Difference between revisions of "ISO 19107:2003 Geographic information - Spatial schema"
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| Related standard(s) | | Related standard(s) | ||
− | | [http:// | + | | [http://wiki.icaci.org/index.php?title=Temporal_schema ISO 19108:2002, Geographic information – Temporal schema] <br/>[http://wiki.icaci.org/index.php?title=Rules_for_application_schema=59193 ISO 19109:2015, Geographic information – Rules for application schema]<br/>[http://wiki.icaci.org/index.php?title=Core_profile_of_the_spatial_schema ISO 19137:2007, Geographic information – Core profile of the spatial schema] |
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| Application | | Application |
Revision as of 09:42, 24 June 2016
Overview
Full name | ISO 19107:2003, Geographic information – Spatial schema |
Version | Edition 1 |
Amendments | None |
Corrigenda | None |
Published by | ISO/TC 211 |
Languages | English |
Online overview | https://www.iso.org/obp/ui/#iso:std:iso:19107:ed-1:v1:en |
Type of standard | ISO International Standard Meta level |
Related standard(s) | ISO 19108:2002, Geographic information – Temporal schema ISO 19109:2015, Geographic information – Rules for application schema ISO 19137:2007, Geographic information – Core profile of the spatial schema |
Application | ISO 19107 provides conceptual schemas for describing and manipulating spatial characteristics of geographic features. The associated set of operators is also described. |
Conformance classes | Geometric primitives Geometric complexes Topological complexes Topological complexes with geometric realisations Boolean operators |
Implementation benefits | ISO 19107 describes the geometry and topology of vector features, as well as threedimensional features. The geometry described in ISO 19107 provides a means of quantitative description of features, for example, using coordinates or mathematical functions. The taxonomy of operators includes a formal definition and thus allows for harmonious implementations. |
Products | The concepts from ISO 19107 are implemented in applications such as Esri ArcGIS and QuantumGIS. ISO 19107 is also the basis for GML (refer to Table 10.16). |