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Weblio 辞書 > 英和辞典・和英辞典 > Hamiltonianの意味・解説 > Hamiltonianに関連した共起表現

「Hamiltonian」の共起表現一覧(1語左が「a」)

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They are the trees whose square is a Hamiltonian graph.
onnected vertex-transitive graph contains a Hamiltonian path.
ry finite connected Cayley graph contains a Hamiltonian cycle.
Every Halin graph is a Hamiltonian graph, and every edge of the graph belongs
If there is a Hamiltonian path in the graph, then the algorithm will
Clearly, if a certain general graph has a Hamiltonian path, this Hamiltonian path is the longest
tonian-connected graphs (graphs that have a Hamiltonian path connecting every pair of vertices).
Suppose the dynamics can be described by a Hamiltonian of the form
that a strongly connected tournament has a Hamiltonian cycle (Camion 1959).
only Archimedean dual which does not have a Hamiltonian path among its vertices.
njecture, the graph of the polyhedron has a Hamiltonian cycle.
Let G be a finite planar graph with a Hamiltonian cycle C.
cture that every 3-regular polyhedron has a Hamiltonian cycle.
The Anderson Impurity Model is a Hamiltonian model that is often used to describe heavy
Additionally, a Hamiltonian path exists between vertices u,v iff u,v ar
ch pair of vertices can be connected with a Hamiltonian path (Thomassen 1980).
sists of one path if and only if there is a Hamiltonian path in G.
condition on the planar graph to contain a Hamiltonian cycle.
In physics and classical mechanics, a Hamiltonian system is a physical system in which forces
enty (in ancient Greek icosa) edges (i.e. a Hamiltonian circuit on the icosahedron).
Arnowitt and Stanley Deser, he published a Hamiltonian formulation of the Einstein equation that s
r instance, suppose one is given as input a Hamiltonian cycle in a cubic graph; it follows from Smi
"Every 3-connected planar cubic graph has a Hamiltonian cycle (along the edges) through all its ver
In mathematics, a Hamiltonian system is a system of differential equation
of an arbitrary tree so that it contains a Hamiltonian path (the size of its Hamiltonian completio
raph is a subgraph of a planar graph with a Hamiltonian cycle; for instance, the Goldner-Harary gra
x is incident to exactly three edges) has a Hamiltonian cycle, but this conjecture was disproved by
ices, the Herschel graph does not contain a Hamiltonian cycle (a cycle of edges that passes through
the graph without repetition, and this is a Hamiltonian path by definition.
ceable graphs, graphs that do not contain a Hamiltonian path but such that every subset of n − 1 ve
y are the trees whose line graphs contain a Hamiltonian path; such a path may be obtained by the or
The game's object is finding a Hamiltonian cycle along the edges of a dodecahedron suc
ternatively, a 4-coloring of the faces of a Hamiltonian cubic planar graph may be constructed direc
bipartite cubic polyhedron, there exists a Hamiltonian cycle that contains e but does not contain
If G has a Hamiltonian cycle, then the square of G (the graph on t
Gomory's theorem can be proven using a Hamiltonian cycle of the grid graph formed by the chess
                                                                                                   


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