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THE GENERATION ALGORITHM OF SPATIAL OBJECTS FOR CITY INFRASTRUCTURE BASED ON TOPOLOGICAL RELATIONS BETWEEN LAYERS

Sergey Eremeev

First published: 2014-06-20https://doi.org/10.5593/sgem2014/b21/s8.107View metrics

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Publication details

Title
THE GENERATION ALGORITHM OF SPATIAL OBJECTS FOR CITY INFRASTRUCTURE BASED ON TOPOLOGICAL RELATIONS BETWEEN LAYERS
Authors
Sergey Eremeev
Proceedings
SGEM International Multidisciplinary Scientific GeoConference EXPO Proceedings; 14th SGEM GeoConference on INFORMATICS, GEOINFORMATICS AND REMOTE SENSING
Publisher
Stef92 Technology
Year
2014
Pages
Not available yet
ISSN
1314-2704
ISBN
978-619-7105-10-0
Language
en
Publication type
Conference Paper
References18
  1. Belussi A ., Catania B. & P odestà P . Relaxing topological selection operators: an index-based approach. In: Proc. of the Italian symp. SEBD, pp 185–196, 2009.

  2. Bulbul R. & Frank A. U. AHD: The alternate simplicial decomposition of nonconvex polytopes (generalization of a convex polytope based spatial data model). In Proceedings of the 17th International Conference on Geoinformatics, pp 1-6, 2009.

  3. Egenhofer M. & Franzosa R. On the equivalence of topological relations. Int J Geogr Inf Syst, 9(2), pp 133–152, 1995.

  4. Eremeev S.V. Data processing algorithms in geographic information system for land plots. Polzunovsk. Vestn, Russia, pp 121-125, 2012.

  5. Gold C. M. Data structures for dynamic and multidimensional GIS. In Proceedings of the 4th ISPRS Workshop on Dynamic and Multi-d imensional GIS, Wales, pp 36–41, 2005.

  6. Li Z.L. Algorithmic foundation of multi-scale spatial representation. Bacon Raton, FL: CRC Press (Taylor & Francis Group), 280p, 2006.

  7. Mackaness W. & Mackechine G. Automating the detection and simplification o f junctions in road networks. GeoInformatica, 3 (2), pp 185–200, 1999.

  8. Tøssebro E. & Nygard M. Representing topological relationships for spatiotemporal objects. Geoinformatica, 15, pp 633–661, 2011.

  9. Zhang Q. Road network generalization based on connection analysis. In: The 11 th International symposium on spatial data handling, UK, pp 343–353, 2004.

  10. Belussi A ., Catania B. & P odestà P . Relaxing topological selection operators: an index-based approach. In: Proc. of the Italian symp. SEBD, pp 185–196, 2009.

  11. Bulbul R. & Frank A. U. AHD: The alternate simplicial decomposition of nonconvex polytopes (generalization of a convex polytope based spatial data model). In Proceedings of the 17th International Conference on Geoinformatics, pp 1-6, 2009.

  12. Egenhofer M. & Franzosa R. On the equivalence of topological relations. Int J Geogr Inf Syst, 9(2), pp 133–152, 1995.

  13. Eremeev S.V. Data processing algorithms in geographic information system for land plots. Polzunovsk. Vestn, Russia, pp 121-125, 2012.

  14. Gold C. M. Data structures for dynamic and multidimensional GIS. In Proceedings of the 4th ISPRS Workshop on Dynamic and Multi-d imensional GIS, Wales, pp 36–41, 2005.

  15. Li Z.L. Algorithmic foundation of multi-scale spatial representation. Bacon Raton, FL: CRC Press (Taylor & Francis Group), 280p, 2006.

  16. Mackaness W. & Mackechine G. Automating the detection and simplification o f junctions in road networks. GeoInformatica, 3 (2), pp 185–200, 1999.

  17. Tøssebro E. & Nygard M. Representing topological relationships for spatiotemporal objects. Geoinformatica, 15, pp 633–661, 2011.

  18. Zhang Q. Road network generalization based on connection analysis. In: The 11 th International symposium on spatial data handling, UK, pp 343–353, 2004.

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Number of times cited according to Crossref: 1

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