A New Simplification Approach Based on the Oblique-Dividing-Curve Method for Contour Lines

As one of the key operators of automated map generalization, algorithms for the line simplification have been widely researched in the past decades. Although many of the currently available algorithms have revealed satisfactory simplification performances with certain data types and selected test ar...

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Main Authors: Haizhong Qian, Meng Zhang, Fang Wu
Format: Article
Language:English
Published: MDPI AG 2016-08-01
Series:ISPRS International Journal of Geo-Information
Subjects:
Online Access:http://www.mdpi.com/2220-9964/5/9/153
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spelling doaj-6281e312227144a1891d09a92e2a7cb62020-11-24T21:29:16ZengMDPI AGISPRS International Journal of Geo-Information2220-99642016-08-015915310.3390/ijgi5090153ijgi5090153A New Simplification Approach Based on the Oblique-Dividing-Curve Method for Contour LinesHaizhong Qian0Meng Zhang1Fang Wu2Zhengzhou Institute of Surveying and Mapping, Zhengzhou 450052, Henan, ChinaSchool of Human Settlements and Civil Engineering, Xi’an Jiaotong University, Xi’an 710049, ChinaZhengzhou Institute of Surveying and Mapping, Zhengzhou 450052, Henan, ChinaAs one of the key operators of automated map generalization, algorithms for the line simplification have been widely researched in the past decades. Although many of the currently available algorithms have revealed satisfactory simplification performances with certain data types and selected test areas, it still remains a challenging task to solve the problems of (a) how to properly divide a cartographic line when it is too long to be dealt with directly; and (b) how to make adaptable parameterizations for various geo-data in different areas. In order to solve these two problems, a new line-simplification approach based on the Oblique-Dividing-Curve (ODC) method has been proposed in this paper. In this proposed model, one cartographic line is divided into a series of monotonic curves by the ODC method. Then, the curves are categorized into different groups according to their shapes, sizes and other geometric characteristics. The curves in different groups will trigger different strategies as well as the associated criteria for line simplification. Whenever a curve is simplified, the whole simplified cartographic line will be re-divided and the simplification process restarts again, i.e., the proposed simplification approach is iteratively operated until the final simplification result is achieved. Experiment evidence demonstrates that the proposed approach is able to handle the holistic bend-trend of the whole cartographic line during the simplification process and thereby provides considerably improved simplification performance with respect to maintaining the essential shape/salient characteristics and keeping the topological consistency. Moreover, the produced simplification results are not sensitive to the parameterizations of the proposed approach.http://www.mdpi.com/2220-9964/5/9/153automated generalizationline simplificationoblique curve divisionsessential shapetopological consistency
collection DOAJ
language English
format Article
sources DOAJ
author Haizhong Qian
Meng Zhang
Fang Wu
spellingShingle Haizhong Qian
Meng Zhang
Fang Wu
A New Simplification Approach Based on the Oblique-Dividing-Curve Method for Contour Lines
ISPRS International Journal of Geo-Information
automated generalization
line simplification
oblique curve divisions
essential shape
topological consistency
author_facet Haizhong Qian
Meng Zhang
Fang Wu
author_sort Haizhong Qian
title A New Simplification Approach Based on the Oblique-Dividing-Curve Method for Contour Lines
title_short A New Simplification Approach Based on the Oblique-Dividing-Curve Method for Contour Lines
title_full A New Simplification Approach Based on the Oblique-Dividing-Curve Method for Contour Lines
title_fullStr A New Simplification Approach Based on the Oblique-Dividing-Curve Method for Contour Lines
title_full_unstemmed A New Simplification Approach Based on the Oblique-Dividing-Curve Method for Contour Lines
title_sort new simplification approach based on the oblique-dividing-curve method for contour lines
publisher MDPI AG
series ISPRS International Journal of Geo-Information
issn 2220-9964
publishDate 2016-08-01
description As one of the key operators of automated map generalization, algorithms for the line simplification have been widely researched in the past decades. Although many of the currently available algorithms have revealed satisfactory simplification performances with certain data types and selected test areas, it still remains a challenging task to solve the problems of (a) how to properly divide a cartographic line when it is too long to be dealt with directly; and (b) how to make adaptable parameterizations for various geo-data in different areas. In order to solve these two problems, a new line-simplification approach based on the Oblique-Dividing-Curve (ODC) method has been proposed in this paper. In this proposed model, one cartographic line is divided into a series of monotonic curves by the ODC method. Then, the curves are categorized into different groups according to their shapes, sizes and other geometric characteristics. The curves in different groups will trigger different strategies as well as the associated criteria for line simplification. Whenever a curve is simplified, the whole simplified cartographic line will be re-divided and the simplification process restarts again, i.e., the proposed simplification approach is iteratively operated until the final simplification result is achieved. Experiment evidence demonstrates that the proposed approach is able to handle the holistic bend-trend of the whole cartographic line during the simplification process and thereby provides considerably improved simplification performance with respect to maintaining the essential shape/salient characteristics and keeping the topological consistency. Moreover, the produced simplification results are not sensitive to the parameterizations of the proposed approach.
topic automated generalization
line simplification
oblique curve divisions
essential shape
topological consistency
url http://www.mdpi.com/2220-9964/5/9/153
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