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OPTIMAL CAPITAL INVESTMENT IN THE EXPANSION OF AN EXISTING WATER RESOURCES SYSTEMS1

机译:现有水资源SYSTEMS1扩建的最佳资本投资

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ABSTRACTThe study of the optimal expansion of existing water resources systems is of continuing importance because of the rising demand and limited supply of water in many areas of the world, particularly in the southwestern part of the United States of America. This study is concerned with the investigation of the optimal expansion of a realistic water resources system to meet an increasing demand for municipal and industrial use, irrigation, energy, and recreation over a planning horizon of T years.A number of possible dam sites are available for the further regulation of river (canal) flows in the basin and/or the regulation of imported waters into the basin. To maximize, over the set of alternative projects, the sum of discounted present value of net earnings subject to the demands and various institutional, physical and budgetary limits, an optimization problem (Problem I) was formed as a 0‐1 mixed integer programming problem and was decomposed into the set of all feasible combinations (Problem II). The economic return was determined for each combination (Problem III).Problem II was solved by a branch and bound procedure which selected each feasible combination of dams while the optimal return for each such combination (Problem III) was found by a network analysis cod
机译:摘要由于世界许多地区,特别是美利坚合众国西南部对水的需求不断增长而供应有限,对现有水资源系统的最佳扩展的研究仍然具有重要意义。本研究涉及研究现实水资源系统的最佳扩展,以满足在T年规划范围内对市政和工业使用、灌溉、能源和娱乐日益增长的需求。一些可能的大坝地点可用于进一步调节流域内的河流(运河)流量和/或调节流域的进口水。为了在一组备选项目中,根据需求和各种制度、物理和预算限制,净收益的贴现值之和最大化,将优化问题(问题 I)形成为 0-1 混合整数规划问题,并将其分解为所有可行组合的集合(问题 II)。确定每种组合的经济回报(问题三)。问题II通过分支和绑定程序求解,该程序选择每个可行的大坝组合,而每个此类组合的最佳回报(问题III)则通过网络分析cod找到

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