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共起表現

「finite」の共起表現一覧(1語左が「of」)

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the set of	finite sets of integers
The proof relies on the classification of	finite simple groups.
Srinivasan, Bhama (1979), Representations of	finite Chevalley groups.
Character Theory of	Finite Groups (de Gruyter, 1998), ISBN 978-3110154214
A Spectrum of	Finite Scale Tour-Only CD (Zerotec - 2001)
Roy had the idea of using the theory of	finite fields and finite geometry to solve problems i
Let H1 and H2 be Hilbert spaces of	finite dimensions n and m respectively.
dely studied shift spaces are the subshifts of	finite type.
This work was seminal to the area of	finite model theory.
zero mean, i.i.d. and normally-distributed of	finite variance σ2.
"To promote the safe and reliable use of	finite element and related technology"
A formal language is a set of	finite sequences of symbols.
His thesis, entitled Theory of	Finite G-Structures, was written under the direction
Only in 1991, after the classification of	finite simple groups, was this problem solved in gene
erge, C. (1989), Hypergraphs, Combinatorics of	Finite sets, Amsterdam: North-Holland, ISBN 044487489
fine natural numbers as equivalence classes of	finite sets under the equivalence relation of equipol
d upper and lower bounds on the probability of	finite unions of events.
orted by the theory of quadratic extensions of	finite fields, also known as Galois fields.
st known for his work connecting the theory of	finite groups with other areas in mathematics.
The supremum of	finite sets is given by the least common multiple and
More information concerning post processing of	finite element data can be found on the website of Ae
The converse is true for lattices of	finite length, and more generally for upper continuou
e particularly useful in the classification of	finite simple groups with low rank Sylow 2-subgroups.
An abstract simplicial complex Δ is a set of	finite sets of vertices, known as faces , such that
ple Lie algebras over "well behaved" fields of	finite characteristic.
FEMtools is designed to handle all sizes of	finite element and test models for a wide range of in
oup, A could be the set of normal subgroups of	finite index.
ond to trajectories in a one-sided subshift of	finite type.
etime is transformed into a Penrose diagram of	finite size.
ivity of meet and join: the join of a union of	finite sets is equal to the join of the joins of the
Many implementations of	Finite Element Analysis can be thought of as continuo
In mathematics, subshifts of	finite type are used to model dynamical systems, and
ep and interesting connection to the theory of	finite sporadic groups in mathematics.
Post processing of	finite element data generally requests additional sof
Paul; Srinivasan, Bhama (1982), "The blocks of	finite general linear and unitary groups", Inventione
prolific mathematician active in the theory of	finite groups, knot theory, number theory, combinator
As the wormhole neck is of	finite size, we would not expect caustics to develop,
book, Introductory Treatise on Lie's Theory of	Finite Continuous Transformation Groups, popularized
cyclic polytopes formed as the convex hulls of	finite sets of points on the moment curve (t, t2, ...
larly the symmetry of graphs and the action of	finite groups on combinatorial objects.
ukey, states that every nonempty collection of	finite character has a maximal element with respect t
Coxeter also ennumerated the a larger set of	finite regular polyhedra in his paper "regular skew p
One way of constructing an extension of	finite field is via an irreducible polynomial over th
studies how large or how small a collection of	finite objects (numbers, graphs, vectors, sets, etc.)
on the free monoid of all possible strings of	finite length.
He has made contributions in the areas of	finite difference methods, numerical methods for low
nificant impetus towards the classification of	finite simple groups, for it implied that there could
hs can also refer to a member of a sequence of	finite graphs that contains all graphs in F; for inst
The importance of	finite rigidity is obvious, but infinitesimal rigidit
ted by infinity, although convergent cycles of	finite values continue to exist for some parameters.
ow that a complete embedded minimal surface of	finite genus is properly embedded, proving the embedd
epresentation of G as an intersection graph of	finite sets.
on is in the same direction as the XY plane of	finite strain.
utomata theory) is an approach to the study of	finite semigroups and automata that seeks to decompos
ectors is total if its linear span (the set of	finite linear combinations) is dense in V. Every comp
unit circle, or may oscillate through a set of	finite values indefinitely without ever converging to
ogy (open sets are upper sets) on the poset of	finite chains of S, ordered by inclusion.
ively reducing them to decidable properties of	finite lists.
MAFELAP (MAthematics of	Finite ELements and APplications) is an international
abstract algebra, in particular the theory of	finite fields and classical groups, and is also remem
, and that continuous growth in the context of	finite resources is unlikely to support current level
si-ordering: if an infinite list G1, G2,... of	finite graphs is given, then there always exist two i
hin-walled Structure"(Holland) and "Journal of	Finite Elements in Analysis and Design".
Since the vertex sets of (	finite) graphs are commonly identified with the inter
teinberg and Rhodes' 2009 book The q-Theory of	Finite Semigroups for an overview).
cal system of a special kind called a shift of	finite type.
ed on Serre's subcategory of graded modules of	finite length; there is also analogous theorem for co
y groups of trees as being the smallest set of	finite groups closed under direct products with each
considered for convex geometries, families of	finite sets with the properties that the intersection
his Differential Equations and the Calculus of	Finite Differences (1839) incorporated the new soluti
the sextic equation (1911); An application of	finite geometry to the characteristic theory of the o

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