「TOPOLOGICAL」の共起表現(1語右で並び替え)

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The	topological A-model comes with a target space which is
ad and A.B. Thaheem): Double multipliers on	topological algebras, Internat.
general method of domain representations of	topological algebras.
dra in three and four dimensions, and their	topological analogues".
for film development, scanning and for the	topological and kinematic search of tau decays.
	Topological approach to the chemistry of conjugated mol
s she became interested in fixed points and	topological aspects of dynamical systems.
n − 1)-sphere in Euclidean n-space bounds a	topological ball, however embedded.
He also was the first to measure the	topological Berry's Phase (Geometric phase) .
l logic S4 is characterized by the class of	topological boolean algebras-that is, boolean algebras
	Topological changes are propagated once the gene is pul
the matrix, facultative S/MARs responds to	topological changes which are initiated by the associat
It is a singular non-self-dual solution of	topological charge 1/2.
The unique nature of the	topological codes, such as the toric code, is that stab
the digital topology which is the basic for	topological computing is in .
dicate logic processor based on the idea of	topological computing was designed and tested by FPGA m
	Topological computing is the designing and building of
It is a generalization of the	topological concept of linking number to the differenti
rtin-Mazur zeta function is invariant under	topological conjugation.
Its name comes from a	topological construction from the icosidodecahedron wit
ptive name triakis icosahedron represents a	topological construction starting with an icosahedron a
Its name comes from a	topological construction from the snub dodecahedron wit
sner and he found the gravitational kink, a	topological defect in the gravitational metric, whose q
iously the coordinator of an ESF Network on	Topological Defects in Particle Physics, Condensed Matt
Cosmic Strings and Other	Topological Defects by A. Vilenkin, E. P. S. Shellard,
ymmetry breaking, phase transitions and the	topological defects (monopoles, cosmic strings or domai
curves in general relativity; varieties of	topological defects in field theory; and cosmological d
See	topological degree theory.
	Topological degree theory has applications in complemen
In mathematics,	topological degree theory is a generalization of the wi
of the coordination sequence is denoted the	topological density, and the sum of the first ten terms
ed to higher dimensions, in particular to a	topological dimension of three.
operimetric dimension to be larger than the	topological dimension.
	Topological domain theory
Any change of T in a closed	topological domain must be balanced by a change in W, a
ey (the components) exist by specifying the	topological domain of its realization as such a network
theory can be viewed as a special case of a	topological double cover.
ferential geometry, differential equations,	topological dynamical systems theory and non-standard a
an, was one of the founders of symbolic and	topological dynamics.
His research interests are nonlocal and	topological effects in quantum mechanics, quantum field
shitz transition at the band edge or at the	topological electronic transitions of the Fermi surface
, every isometry between metric spaces is a	topological embedding.
He requsted leave from the	Topological Engineers in 1859 and died in 1861.
The	topological entropy of the map f is defined by
me entropy h is always bounded above by the	topological entropy htop of the geodesic flow on M.
But sometimes it can have a useful	topological existence in transforming polyhedra.
A smooth	topological feature which prevents a CTC from being def
The BF model is a	topological field theory, which when quantized, becomes
is important in conformal field theory and	topological field theory, is named after him.
ees of freedom, which is why it is called a	topological field theory.
g Boolean algebra and then extend this to a	topological field of sets by taking the topology genera
	Topological fields of sets that are separative, compact
f mathematical research with its origins in	topological fixed point theory.
With regular polygon faces, the two	topological forms types are the square pyramid and tria
As a consequence, a large class of the	topological four-manifolds do not admit any smooth stru
tence of "exotic" smooth structures-certain	topological four-manifolds could carry an infinite fami
Whereas Michael Freedman classified	topological four-manifolds, Donaldson's work focused on
"The	topological fundamental group and generalized covering
	Topological graph theory
His Ph.D. thesis from	topological graph theory was written under the guidance
In	topological graph theory there are several definitions
	Topological graph theory, AT White, LW Beineke, Selecte
In	topological graph theory the first Betti number of a gr
This makes (2+1)-dimensional	topological gravity a topological theory with no gravit
ind, and argued that nonperturbatively 2+1D	topological gravity differs from Chern-Simons because t
opology make it into a Lie group, a type of	topological group.
chaperonin PapD share a high structural and	topological homology in their β sheet regions.
Wiener index is the oldest	topological index related to molecular branching.
Hosoya's article "The	Topological Index Z Before and After 1971" describes th
A	topological index may have the same value for a subset
lar topology, and mathematical chemistry, a	topological index also known as a connectivity index is
the Wiener index (also Wiener number) is a	topological index of a molecule, defined as the sum of
ability is very important characteristic of	topological index.
ncrease the discrimination capability a few	topological indices may be combined to superindex.
	Topological indices are numerical parameters of a graph
rimental properties, usually referred to as	topological indices (TIs).
	Topological indices are used in the development of quan
	Topological indices are used for example in the develop
These were new	topological invariants sensitive to the underlying smoo
ation expresses this inequality in terms of	topological invariants of the underlying real oriented
er of nuts and bolts can also be related to	topological invariants, such as the Euler characteristi
ws over a field, which generalize classical	topological K-theory.
alent Legendrian knots that are isotopic as	topological knots.
ly nineties, he pioneered IGP and EGP-based	topological load balancing techniques using IP Anycast
on is defined for any compact m-dimensional	topological manifold M
s defined on a particular background space (	topological manifold).
y declaring '... and what he is saying is a	topological mapping of the truth'.
LUT4 translocation to the cell surface, the	topological mapping of the insulin signal transduction
hey showed that there exist two-dimensional	topological median algebras that cannot be embedded int
an eversion of the sphere, i.e. a homotopy (	topological metamorphosis) which starts with a sphere a
Using the Borsuk-Ulam Theorem: Lectures on	Topological Methods in Combinatorics and Geometry.
problems posed by Francesco Severi, and the	topological methods of Solomon Lefschetz.
homeomorphic subgraphs (also called	topological minors).
In mathematics, a generalized map is a	topological model which allows one to represent and to
is represented by a boundary representation	topological model, where analytical 3D surfaces and cur
The results support the idea of a common	topological motif for members of the SSSF.
This kind of the	topological network analysis is normally done to find r
y for non-abelian gauge theories because of	topological obstructions and the best that can be done
Nef polyhedra is closed with respect to the	topological operations of taking closure, interior, ext
rrangement A generally concern geometrical,	topological, or other properties of the complement, M(A
tite lattices, RVB liquid phases possessing	topological order also appear.
The discovery of	topological order in quantum dimer models (more than a
been proposed as a physical explanation for	topological order by Michael A. Levin and Xiao-Gang Wen
ming a standard algorithm for computing the	topological order, this simplifies into O(\|V\| + \|E\| + \|
E\| + \|V\|), if T is the time required by the	topological order.
rtices of G to levels in the reverse of the	topological ordering constructed in the previous step.
DAG in linear time, by attempting to find a	topological ordering and then testing whether the resul
ordering is not unique; a DAG has a unique	topological ordering if and only if it has a directed p
Every directed acyclic graph has a	topological ordering, an ordering of the vertices such
The family of	topological orderings of a DAG is the same as the famil
e Lefschetz zeta-function is a tool used in	topological periodic and fixed point theory, and dynami
are considered as two overlapping edges as	topological polyhedron.
A theory of a particular case of	topological processors has been proposed by Ryabov and
e in his career for producing an innovative	topological proof of the infinitude of prime numbers.
portant tool for studying combinatorial and	topological properties of polytopes.
Because degree is itself a	topological property of networks, this type of assortat
A configuration with this non-trivial	topological property is called the Nielsen-Olesen vorte
ed around issues of mass inhomogeneties and	topological quantum field theories.
mology, which is related to his interest in	topological quantum field theory.
ors could be used as a building block for a	topological quantum computer, in view of their non-Abel
team is involved in the development of the	topological quantum computer.
have the interpretation of winding numbers (	topological quantum numbers) of various strings and bra
ns of high-level features, geometric types,	topological relationships, temporal coordinates and rel
universal cover concept from topology; the	topological requirement that a universal cover be simpl
l models with respect to their geometrical,	topological, semantical and appearance properties.
e a crude volcano cone, giving the vessel a	topological similarity to a Bundt pan.
lated interests in the theory of monopoles,	topological solitons and skyrmions.
In the process of this duality	topological solitons called Abrikosov-Nielsen-Oleson vo
Then, any	topological sort of this graph is a valid instruction s
	Topological sorting is the algorithmic problem of findi
We thus obtain a	topological space .
A	topological space is first countable if and only if .
Let S be a subset of a	topological space X.
R0 space, a	topological space in which two topologically distinguis
This means that given a	topological space X, the identity map
In mathematics, a spectral space is a	topological space which is homeomorphic to the spectrum
The closed points of a	topological space X are precisely the minimal elements
amed after R. H. Bing, characterizes when a	topological space is metrizable.
A	topological space is zero-dimensional with respect to t
Conversely, given any	topological space X, the collection of subsets of X tha
a necessary and sufficient condition for a	topological space to be metrizable.
The theorem states that a	topological space X is metrizable if and only if it is
mplicial complex from an open covering of a	topological space X.
as the algebra of regular open sets in the	topological space of P (with underlying set P, and a ba
In mathematics, in the field of topology, a	topological space is said to be hemicompact if it has a
If T is a	topological space and x0 is a point in T, we turn the s
paper showing that the homology theory of a	topological space could be defined in terms of its dist
A book B is a	topological space consisting of a single line ℓ called
A real function on a	topological space is upper semi-continuous if and only
mathematics, the closure of a subset S in a	topological space consists of all points in S plus the
A	topological space is zero-dimensional with respect to t
the complete lattices of open sets of some	topological space, also ordered by subset inclusion.
ontinuous functions whose domain is a given	topological space.
ural preorder on the set of the points of a	topological space.
A function between two	topological spaces
of metric spaces is geometry, the study of	topological spaces is topology.
The	topological spaces called Fort space and Arens-Fort spa
ore general framework for dualities between	topological spaces and partially ordered sets.
More explicitly, a map f : X → Y between	topological spaces X and Y is an embedding if f yields
, graph theory and its applications (1958),	topological spaces (1959), principles of combinatorics
herent spaces and Priestley spaces (ordered	topological spaces, that are compact and totally order-
oved results regarding the metrizability of	topological spaces, including what would later be calle
he work of Frigyes Riesz in connection with	topological spaces.
aves in place of bundles based on arbitrary	topological spaces.
of distinct Sasakian Einstein metrics on a	topological sphere of dimension 2n − 1 is at least prop
Top 3 changes the	topological status of DNA by binding and cleaving singl
g DNA replication to continue unhindered by	topological strain.
His primary area of research is	Topological string theory, where he is known for his wo
Estrada, E.	Topological structural classes of complex networks.
set of axioms which can be used to define a	topological structure on a set.
Due to its distinctive	topological structure, the statistical mechanics of lat
structures; homeomorphisms, which preserve	topological structures; and diffeomorphisms, which pres
less implicit) behind the preservation of a	topological sub-structure is that it is of a particular
In 3+1D and lower, it reduces to a	topological surface term.
tric (bottom) networks which do not exhibit	topological symmetry nor antimetry.
action for vierbeins by adding a part of a	topological term (Nieh-Yan) which does not alter the cl
omagnetic field was studied in detail and a	topological theory of guided waves and components was p
ron with an Euler characteristic of zero (a	topological torus).
with five sides and there are two distinct	topological types, this term is less frequently used th
h has proved of fundamental geometrical and	topological value in broader areas.
me as the closure of the convex hull in the	topological vector space.
eorem is a proposition about convex sets in	topological vector spaces.

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