Abstract

Dendritic river networks are fundamental elements in cartography, and the generalization of these river networks directly influences the quality of cartographic generalization. Automatic selection is a difficult and important process for river generalization that requires the consideration of semantic, geometric, topological, and structural characteristics. However, owing to a lack of effective use of river features, most existing methods lose important spatial distribution characteristics of rivers, thus affecting the selection result. Therefore, a hierarchical elimination selection method of dendritic river networks is proposed that consists of three steps. First, a directed topology tree (DTT) is investigated to realize the organization of river data and the intelligent identification of river structures. Second, based on the “180° hypothesis” and “acute angle hypothesis”, each river is traced in the upstream direction from its estuary to create the stroke connections of dendritic river networks based on a consideration of the river semantics, length, and angle features, and the hierarchical relationships of a dendritic river network are then determined. Finally, by determining the total number of selected rivers, a hierarchical elimination algorithm that accounts for density differences is proposed. The reliability of the proposed method was verified using sample data tests, and the rationality and validity of the method were demonstrated in experiments using actual data.

Highlights

  • Cartographic generalization is a process for recognizing the spatial environment [1]

  • This method can effectively avoid the problems of elimination of entire sub-watersheds due to the elimination of the higher-level rivers, and the connectivity of the river network’s margins maintained

  • The results indicate that our method can be applied to the selection of multi-scale dendritic river network generalization

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Summary

Introduction

Cartographic generalization is a process for recognizing the spatial environment [1]. Franz [2] defined this process as the “selection and simplified representation of detail appropriate to the scale and/or purpose of the map.”. In a geographic information system (GIS), generalization can be considered as a computational procedure for presenting and abstracting spatial data [3]. River networks describe the interconnectivity and distribution of natural rivers and represent a fundamental component of geoinformatics as well as an indispensable skeleton in topographic representations. Two issues are observed with the process of automatic river network generalization: river selection and graphic generalization [4]. This paper focuses on the problem of automatic river selection

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