改进的最小费用理论在盲竖井选址中的应用  

Application of Improved Minimum cost Theory in Blind Shaft Location Selection

作　　者：杨成林[1] 周科平[1] 高文翔[1] 杨念哥[1] 

机构地区：[1]中南大学资源与安全工程学院,湖南长沙410083

出　　处：《数学的实践与认识》2008年第1期92-96,共5页Mathematics in Practice and Theory

摘　　要：在网络的任意点求解绝对中心等特殊点是网络流研究的一个难点.在目前最小费用理论的基础上引入平面几何理论,把网络等效于几何图形,建立了数学模型.通过求解,得出了网络间的最佳连接点,从而确定出盲竖井的位置.最后以云南锡业集团个旧东区两个生产平台之间的连接为一算例,得出了理想的结果,验证了该方法的有效可行性.Solving certain points, such as logistic centre, among any points in the network is a difficulty in the research of network flow. This paper regards networks as geometry graphics by introduced the theory of plane geometry based on the theory of minimum cost, and the mathematics model is established. Therefore, the optimum connecting points are worked out by solved the model and the location of the bind shaft is made sure. In the last, take the case of connecting of two levels at Yunnan Tin Company Group, the feasibility of the method is verified.

关 键 词：盲竖井选址 最小费用 网络连接 任意点 

分 类 号：O22[理学—运筹学与控制论]