息考虑在内,以获得一条满足其要求的路径。首次考虑了两个以上的标准,并且使用参考点方法定义了聚合函数。另外,在公式中引入了类似背包的约束条件,以便对预算约束条件进行建模。基于动态编程的算法是在随机生成的网络以及从美国城市地图派生的现实生活实例中设计和测试的。计算结果表明,所提出的算法能够在合理的时间内解决问题。这是一个很好的结果,因为所考虑的问题包含三个NP困难问题的特征:多目标,约束和与时间有关的最短路径问题。

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