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Línea 13:
La teoria de grafos proporciona unas herramientas para resolver problemas que nos presentan cierto tipo de complejidad, y que no se habian podido resolver antes que Euler tratara de dar solucion al problema de los puentes de Konigsberg. se destacan entre ellos los siguientes:
* [[Graph coloring]]:
** the [[four-color theorem]]
** the [[Erdös-Faber-Lovász conjecture|Erdős-Faber-Lovász conjecture]] (unsolved)
▲=====the strong perfect graph theorem=====
** [[Clique]]
▲===== the total coloring conjecture (unsolved)=====
▲===== the list coloring conjecture (unsolved)=====
* Route problems:
▲==== Graph substructure:=====
** [[Seven bridges of Königsberg]]
▲===== Independent set =====
* [[Network flow]]s:
▲==== Route problems: ====
▲===== Minimum spanning tree =====
▲===== Steiner tree =====
▲===== Shortest path problem =====
▲===== Route inspection problem (also called the "Chinese Postman Problem") =====
▲===== Traveling salesman problem =====
▲===== Max flow min cut theorem =====
▲==== Reconstruction conjecture ====
▲==== Graph isomorphism problems (Graph matching)====
▲===== Canonical labeling =====
▲===== Subgraph isomorphism and monomorphisms =====
▲===== Maximal common subgraph =====
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