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Algorithms to Find Shortest Paths with Added Constraint on Travel Fuel Consumption for Transportation Networks

机译:在交通网络中增加旅行燃油消耗约束的最短路径查找算法

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In this work, the shortest path (SP) Dijkstra algorithm is re-visited and modified so that the modified Dijkstra algorithm can perform the task of finding the shortest path (SP) with an added constraint on fuel consumption, which is assumed to be linearly related to the CO2 emissions. For the SP with added constraint problem, the "traditional, classical" Dijkstra algorithm is not suitable, thus 4 different algorithms/strategies are proposed, such as (a) finding the k-th successive SP, (b) the lagrange multipliers, (c) linear integer programming (LIP) formulation, and (d) based on using the genetic algorithm (GA). Several small-scale (academic) networks, as well as real-life (large-scale) networks, are used to study the numerical performance of 4 proposed algorithms. Numerical results have indicated that (using reliability and efficiency as first and second criteria, respectively) LIP, k-th successive SP, GA, and Lagrange multipliers can be ranked as 1st, 2nd, 3rd, and 4th, respectively.
机译:在这项工作中,对最短路径(SP)Dijkstra算法进行了重新访问和修改,以使修改后的Dijkstra算法可以执行发现最短路径(SP)且对油耗有更多约束的任务,假定该约束是线性的与二氧化碳排放有关。对于具有附加约束问题的SP,“传统的,经典的” Dijkstra算法不适合,因此提出了4种不同的算法/策略,例如(a)找到第k个连续SP,(b)滞后乘数,( c)线性整数规划(LIP)公式,以及(d)基于使用遗传算法(GA)的公式。几种小型(学术)网络以及现实生活(大型)网络被用于研究4种建议算法的数值性能。数值结果表明(分别使用可靠性和效率作为第一和第二标准)LIP,第k个连续SP,GA和Lagrange乘数可分别排名为第1,第2,第3和第4。

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