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A Note on Barnette's Conjecture - Hill Publishing Group
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A note on Barnette's conjecture
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由 X Lu 著作2011被引用 5 次 — In 1969 Barnette made the following well-known conjecture: Every 3-connected cubic planar bipartite graph is Hamiltonian. This conjecture is known to be ...
A note on Barnette's conjecture
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由 J Harant 著作被引用 5 次 — Barnette's Conjecture, first announced in [1] and later in [6], is part of a series of conjectures stating that all members of certain graph classes contain.
A Note on Barnette's Conjecture
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由 J Harant 著作2013被引用 5 次 — Abstract. top Barnette conjectured that each planar, bipartite, cubic, and 3-connected graph is hamiltonian. We prove that this conjecture ...
Barnette's conjecture
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Barnette's conjecture is an unsolved problem in graph theory, a branch of mathematics, concerning Hamiltonian cycles in graphs. It is named after David W.
A Note on Barnette's Conjecture
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由 Z Xiao 著作 — In 1969, Barnette conjectured that every 3-connected cubic planar bipartite graph is Hamiltonian. We obtain two results to help under- stand ...
A Note on Barnette's Conjecture
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2024年10月22日 — Barnette's conjecture states that every cubic 3 3 -connected bipartite plane graph is hamiltonian. We show that if such a graph possesses a 2 2 ...
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On Barnette's Conjecture
Stanford CS Theory
https://theory.stanford.edu › ~tomas › barnew
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由 T Feder 著作2008被引用 19 次 — Barnette's conjecture is the statement that every 3-connected cubic planar bipartite graph is Hamiltonian. Goodey showed that the conjecture ...
13 頁
A Note on Barnette's Conjecture
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2024年10月22日 — A conjecture of Barnette states that every graph in B \mathcal{B} has a Hamilton cycle. A cyclic sequence of big faces is a cyclic sequence of ...
(Open Access) A note on Barnette's conjecture (2011) | Xiaoyun Lu
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TL;DR: A conjecture of Barnette states that every 3-connected cubic bipartite plane graph has a Hamilton cycle, which is equivalent to the statement that ...
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