Created: | 10-04-2008 12:16:11 |
Modified: | 28-05-2009 08:14:51 |
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Operation | ||
Public boundary():TP_ComplexBoundary |
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Sequential
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Public closure():Set<TP_Primitive> |
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Sequential
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Public coBoundary():Set<TP_DirectedTopo> |
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Sequential
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Public dimension():Integer |
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Sequential
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Public exterior():Set<TP_Primitive> |
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Sequential
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Public interior():Set<TP_Primitive> |
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Sequential
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Public isConnected():Boolean |
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Sequential
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Public isMaximal():Boolean |
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Sequential
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Public maximalComplex():TP_Complex |
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Sequential
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Public TP_Complex( ![]() |
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Sequential
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Element | Source Role | Target Role |
«type» TP_Complex Class |
Name: |
Name: maximalComplex |
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«type» TP_Complex Class |
Name: subComplex |
Name: superComplex |
![]() 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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Element | Source Role | Target Role |
«type» TP_Primitive Class |
Name: |
Name: maximalComplex |
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«type» TP_Primitive Class |
Name: element |
Name: complex |
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«type» TP_Complex Class |
Name: |
Name: maximalComplex |
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«type» TP_Complex Class |
Name: subComplex |
Name: superComplex |
![]() 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» GM_Complex Class |
Name: geometry |
Name: topology |
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Tag | Value |
persistence | persistent |
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Object | Type | Connection | Direction | Notes |
«interface» TP_Object | Interface | Realization | To |