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Application of mathematical models in defining optimal groundwater yield

机译:数学模型在定义最佳地下水产量中的应用

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In this paper are given the results of ground water mathematical modeling of the source zone Sokolovici in order to define the optimal water exploitation. After processing and analyzing the results of hydrogeological and hydrological research of source of Sarajevsko Polje, boundary conditions are selected, and after that were made calibration of mathematical models for Sokolovici zone. Given the complexity and importance of groundwater sources Sokolovici, optimization of the results of the mathematical model is also made in this paper. Optimal exploitation (optima yield) of groundwater is selected based on the three criteria: 1st the provision of river inflow in amount of that will not exceed the natural infiltration in accordance with the appropriate geometry and boundary conditions; 2nd ensuring at least minimum required flow to downstream groundwater source, in quantities that exploitation of Sokolovici water well will not compromise, and 3r preservation of filtration stability of wells in the Sokolovici area.
机译:本文介绍了源区Sokolovici的地下水数学建模的结果,以定义最佳水剥削。在加工和分析萨拉杰​​斯科波尔源来源的水文地质和水文研究结果之后,选择了边界条件,并在此之后校准了Sokolovici区的数学模型。鉴于地下水来源Sokolovici的复杂性和重要性,本文还制定了数学模型的结果。基于三个标准选择地下水的最佳开发(Optima产量):第一是根据适当的几何和边界条件,提供的河流流入的供应量不会超过自然渗透;第2次确保至少最小所需流量到下游地下水源,以索科洛维水利利用的量将不会妥协,并在Sokolovici区域中的井中的过滤稳定性保持3R。

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