Location-dependent generalization of road networks based on equivalent destinations
Suppose a user located at a certain vertex in a road network wants to plan a route using a wayfinding map. The user's exact destination may be irrelevant for planning most of the route, because many destinations will be equivalent in the sense that they allow the user to choose almost the same...
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| Vydáno v: | Computer graphics forum Ročník 35; číslo 3; s. 451 - 460 |
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| Hlavní autoři: | , , |
| Médium: | Journal Article |
| Jazyk: | angličtina |
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Oxford
Blackwell Publishing Ltd
01.06.2016
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| ISSN: | 0167-7055, 1467-8659 |
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| Abstract | Suppose a user located at a certain vertex in a road network wants to plan a route using a wayfinding map. The user's exact destination may be irrelevant for planning most of the route, because many destinations will be equivalent in the sense that they allow the user to choose almost the same paths. We propose a method to find such groups of destinations automatically and to contract the resulting clusters in a detailed map to achieve a simplified visualization. We model the problem as a clustering problem in rooted, edge‐weighted trees. Two vertices are allowed to be in the same cluster if and only if they share at least a given fraction of their path to the root. We analyze some properties of these clusterings and give a linear‐time algorithm to compute the minimum‐cardinality clustering. This algorithm may have various other applications in network visualization and graph drawing, but in this paper we apply it specifically to focus‐and‐context map generalization. When contracting shortest‐path trees in a geographic network, the computed clustering additionally provides a constant‐factor bound on the detour that results from routing using the generalized network instead of the full network. This is a desirable property for wayfinding maps. |
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| AbstractList | Suppose a user located at a certain vertex in a road network wants to plan a route using a wayfinding map. The user's exact destination may be irrelevant for planning most of the route, because many destinations will be equivalent in the sense that they allow the user to choose almost the same paths. We propose a method to find such groups of destinations automatically and to contract the resulting clusters in a detailed map to achieve a simplified visualization. We model the problem as a clustering problem in rooted, edge‐weighted trees. Two vertices are allowed to be in the same cluster if and only if they share at least a given fraction of their path to the root. We analyze some properties of these clusterings and give a linear‐time algorithm to compute the minimum‐cardinality clustering. This algorithm may have various other applications in network visualization and graph drawing, but in this paper we apply it specifically to focus‐and‐context map generalization. When contracting shortest‐path trees in a geographic network, the computed clustering additionally provides a constant‐factor bound on the detour that results from routing using the generalized network instead of the full network. This is a desirable property for wayfinding maps. |
| Author | van Dijk, Thomas C. Haunert, Jan-Henrik Oehrlein, Johannes |
| Author_xml | – sequence: 1 givenname: Thomas C. surname: van Dijk fullname: van Dijk, Thomas C. email: thomas.van.dijk@uni-wuerzburg.de organization: Chair for Computer Science I, University of Würzburg, Germany – sequence: 2 givenname: Jan-Henrik surname: Haunert fullname: Haunert, Jan-Henrik email: janhhaunert@uni-osnabrueck.de organization: Institute for Geoinformatics and Remote Sensing, University of Osnabrück, Germany – sequence: 3 givenname: Johannes surname: Oehrlein fullname: Oehrlein, Johannes email: johannes.oehrlein@uni-osnabrueck.de organization: Institute for Geoinformatics and Remote Sensing, University of Osnabrück, Germany |
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| Copyright | 2016 The Author(s) Computer Graphics Forum © 2016 The Eurographics Association and John Wiley & Sons Ltd. Published by John Wiley & Sons Ltd. 2016 The Eurographics Association and John Wiley & Sons Ltd. |
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| References_xml | – reference: Brunel E., Gemsa A., Krug M., Rutter I., Wagner D.: Generalizing geometric graphs. Journal of Graph Algorithms and Applications 18, 1 (2014), 35-76. doi:10.7155/jgaa.00314. 3 – reference: Jiang B., Claramunt C.: A structural approach to the model generalization of an urban street network. Geoinformatica 8, 2 (2004), 157-171. doi:10.1023/B:GEIN.0000017746.44824.70. 3 – reference: van Dijk T.C., Haunert J.-H.: Interactive focus maps using least-squares optimization. International Journal of Geographical Information Science 28, 10 (2014), 2052-2075. doi:10.1080/13658816.2014.887718. 3 – reference: Haunert J.-H., Wolff A.: Area aggregation in map generalisation by mixed-integer programming. International Journal of Geographical Information Science 24, 12 (2010), 1871-1897. doi:10.1080/13658810903401008. 2 – reference: Geisberger R., Sanders P., Schultes D., Vetter C.: Exact routing in large road networks using contraction hierarchies. Transportation Science 46, 3 (2012), 388-404. doi:10.1287/trsc.1110.0401. 3 – reference: Kopf J., Agrawala M., Bargeron D., Salesin D., Cohen M.: Automatic generation of destination maps. ACM Transactions on Graphics 29, 6 (dec 2010), 158:1-158:12. doi:10.1145/1882261.1866184. 3, 6 – reference: Borkin M.A., Yeh C.S., Boyd M., Macko P., Gajos K.Z., Seltzer M., Pfister H.: Evaluation of filesystem provenance visualization tools. IEEE Transactions on Visualization and Computer Graphics 19, 12 (2013), 2476-2485. 3 – reference: Dyken C., Dæhlen M., Sevaldrud T.: Simultaneous curve simplification. Journal of Geographical Systems 11, 3 (2009), 273-289. doi:10.1007/s10109-009-0078-8. 2, 6, 8 – reference: Sester M.: Optimization approaches for generalization and data abstraction. International Journal of Geographical Information Science 19, 8-9 (2005), 871-897. doi:10.1080/13658810500161179. 2 – reference: Vliegen R., van Wijk J.J., van der Linden E.-J.: Visualizing business data with generalized treemaps. IEEE Transactions on Visualization and Computer Graphics 12, 5 (Sept 2006), 789-796. doi:10.1109/TVCG.2006.200. 3 – reference: Ware J.M., Jones C.B., Thomas N.: Automated map generalization with multiple operators: a simulated annealing approach. International Journal of Geographical Information Science 17, 8 (2003), 743-769. doi:10.1080/13658810310001596085. 2 – reference: Blanch R., Lecolinet E.: Browsing zoomable treemaps: Structure-aware multi-scale navigation techniques. IEEE Transactions on Visualization and Computer Graphics 13, 6 (2007), 1248-1253. 3 – reference: Cockburn A., Karlson A., Bederson B.B.: A review of overview+detail, zooming, and focus+context interfaces. ACM Computing Surveys 41, 1 (2009), 2: 1-2:31. doi:10.1145/1456650.1456652. 3 – reference: Zipf A., Richter K.-F.: Using focus maps to ease map reading: Developing smart applications for mobile devices. Künstliche Intelligenz 02, 4 (2002), 35-37. 3 – reference: Huson D.H., Richter D.C., Rausch C., Dezulian T., Franz M., Rupp R.: Dendroscope: An interactive viewer for large phylogenetic trees. BMC Bioinformatics 8, 1 (2007), 1-6. URL:http://dx.doi.org/10.1186/1471-2105-8-460, doi:10.1186/1471-2105-8-460. 3 – reference: Mackaness W.A., Beard M.K.: Use of graph theory to support map generalization. Cartography and Geographic Information Systems 20 (1993), 210-221. URL:http://www.geos.ed.ac.uk/homes/wam/MackBeard1993.pdf. 3 – reference: Sanders P., Schultes D.: Engineering highway hierarchies. ACM Journal of Experimental Algorithmics 17, 1 (2012). doi:10.1145/2133803.2330080. 3 – reference: HAUNERT J.-H., Sering L.: Drawing road networks with focus regions. 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| SubjectTerms | Algorithms Analysis Categories and Subject Descriptors (according to ACM CCS) Clustering Clusters Computer graphics Computer networks I.2.1 [ARTIFICIAL INTELLIGENCE]: Applications and Expert Systems-Cartography I.5.3 [PATTERN RECOGNITION]: Clustering-Algorithms map generalization Networks Roads Roads & highways Routing Routing (telecommunications) simplification Studies Visualization Wayfinding |
| Title | Location-dependent generalization of road networks based on equivalent destinations |
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