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Application of game theory for a groundwater conflict in Mexico

机译:博弈论在墨西哥地下水冲突中的应用

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Exploitation of scarce water resources, particularly in areas of high demand, inevitably produces conflict among disparate stakeholders, each of whom may have their own set of priorities. In order to arrive at a socially acceptable compromise, the decision-makers should seek an optimal trade-off between conflicting objectives that reflect the priorities of the various stakeholders. In this study, game theory was applied to a multiobjective conflict problem for the Alto Rio Lerma Irrigation District, located in the state of Guanajuato in Mexico, where economic benefits from agricultural production should be balanced with associated negative environmental impacts. The short period of rainfall in this area, combined with high groundwater withdrawals from irrigation wells, has produced severe aquifer overdraft. In addition, current agricultural practices of applying high loads of fertilizers and pesticides have contaminated regions of the aquifer. The net economic benefit to this agricultural region in the short-term lies with increasing crop yields, which requires large pumping extractions for irrigation as well as high chemical loading. In the longer term, this can produce economic loss due to higher pumping costs (i.e., higher lift requirements), or even loss of the aquifer as a viable source of water. Negative environmental impacts include continued diminishment of groundwater quality, and declining groundwater levels in the basin, which can damage surface water systems that support environmental habitats. The two primary stakeholders or players, the farmers in the irrigation district and the community at large, must find an optimal balance between positive economic benefits and negative environmental impacts. In this paper, game theory was applied to find the optimal solution between the two conflicting objectives among 12 alternative groundwater extraction scenarios. Different attributes were used to quantify the benefits and costs of the two objectives, and, following generation of the Pareto frontier or trade-off curve, four conflict resolution methods were then applied.
机译:开发稀缺的水资源,尤其是在需求量大的地区,不可避免地会在不同的利益相关者之间产生冲突,每个利益相关者可能都有自己的优先事项。为了达成社会可接受的折衷方案,决策者应在反映不同利益相关者优先事项的冲突目标之间寻求最佳平衡。在这项研究中,博弈论被应用于位于墨西哥瓜纳华托州的Alto Rio Lerma灌溉区的多目标冲突问题,该地区的农业生产经济收益应与相关的负面环境影响相平衡。该地区短时降雨,再加上灌溉井抽出的大量地下水,造成了严重的含水层透水。此外,当前使用大量肥料和杀虫剂的农业实践已经污染了含水层区域。短期内对该农业地区的净经济利益在于作物单产的提高,这需要大量抽水进行灌溉以及高化学负荷。从长远来看,由于较高的抽水成本(即,更高的扬程要求),这可能会造成经济损失,甚至会丧失作为可行水源的含水层。负面的环境影响包括地下水质量的持续下降以​​及流域地下水位的下降,这可能会破坏支持环境栖息地的地表水系统。灌溉区的农民和整个社区这两个主要的利益相关者或参与者必须在正的经济利益和负的环境影响之间找到最佳的平衡。在本文中,运用博弈论在12种可供选择的地下水开采方案中找到两个相互矛盾的目标之间的最优解。使用不同的属性来量化这两个目标的收益和成本,然后在生成帕累托边界或权衡曲线之后,采用了四种冲突解决方法。

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