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一种新的露天配矿开采几何约束模型及其应用
引用本文:黄俊歆,王李管,徐少游,熊书敏,谭正华,陈建宏.一种新的露天配矿开采几何约束模型及其应用[J].计算机工程与应用,2013,49(1):245-248.
作者姓名:黄俊歆  王李管  徐少游  熊书敏  谭正华  陈建宏
作者单位:1.中南大学 资源与安全工程学院,长沙 410083 2.湖南工学院 安全与环境工程系,湖南 衡阳 421001
摘    要:提出了一种露天矿配矿几何约束模型--圆周几何约束模型(CGCM)用于求解露天矿配矿问题(OMOMP)。采用图论的方法将爆堆块段模型抽象为节点与边的集合,用有向边连接节点与其圆周约束范围内的其他节点描述开采先后顺序,并详细介绍了CGCM模型的构建方法。基于CGCM的算法已在DIMINE数字矿山系统中实现,并应用于实际露天矿爆堆开采优化工程中。应用表明,CGCM能够很好地描述爆堆开采过程中各矿块间的开采先后顺序及其开采几何约束,适应于复杂几何约束条件下的OMOMP,结果准确,为解决实际OMOMP提供了一种新的有效方法。

关 键 词:露天矿  块段模型  爆堆开采优化  线性规划  混合整数规划  

Novel mining geometric constraint model for open-pit mine ore-matching and its application
HUANG Junxin , WANG Liguan , XU Shaoyou , XIONG Shumin , TAN Zhenghua , CHEN Jianhong.Novel mining geometric constraint model for open-pit mine ore-matching and its application[J].Computer Engineering and Applications,2013,49(1):245-248.
Authors:HUANG Junxin  WANG Liguan  XU Shaoyou  XIONG Shumin  TAN Zhenghua  CHEN Jianhong
Affiliation:1.School of Resources and Safety Engineering, Central South University, Changsha 410083, China 2.Department of Safety and Environment Engineering, Hunan Institute of Technology, Hengyang, Hunan 421001, China
Abstract:This paper develops the Circle Geometric Constraint Model(CGCM) for solve Open-pit Mine Ore-Matching Problems (OMOMP). The blasted-pile block model has been abstracted to collections of nodes and directed edges, and using directed-edge connects one node to each node in its circle constraint range to simulate the mining order of them. Furthermore, the theory of CGCM has been introduced detailed. The algorithm based on CGCM has been actualized in DIMINE digital mine system, and been applied in an actual open pit mine boundary optimization engineering. The results show that CGCM can simulate the geometric constraints and mining sequences of blasted-pile model accurately, and adapt to all OMOMPs in complex geological conditions, calculation speed and accurate. It provides a new and effective method for OMOMPs.
Keywords:open-pit mine  block model  blasted-pile mining optimization  linear programming  Mixed Integer Programming(MIP)
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