A digraph equation for homomorphic images (Q1084405)
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scientific article; zbMATH DE number 3979088
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A digraph equation for homomorphic images |
scientific article; zbMATH DE number 3979088 |
Statements
A digraph equation for homomorphic images (English)
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1986
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A homomorphism \(\phi\) (respectively contraction \(\theta)\) of a graph G is a sequence of identifications of two non-adjacent (respectively adjacent) vertices of G. The authors extend these definitions to digraphs. They prove that \(\overline{\phi (D)}=\theta_{\phi}(\bar D)\) for all homomorphisms \(\phi\) of D if and only if D is pseudo-complete-n-partite.
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homomorphisms of graphs
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contractions of graphs
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complement
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digraphs
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0.848151683807373
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0.8084195852279663
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0.7699937224388123
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0.7555330991744995
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0.7508413791656494
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