| Created: | 4/10/2008 12:16:12 PM |
| Modified: | 5/28/2009 8:47:45 AM |
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| Advanced: |
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geometric complex<br /></p><p>set of disjoint geometric primitives such that the boundary of each primitive can be represented as the union of other geometric primitives within the complex<br /></p><p><br /></p><p>NOTE: The geometric primitives in the set are mutually exclusive in the sense that no point is interior to more than one primitive. The set is closed under boundary operations, meaning that for each element in the complex, there is a collection (also a complex) of geometric primitives that represents the boundary of that element.<br /></p>
- Operations
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Public isMaximal():Boolean |
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sequential
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| Element | Source Role | Target Role |
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«type» GM_Complex Class |
Name: superComplex |
Name: subComplex |
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subcomplex (of a larger complex)<br /></p><p>complex all of whose elements are also in the larger complex<br /></p><p><br /></p><p>NOTE: Since the definition of complex requires only that the boundary operator be closed, then the set of any primitives of a particular dimension and below is always a subcomplex of the original, larger complex. Thus, any full planar topological complex contains an edge-node graph as a subcomplex.<br /></p>
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«type» TP_Complex Class |
Name: geometry |
Name: topology |
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«type» GM_Primitive Class |
Name: complex |
Name: element |
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A GM_Primitive may be in several GM_Complexes. See Clause 6.6.2.This association may not be navigable in this direction, depending on the application schema. <br /></p><p>GM_Primitive::complex [0..*] : Reference<GM_Complex><br /></p>
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| Element | Source Role | Target Role |
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«type» GM_Complex Class |
Name: superComplex |
Name: subComplex |
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subcomplex (of a larger complex)<br /></p><p>complex all of whose elements are also in the larger complex<br /></p><p><br /></p><p>NOTE: Since the definition of complex requires only that the boundary operator be closed, then the set of any primitives of a particular dimension and below is always a subcomplex of the original, larger complex. Thus, any full planar topological complex contains an edge-node graph as a subcomplex.<br /></p>
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| persistence | persistent |
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| Object | Type | Connection | Notes |
| «Abstract» GM_Boundary | Class | Realization | |
| «type» GM_Composite | Class | Generalization | |
| «type» GM_Object | Class | Generalization |