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Tait's conjecture
Known as:
Tait conjecture
, Tutte fragment
, Tutte's fragment
In mathematics, Tait's conjecture states that "Every 3-connected planar cubic graph has a Hamiltonian cycle (along the edges) through all its…
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Related topics
Related topics
11 relations
Barnette's conjecture
Edge coloring
Four color theorem
Grinberg's theorem
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Review
2016
Review
2016
Shadows and quantum invariants
A. Carrega
2016
Corpus ID: 119643709
This is a PhD thesis about low dimensional topology, in particular knot thory in 3-manifolds also different from the 3-sphere…
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2015
2015
The Tait conjecture in g(S^1xS^2)
A. Carrega
2015
Corpus ID: 119650103
The Tait conjecture states that reduced alternating diagrams of links in S^3 have the minimal number of crossings. It has been…
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2015
2015
The Tait conjecture in S^1xS^2
A. Carrega
2015
Corpus ID: 119599511
The Tait conjecture states that reduced alternating diagrams of links in S have the minimal number of crossings. It has been…
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2010
2010
A note on 3-connected cubic planar graphs
Xiaoyun Lu
Discrete Mathematics
2010
Corpus ID: 32899489
1996
1996
Unknotting number and knot diagram
Yasutaka Nakanishi
1996
Corpus ID: 29297977
TImis note is acontinuation of [Nl], Wbere we have discusged tbe unknotting number of knots With rspect tia knot diagrams. Wc…
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