向上したグラフとネットワーク
With framework-wide support of mixed graphs and multigraphs, 3D graph visualization, and powerful computational capabilities—all beautifully integrated in the Wolfram Language—Version 10 makes it easy to model, analyze, and synthesize graphs and networks better than ever.
Related Examples
3D Graph Visualization »
Gallery of 3D Layouts »
4D and Higher-Dimensional Layouts »
Application-Specific Graph Drawing »
Analyze an Electric Circuit »
Reliability of Power Grids »
Identify Chemical Molecules »
Build a Fiber-Optic Network »
関連関数MultigraphQ 
MixedGraphQ FindSpanningTree VertexContract EdgeContract LinkRankCentrality Graph3D GraphLayout FindPath FindVertexIndependentPaths FindEdgeIndependentPaths KVertexConnectedComponents KEdgeConnectedComponents KVertexConnectedGraphQ KEdgeConnectedGraphQ FindCycle FindFundamentalCycles EdgeCycleMatrix FindGraphIsomorphism GraphAutomorphismGroup CanonicalGraph TuttePolynomial ChromaticPolynomial FlowPolynomial TransitiveClosureGraph TransitiveReductionGraph
MixedGraphQ FindSpanningTree VertexContract EdgeContract LinkRankCentrality Graph3D GraphLayout FindPath FindVertexIndependentPaths FindEdgeIndependentPaths KVertexConnectedComponents KEdgeConnectedComponents KVertexConnectedGraphQ KEdgeConnectedGraphQ FindCycle FindFundamentalCycles EdgeCycleMatrix FindGraphIsomorphism GraphAutomorphismGroup CanonicalGraph TuttePolynomial ChromaticPolynomial FlowPolynomial TransitiveClosureGraph TransitiveReductionGraph
