Department of Environmental Chemistry, IDAEA-CSIC, Jordi Girona 18-26, 08034 Barcelona, Spain.
Department of Environmental Chemistry, IDAEA-CSIC, Jordi Girona 18-26, 08034 Barcelona, Spain.
Sci Total Environ. 2018 Mar 15;618:323-335. doi: 10.1016/j.scitotenv.2017.11.020. Epub 2017 Nov 10.
Rivers extend in space and time under the influence of their catchment area. Our perception largely relies on discrete spatial and temporal observations carried out at certain sites located throughout the catchment (monitoring networks, MN). However, MNs are constrained by (a) the distribution of sampling sites, (b) the dynamics of the variable considered and (c) the river hydrological conditions. In this study, all three aspects were captured and quantified by applying a spatial autocorrelation modeling approach. We exemplarily studied its application to 235 emerging contaminants (pesticides, pharmaceuticals, and personal care products [PPCP], industrial and miscellaneous) measured at 55 sampling sites in the Danube River. 22 out of the 235 compounds monitored were present at all sites and 125 were found in at least 50%.We first calculated the Moran Index (MI) to characterize the spatial autocorrelation of the compound set. 59 compounds showed MI≤0, which can be interpreted as 'no spatial correlation'. Next, spatial autocorrelation models were set for each compound. From the autocorrelation parameter ρ, catchment average correlation lengths were derived for each compound. MN optimality was examined and compounds were classified into three groups: (a) those with ρ≤0 [25%]; (b) those with ρ>0 and correl. length<average distance between consecutive sites [ 2%] and (c) those with ρ>0 and correl. length>average distance between consecutive sites [73%]. The MN was considered optimal only for the latter class. Networks with the larger average distance between consecutive sites resulted in a decreasing number of optimally monitored compounds. Furthermore, neighbors vs. local relative contributions were quantified based on the spatial autocorrelation model for all the measured compounds. The results of this study show how autocorrelation models can aid water managers to improve the design of river MNs, which are a key aspect of the Water Framework Directive.
河流在其集水区的影响下在空间和时间上延伸。我们的感知在很大程度上依赖于在整个集水区(监测网络,MN)中位于不同地点的离散空间和时间观测。然而,MN 受到以下三个方面的限制:(a) 采样点的分布;(b) 所考虑变量的动态;(c) 河流水文条件。在本研究中,通过应用空间自相关建模方法,捕捉和量化了所有这三个方面。我们通过应用空间自相关建模方法,对在多瑙河的 55 个采样点测量的 235 种新兴污染物(农药、药品和个人护理产品[PPCP]、工业和杂项)进行了应用示例研究。在所监测的 235 种化合物中,有 22 种化合物在所有地点都存在,有 125 种化合物至少存在于 50%的地点。我们首先计算了莫兰指数(MI),以描述化合物集的空间自相关性。59 种化合物的 MI≤0,可以解释为“没有空间相关性”。接下来,为每种化合物设置了空间自相关模型。从自相关参数ρ,得出了每种化合物的流域平均相关长度。检查了 MN 的最优性,并将化合物分为三组:(a) ρ≤0[25%]的化合物;(b) ρ>0 且相关长度<average distance between consecutive sites [2%]的化合物;(c) ρ>0 且相关长度>average distance between consecutive sites [73%]的化合物。只有对于最后一类,MN 才被认为是最优的。平均相邻站点之间的距离较大的网络导致可最佳监测的化合物数量减少。此外,还根据空间自相关模型,量化了所有测量化合物的邻居与局部相对贡献。本研究的结果表明,自相关模型如何帮助水管理者改进河流 MN 的设计,这是水框架指令的关键方面。