Hydrologic similarity based on width function and hypsometry: An unsupervised learning approach

P. Bajracharya, Shaleen Jain
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引用次数: 3

Abstract

In ungauged or data-scarce watersheds, systematic analyses of a set of proximate watersheds (for example, selected based on locational proximity or similarity in climate, morphometry, lithology, soils, and vegetation) have been shown to lend significant insights regarding hydrologic response and prediction. Current approaches often rely on: (a) statistical regression models that use measurable watershed attributes, such as area, slope, and stream length; and (b) comparative hydrology that considers watershed characteristics to assess hydrologic similarity to select analogous gauged watersheds as proxies. Newer conceptions regarding hydrologic similarity focus on hydrologic response and therefore emphasize the use of dynamical measures of the stream network and watershed terrain. For example, the width function and hypsometric curve can be readily estimated using the available global digital terrain datasets and represented as functional forms involving a small set of parameters, thus achieving significant data reduction. In this study, a new approach to hydrological similarity in watersheds, one that utilizes these functional forms to identify dynamically similar watersheds, is presented. Dissimilarity matrices are created based on divergence measures, and watersheds are classified using hierarchical clustering. The joint analysis of watershed width functions and hypsometric curves allows for the classification of watersheds into a reduced number of dynamically-similar groups. An illustrative case study for the Narmada River, with 72 sub-watersheds, is presented.
基于宽度函数和假设的水文相似性:一种无监督学习方法
在未测量或数据稀缺的流域中,对一组邻近流域(例如,根据地理位置接近或气候、形态、岩性、土壤和植被的相似性选择)的系统分析已被证明可以提供有关水文响应和预测的重要见解。目前的方法通常依赖于:(a)使用可测量的流域属性(如面积、坡度和溪流长度)的统计回归模型;(b)比较水文学,考虑流域特征来评估水文相似性,选择类似的测量流域作为代理。关于水文相似性的新概念侧重于水文响应,因此强调使用水系网络和流域地形的动态度量。例如,可以使用现有的全球数字地形数据集很容易地估计宽度函数和等高曲线,并将其表示为涉及一小组参数的函数形式,从而实现显著的数据缩减。在本研究中,提出了一种新的流域水文相似性方法,即利用这些函数形式来识别动态相似的流域。基于散度度量创建不相似矩阵,并使用层次聚类对流域进行分类。流域宽度函数和等差曲线的联合分析允许将流域分类为数量减少的动态相似组。本文以纳尔马达河为例,对其72个子流域进行了分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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