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Characterising groundwater dynamics based on a system identification approach

机译:基于系统识别方法表征地下水动力学

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For visual interpretation, mapping or empirical modelling purposes, the amount of information contained in a full spatio-temporal description of the groundwater table dynamics is simply too large. For such purposes, the data has to be compressed without loosing too much information. Methods have been developed to visualise the groundwater regime in overall graphs, or statistically characterise the dynamics with a limited set of parameters. More recently, methods have been sought to identify the properties that determine the dynamics of a groundwater system. In such approaches, it is believed that the spatial differences in the groundwater dynamics are determined by the system properties, while its temporal variation is driven by the dynamics of the input into the system. In this paper, a method is presented that links the dynamics of the input to the spatially variable system properties, and results in a new set of parameters that characterise the groundwater dynamics (GD). While the dynamics of the input are characterised by its mean level and annual amplitude, the functioning of the groundwater system is characterised by its impulse response (IR) function. The IR function can for instance be estimated empirically using a time series model. Subsequently, the input and system characteristics are combined into a set of parameters that describe the output, or GD, using simple analytical expressions. It is shown that these so-called GD characteristics (the mean depth, convexity, annual amplitude and phase shift), can describe the GD in detail (for as far as the time series model can). In the example application, the GD characteristics are compared to other methods for characterising the groundwater regime, using two example series of groundwater level observations. It is shown that the so-called MxGL statistics (Mean Highest, Lowest or Spring Groundwater Level) that are often used have some important drawbacks, as they filter out the low-frequency dynamics of a system and mix-up annual with higher frequencies. Consequently, it is concluded that the capability of MxGL statistics in characterising the GD at different locations is less than that of GD characteristics. (C) 2004 Elsevier B.V. All rights reserved.
机译:出于视觉解释,制图或经验建模的目的,地下水位动力学的完整时空描述中包含的信息量实在太大。为此,必须在不丢失过多信息的情况下压缩数据。已经开发出了在整体图形中可视化地下水状态或通过有限的一组参数统计表征动态的方法。最近,已经寻求方法来确定确定地下水系统动力学的特性。在这种方法中,人们认为地下水动力学的空间差异是由系统属性决定的,而地下水的时间变化是由系统输入的动力学决定的。在本文中,提出了一种方法,该方法将输入的动态与空间可变的系统属性相关联,并产生了表征地下水动态(GD)的一组新参数。输入的动态特性以平均水平和年振幅为特征,而地下水系统的功能以其脉冲响应(IR)函数为特征。例如,可以使用时间序列模型凭经验估计IR函数。随后,使用简单的解析表达式将输入和系统特征组合为一组描述输出或GD的参数。结果表明,这些所谓的GD特征(平均深度,凸度,年振幅和相移)可以详细描述GD(就时间序列模型而言)。在示例应用程序中,使用两个示例性的地下水位观测系列,将GD特性与其他表征地下水状况的方法进行了比较。结果表明,经常使用的所谓MxGL统计数据(平均最高,最低或春季地下水水位)具有一些重要的缺点,因为它们过滤掉了系统的低频动态,并且每年都混有较高的频率。因此,得出的结论是,MxGL统计数据在不同位置表征GD的能力小于GD特征。 (C)2004 Elsevier B.V.保留所有权利。

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