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Digraph realization problem

The digraph realization problem is a decision problem in graph theory. Given pairs of nonnegative integers ( ( a 1 , b 1 ) , … , ( a n , b n ) ) {\displaystyle ((a_{1},b_{1}),\ldots ,(a_{n},b_{n}))} , the problem asks whether there is a labeled simple directed graph such that each vertex v i {\displaystyle v_{i}} has indegree a i {\displaystyle a_{i}}…

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Digraph realization problem

Nodes26
Edges25
Triples12
Avg. degree1.92
Density0.076923
Components1

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Digraph realization problem

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related to Related problems · 11
Digraph realization problem → Berger, CatherineGreenhill, Chen, FPTAS, Hartung, Müller-Hannemann, Nichterlein, NP-completeness, Similar, The, This
is a · 1
Digraph realization problem → decision problem in graph theory

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problem directed graph realization given one degree sequences displaystyle 2011 known chen digraph theory ldots simple problems loops integers vertex

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SubjectPredicateObjectConfidenceSrc
Digraph realization problemis adecision problem in graph theory0.90text
Digraph realization problemrelated to Related problemsSimilar0.60section
Digraph realization problemrelated to Related problemsThe0.60section
Digraph realization problemrelated to Related problemsChen0.60section
Digraph realization problemrelated to Related problemsNichterlein0.60section
Digraph realization problemrelated to Related problemsHartung0.60section
Digraph realization problemrelated to Related problemsNP-completeness0.60section
Digraph realization problemrelated to Related problemsBerger0.60section
Digraph realization problemrelated to Related problemsMüller-Hannemann0.60section
Digraph realization problemrelated to Related problemsThis0.60section
Digraph realization problemrelated to Related problemsFPTAS0.60section
Digraph realization problemrelated to Related problemsCatherineGreenhill0.60section

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