摘要
取送车作业是货物作业较多的铁路车站一项重要的技术作业。把车站作业点的3种布置形式(放射形、树枝形和混合形)统一为树枝形,在设定条件下,以作业点(车站)间机车走行时间为权,把铁路车站取送车作业优化问题转化求解哈密尔顿图最短路问题,设计动态规划法和-节约改进算法分别进行求解,并举例比较两种算法的优缺点,提出了两种算法的应用范围。
Placing-in and taking-out of wagons are important technical operations railway stations. The three kinds of arrangement form (radical, branch-shaped, mixed) of loading and unloading point are unified into branch-shaped. Taking the locomotive running time between operating points (stations) as powers, the optimization problem of placing-in and taking-out of wagons is transformed into the shortest path problem of Hamilton map under the set conditions, which is solved by dynamic programming method and the Clarke- Wright saving algorithms improved. Advantages and disadvantages of the two algorithms are also generalized by the example given. At last, scope of application to the two algorithms are proposed.
出处
《湖南铁路科技职业技术学院学报》
2012年第2期49-54,共6页
Vocational Education Research on Rail Transit
关键词
铁路车站
取送车作业
哈密尔顿图
动态规划法
-节约改进算法
railway station
placing-in and taking-out operation of wagons
Hamilton graph
dynamic programming method
Clarke-Wright saving algorithm improved