I.S. EN ISO 19107:2005
Withdrawn
A Withdrawn Standard is one, which is removed from sale, and its unique number can no longer be used. The Standard can be withdrawn and not replaced, or it can be withdrawn and replaced by a Standard with a different number.
View Superseded by
GEOGRAPHIC INFORMATION - SPATIAL SCHEMA
Hardcopy , PDF
30-06-2020
English
01-01-2005
For Harmonized Standards, check the EU site to confirm that the Standard is cited in the Official Journal.
Only cited Standards give presumption of conformance to New Approach Directives/Regulations.
Dates of withdrawal of national standards are available from NSAI.
Foreword
Introduction
1 Scope
2 Conformance
2.1 Overview
2.2 Conformance classes
3 Normative references
4 Terms and definitions
5 Symbols, notation and abbreviated terms
5.1 Presentation and notation
5.2 Organisation
5.3 Abbreviated terms
6 Geometry packages
6.1 Semantics
6.2 Geometry root package
6.3 Geometric primitive package
6.4 Coordinate geometry package
6.5 Geometric aggregate package
6.6 Geometric complex package
7 Topology packages
7.1 Semantics
7.2 Topology root package
7.3 Topological primitive package
7.4 Topological complex package
7.5 Topology root package
7.6 Topological primitive package
7.7 Topological complex package
8 Derived topological relations
8.1 Introduction
8.2 Boolean or set operators
8.3 Egenhofer operators
8.4 Full topological operators
8.5 Combinations
Annex A (normative) Abstract test suite
A.1 Geometric primitives
A.2 Geometric complexes
A.3 Topological complexes
A.4 Topological complexes with geometric realization
A.5 Boolean operators
Annex B (informative) Conceptual organisation of terms and
definitions
B.1 Introduction
B.2 General terms
B.3 Collections and related terms
B.4 Modelling terms
B.5 Positioning terms
B.6 Geometric terms
B.7 Topological terms
B.8 Relationship of geometric and topological complexes
Annex C (informative) Examples of spatial schema concepts
C.1 Geometry
Annex D (informative) Examples for application schemata
D.1 Introduction
D.2 Simple Topology
D.3 Feature Topology
D.4 MiniTopo
Bibliography
Figures
Tables
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