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Uintell Mathematics Encyclopedia

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8658entities

10281articles

64071typed relations

1571taxonomy nodes

45444citation edges

6776classifications

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Hamiltonian tour

concept 1 articles 4 citations 6 shown relations

MathematicsDiscrete MathematicsFinite GroupsCycle Graph

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Hamiltonian circuit, Hamiltonian cycle

See Graph circuit; Classical combinatorial problems.

How to Cite This Entry:
Hamiltonian tour. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Hamiltonian_tour&oldid=17930

Taxonomy path

Cycle GraphMathematics / Discrete Mathematics / Finite Groups / Cycle Graphmethod: title_similarity - confidence: 0.90suggested

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Theorems and methods

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Articles

Hamiltonian tourencyclopedia_of_mathematics

Citations

Classical combinatorial problemsoutgoing citation Graph circuitoutgoing citation Travelling salesman problemincoming citation One-factorizationincoming citation

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Provenance and confidence

discussesarticle:eom--hamiltonian-tour--5d797452cc -> concept:hamiltonian-tourconfidence: 1.00 - provenance: encyclopedia_of_mathematicsconfirmed

citesconcept:hamiltonian-tour -> concept:classical-combinatorial-problemsconfidence: 1.00 - provenance: article link extractionreviewed

citesconcept:hamiltonian-tour -> concept:graph-circuitconfidence: 1.00 - provenance: article link extractionreviewed

citesconcept:travelling-salesman-problem -> concept:hamiltonian-tourconfidence: 1.00 - provenance: article backlink extractionreviewed

citesconcept:one-factorization -> concept:hamiltonian-tourconfidence: 1.00 - provenance: article backlink extractionreviewed

subcategory_ofconcept:hamiltonian-tour -> topic:cycle-graphconfidence: 0.90 - provenance: title_similarity classificationsuggested

Supported entity types include domain, subdomain, theory, concept, definition, theorem, conjecture, method, algorithm, problem, article, author, journal, dataset, and formal proof. The current import populates concepts, topics, articles, citations, source descriptions, and suggested classifications. Missing relation families are shown as empty instead of invented. See the Encyclopedia of Mathematics licensing notice.