「hypercube」の共起表現(1語右で並び替え)

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of convex bodies are the Euclidean ball, the	hypercube and the cross-polytope.
ept (member, primary item) participates in a	hypercube and that all hypercubes are closed.
for the Weyl group; this corresponds to the	hypercube and cross-polytope being different regular p
Monte Carlo and Latin	hypercube are available for robustness analysis.
i's conjecture concerns the suitability of a	hypercube as an network topology for communications.
Over the last 5 or 7 years, the magic	hypercube community is starting to recognize an abbrev
eneral, for dimension d and order n, a magic	hypercube consists of the numbers 1, 2, ..., nd, and h
not a direct proof that a square (or cube or	hypercube) contains as many points as its side.
ystem involved an adaptation of a Riemannian	hypercube data structure, invoking a helical spiral th
demihypercubes for being alternation of the	hypercube family.
demihypercubes for being alternation of the	hypercube family.
demihypercubes for being alternation of the	hypercube family.
Nasik magic	hypercube gives arguments for using {nasik} as synonym
Any	hypercube graph
The	hypercube graph Q4 as a unit distance graph.
Published in 1963, it is cospectral to the	hypercube graph Q4.
e graph is an undirected graph formed from a	hypercube graph by adding to it a perfect matching tha
graph, formed by replacing each vertex of a	hypercube graph by a cycle.
The achromatic number of an n-dimensional	hypercube graph is known to be proportional to , but t
e tree is a subgraph of a sufficiently large	hypercube graph so a hypercube can be said to be a uni
, then for each v there exists a path in the	hypercube graph from v to σ(v) such that no two paths
Any	hypercube graph, such as the four-dimensional hypercub
The simplex graph of a complete graph is a	hypercube graph, and the simplex graph of a cycle grap
A	hypercube graph, in which the vertices correspond to a
rally opposed vertices of a four-dimensional	hypercube graph.
The symmetries of	hypercube graphs can be represented as signed permutat
induction and the inductive construction of	hypercube graphs.
ding a long path as an induced subgraph of a	hypercube has been particularly well-studied, and is c
ng each of the 2n facets of an n-dimensional	hypercube into a box.
d include the hypercubes, every retract of a	hypercube is a median graph.
The term unit cube or unit	hypercube is also used to refer to hypercubes, or "cub
nding the longest possible induced path in a	hypercube; it can be viewed as a special case of the i
	Hypercube of n dimensions.
A magic	hypercube of dimension n is perfect if all pan-n-agona
high-dimensional hypersphere, relative to a	hypercube of the same width, tends to zero as dimensio
-the-box problem), a cycle cannot exist in a	hypercube of dimension less than two.
The length of the longest diagonal of a unit	hypercube of n dimensions is the square root of n.
an graph has many common properties with the	hypercube Q4-both are Hamiltonian and have chromatic n
It is the same spectrum than the	hypercube Q4.
It is a well known fact that every	hypercube Qn is Hamiltonian for n > 1.
be scaled by an integer and embedded into a	hypercube; this paper shows that for the metrics comin
ter as a nondecreasing mapping from the unit	hypercube to the unit interval.
ow one chooses a permutation connecting each	hypercube vertex to another vertex with which it shoul
The length of an r-agonal of a	hypercube with side length a is .

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