「polyhedral」の共起表現(1語右で並び替え)

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「polyhedral」の共起表現一覧(1語右で並び替え)

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long leaf keels or margins, giving a sort of	polyhedral appearance.
Boettcher cells are	polyhedral cells on the basilar membrane of the cochlea
f 28 uniform honeycombs using convex uniform	polyhedral cells.
This polychoron has 14	polyhedral cells: 2 dodecahedra connected by 12 pentago
This polychoron has 22	polyhedral cells: 2 icosahedra connected by 20 triangul
This polychoron has 16	polyhedral cells: 2 cuboctahedra connected by 8 triangu
This polychoron has 10	polyhedral cells: 2 truncated tetrahedra connected by 4
characterized by conspicuous subspherical or	polyhedral clots that are often individual minerals suc
eloped the "double description" algorithm of	polyhedral combinatorics and computational geometry.
In mathematical programming and	polyhedral combinatorics, Hirsch's conjecture states th
In	polyhedral combinatorics, a branch of mathematics, Stei
They play an important role in	polyhedral combinatorics: according to the Upper Bound
Main article:	Polyhedral compound
This	polyhedral compound is a symmetric arrangement of five
aces, and together these make up the regular	polyhedral compound of five cubes.
efining any given icosahedron form a regular	polyhedral compound, as do the two icosahedra that can
	Polyhedral dice shaped like the tetrakis hexahedron are
own as a 4-sided die, one of the more common	polyhedral dice, with the number rolled appearing aroun
Its	polyhedral dual is the cuboctahedron.
to snarks, it is of interest to investigate	polyhedral embeddings of snarks.
	Polyhedral frameworks can be used for dependence analys
	Polyhedral frameworks can analyze the flow of informati
The inventory of the tomb was composed of:	polyhedral golden rings with almandine, hemicyclical go
ble number of vertices for a non-hamiltonian	polyhedral graph is 11.
Tait conjectured that every cubic	polyhedral graph (that is, a polyhedral graph in which
Herschel graph also provides an example of a	polyhedral graph for which the medial graph cannot be d
njecture of Barnette states that every cubic	polyhedral graph in which all faces have six or fewer e
ric graph theory, a branch of mathematics, a	polyhedral graph is the undirected graph formed from th
A	polyhedral graph is the graph of a simple polyhedron if
In any polyhedron that represents a given	polyhedral graph G, the faces of G are exactly the cycl
The Tutte graph is a cubic	polyhedral graph, but is non-hamiltonian.
th this construction, the Bidiakis cube is a	polyhedral graph, and can be realized as a convex polyh
and therefore by Steinitz's theorem it is a	polyhedral graph.
Steinitz's theorem, the Herschel graph is a	polyhedral graph: there exists a convex polyhedron havi
One may also enumerate the	polyhedral graphs by their numbers of vertices: for gra
Duijvestijn provides a count of the	polyhedral graphs with up to 26 edges; The number of th
According to Steinitz's theorem, the	polyhedral graphs may also be characterized in purely g
hortness exponent) and an infinite family of	polyhedral graphs such that the length of the longest s
3-connected planar graphs are also known as	polyhedral graphs.
n, this class of graphs is also known as the	polyhedral graphs.
tree, form another important subclass of the	polyhedral graphs.
ubic, there are much smaller non-Hamiltonian	polyhedral graphs; the one with the fewest vertices and
e described as three-dimensional networks of	polyhedral groups of atoms such as SiO4 tetrahedra or T
-wise analysis and transformation allows the	polyhedral model to unify additional transformations (s
It has been used for a decorative	polyhedral monthly calendar, with one month on each tra
That is, any	polyhedral net formed by unfolding the faces of the pol
FluoroPOSS (Fluorinated	Polyhedral Oligomeric Silsesquioxanes) is a synthetic m
This includes a unique work on carboranes,	polyhedral organoboranes, oligomeric phosphate diesters
possible to cut the first into finitely many	polyhedral pieces which can be reassembled to yield the
It is one of 18 convex uniform	polyhedral prisms created by using uniform prisms to co
It is one of 18 uniform	polyhedral prisms created by using uniform prisms to co
It is one of 18 convex uniform	polyhedral prisms created by using uniform prisms to co
ucted from two grand antiprisms connected by	polyhedral prisms.
The 4-dimensional volume of a	polyhedral pyramid is 1/4 of the volume of the base pol
In 4-dimensional geometry, a	polyhedral pyramid is a 4-polytope constructed by a bas
Any convex 4-polytope can be divided into	polyhedral pyramids by adding an interior point and cre
sional convex polygon P, then there exists a	polyhedral representation of G in which the face corres
Combined with hanging lamps in	polyhedral shapes and fiber optic cable highlighting th
he classification of this cage as "closo" in	polyhedral skeletal electron pair theory.
+4)(capped square antiprismatic) with as per	polyhedral skeletal electron pair theory, in the interm
polyhedron is "a compound of multiple linked	polyhedral skeletons with uniform nonintersecting edges
This polyhedron can be seen as either a	polyhedral stellation or a compound.
In geometry, a flexible polyhedron is a	polyhedral surface that allows continuous non-rigid def
But where an ordinary	polyhedral surface has no border because it folds round
psulated, non-enveloped, elongated and shows	polyhedral symmetry with a length of 26-76 nm and a wid
s into which a side (edge) of the underlying	polyhedral triangle is subdivided.
le unit cells, such as isolated molecular or	polyhedral units as well as chain, net, or framework st
e characterized by strongly bonded sheets of	polyhedral which are linked in the third dimension by t
he virus and reported that the particles are	polyhedral with a diameter of 30-33 nm.

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