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Applying Mathematical Model to Simplify the Procession of Pipeline Route Selection

机译:应用数学模型简化管道选路流程

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Now there are many pipelines to deliver liquid like water diversions in the world. Optimal route for pipeline transportation is a major concern for engineers, economists and decision makers. Pipeline route selection is governed by many factors such as the shortest distance between supply and demand points, constructability, affordability, environmental impacts and approachability. There are many methods developed for the pipeline route selection like Gestalt method, land suitability mapping techniques, geographic information systems (GIS), imaging technologies for pipeline mapping with the use of airborne lidar, etc. But these methods, though robust in translating physical constraints into feasible alternatives for route location, have their own pros and cons for applications, which are weak to incorporate the decision maker's preferences. This paper presents an easy approach for route selection with the angle of saving- energy and shortest distance. The method in this paper makes an attempt to establish a method for the route with minimum energy required with the aid of mathematics computing and GIS or the data coming from Google Earth. This method are demonstrated here through two different cases study of pipe route selection, the Los Angles aqua duct, the second Los Angles aqua duct in USA and water diversion from Palmer to Millbrook Reservoir in Australia. The calculated results are shown and analysed.
机译:现在,世界上有许多输送水的管道,例如引水。管道运输的最佳路线是工程师,经济学家和决策者的主要关注点。管道路线的选择受许多因素影响,例如供需点之间的最短距离,可施工性,可承受性,环境影响和可及性。已经开发出许多用于管道路线选择的方法,如格式塔方法,土地适用性制图技术,地理信息系统(GIS),使用机载激光雷达进行管道制图的成像技术等。在可行的路线选择方案中,各有各的利弊,这在考虑决策者的偏好方面是很薄弱的。本文提出了一种简便的路线选择方法,具有节能角度和最短距离的特点。本文中的方法试图借助数学计算和GIS或来自Google Earth的数据来建立所需能量最少的路线的方法。本文通过两种不同的管道路径选择案例证明了该方法,分别是Los Angles输水管道,美国第二条Los Angles输水管道以及澳大利亚从Palmer到Millbrook水库的调水。显示并分析了计算结果。

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