「topology」の共起表現(1語右で並び替え)

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「topology」の共起表現一覧(1語右で並び替え)

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uits (for instance, using a Sallen Key filter	topology, a type of active filter), or as algorithms i
In mathematics, in the field of	topology, a topological space is said to be hemicompac
mpbell (1910) to produce a filter with ladder	topology, a glance at the circuit diagram of this filt
In	topology, a space is a T1 space if and only if every s
Alternatively, one can eschew	topology altogether and define the braid group purely
In mathematics, especially in geometry and	topology, an ambient space is the space surrounding a
In general	topology, an embedding is a function that is a homeomo
transmembrane receptors, which share similar	topology and signalling mechanisms.
ditionally, SynechoNET provides transmembrane	topology and domain information, as well as the intera
ance tree construction aims to find the tree (	topology and branch lengths) with minimal S.
parameters of a graph which characterize its	topology and are usually graph invariant.
sults in Nature, in a paper entitled "β-sheet	topology and the relatedness of proteins".
ll as the related areas of algebra, geometry,	topology, and computer science.
He worked on the foundations of combinatorial	topology, and proposed that a notion of equivalence be
es on the knowledge of the underlying network	topology and ensures an optimal utilization of all bot
al spaces, such as the Hausdorff dimension in	topology and Kodaira dimension in algebraic geometry.
Each scalar field has its own distinctive	topology and each provides different information about
In	topology and related branches of mathematics, the Kura
re similar in sequence, structure and domains	topology, and thus have been grouped together as a pro
Three-element filters can have a 'T' or 'π'	topology and in either geometries, a low-pass, high-pa
Andrew Casson, receiving a Ph.D. in geometric	topology and quantum algebra in 1991.
ystem that is governed by the interconnection	topology and the initial condition for each agent.
unit fold contains a beta-sandwich of Ig-like	topology and a beta-ribbon arm that forms an oligomeri
n who worked mainly in the areas of geometric	topology and continuum theory.
Clay Research Award for his work in geometric	topology and geometric group theory.
limit ordinal which is closed under the order	topology, and is unbounded relative to the limit ordin
His research includes	topology and geometry of nonlinear approximation (espe
nd BAK proteins, as well as in the structural	topology and electrostatic potential of the binding gr
he fields of chemical graph theory, molecular	topology, and mathematical chemistry, a topological in
dleware, GUI presentation frameworks, network	topology, and other implementation technologies.
	Topology and its Applications 124 (3): 355-371.
elated to simplicial set and to combinatorial	topology, and this is a boundary representation model
thematical logic, Number theory, Geometry and	Topology; and the more applied Dynamical system, Fluid
Weil's work connected number theory, algebra,	topology and geometry.
If a space X has the trivial	topology and S is a subset of X with more than one ele
it is continuous (with respect to the Cantor	topology) and equivariant (with respect to the shift m
gauge theory, symplectic geometry, algebraic	topology, and low-dimensional topology.
Both the T-section (from ladder	topology) and the bridge-T (from Zobel topology) can b
Floyd's research is in the areas of geometric	topology and geometric group theory.
d, she has done notable work in set-theoretic	topology and Braille technology.
ions would then determine a temporal order, a	topology, and possibly a metric.
theory, low dimensional manifolds, symplectic	topology and G2 manifolds, and also has done groundbre
nd parts of their study are called symplectic	topology and symplectic geometry.
intersected surface geometry, it has the same	topology as a triakis icosahedron with concave pyramid
This can also be interpreted (in algebraic	topology) as the universal cover of the Cayley graph,
triangular faces, it shares the same surface	topology as the pentakis dodecahedron, but with much t
It does not include such parts of algebraic	topology as homotopy theory, but some areas of geometr
The poset	topology associated with a poset S is the Alexandrov t
In mathematics, the poset	topology associated with a partially ordered set S (or
Chemical graph theory is the	topology branch of mathematical chemistry which applie
American writer who was originally trained in	topology but became interested in the history of mathe
Given a proximity space, one can define a	topology by letting A → {x : {x} δ A} be a Kuratowski
produced band-pass filters to the same ladder	topology by replacing the inductors and capacitors wit
hat the space can tear near the cone, and its	topology can change.
	Topology Change Notification (TCN) BPDU, used to annou
inal removed and slightly redrawn to make the	topology clearer
This	topology coincides with the manifold topology iff the
based on a fixed number of processes of fixed	topology communicating numbers and strings using synch
The fold's spatial	topology consists of a four-stranded antiparallel beta
The resulting landscape created diverse	topology containing many different species of plants a
des standardized definitions for geometry and	topology, data quality, coordinate systems, attributes
eeds to use the homotopy concept of algebraic	topology, defining braid groups as fundamental groups
ere he was appointed Head of the Geometry and	Topology department in 1948.
More succinctly, the membrane	topology describes which regions of the polypeptide ch
s proven to be useful in the manufacture of V	topology diesel engines where the loading on the block
He worked in differential	topology, differential geometry, differential equation
VPFM also supports proprietary	topology discovery protocols such Cisco Discovery Prot
made significant contributions in symplectic	topology, especially on the structure of groups of dif
He made important contributions to	topology, especially to the study of fundamental group
Applied	topology explains how large molecules reach their fina
veloped using components that provide generic	Topology, Fault, Configuration, Performance, and Secur
Haefliger made important contributions to	topology, for example, in knot theory and the theory o
, 1987, ISBN 9783540137221), and Geometry and	Topology for Mesh Generation (Cambridge University Pre
stness of a graph as a communications network	topology for distributed algorithms that require each
rk information (traffic, flows, connectivity,	topology) for WAN and LAN.
the suitability of a hypercube as an network	topology for communications.
LINX also supports any distributed system	topology, from a single processor on a single blade, t
Operator Theory, Functional Analysis, General	topology, Fuzzy mathematics, Graph Theory, Combination
ematician who made important contributions in	topology, game theory, and non-linear programming.
ser, and pianist whose works were modelled on	topology, general systems theory, meditational process
to a topological field of sets by taking the	topology generated by the complexes corresponding to t
These definitions arise from considering the	topology generated by the complexes of a field of sets
viet mathematicians, working in the fields of	topology, geometry and ergodic theory.
n plant automation comprise information about	topology, geometry, kinematics and logic, where logic
iscoveries at the interface between analysis,	topology, geometry, and physics.
manifold M, excepting a small neighbourhood (	topology) H belonging to M.
tz fixed point theorem, now a basic result of	topology, he developed in papers from 1923 to 1927, in
In the areas of cosmology and	topology, he first studied the mixmaster universe, whi
mathematician known for his work on algebraic	topology, homotopy and mathematical physics.
GRN is created from a graph with the desired	topology, imposing in-degree and out-degree distributi
At Purdue he began to do research in	topology, in collaboration with Melvin Henriksen, Meye
doknot, however, differs from the most common	topology in "classical" RNA pseudoknots.
four leaves that are not related by the same	topology in both trees.
Cartan is known for work in algebraic	topology, in particular on cohomology operations, the
ant in a joint paper published in the journal	Topology in 1975.
an calculus by Robert Lee Moore, a founder of	topology in the USA, a legendary mathematics teacher,
Techniques of Differential	Topology in Relativity (1972, ISBN 0-89871-005-7)
to the norm \|·\| if it is a closed set in the	topology induced by that norm.
dered set is closed with respect to the Scott	topology induced by the partial order if and only if i
The lower	topology induced by the preorder is defined similarly
The device and	topology information is graphically displayed by the A
n X and f(X) (where f(X) carries the subspace	topology inherited from Y). Intuitively then, the embe
e, which introduced techniques from algebraic	topology into the theory of operator algebras.
rly literature on this subject (mainly Polish	topology) invoked closure operators, but the interior
y is Riemannian geometry, while an example of	topology is homotopy theory.
	Topology is insensitive to the details of a scalar fie
To Lacan,	topology is conceived as a form of writing, aiming to
However, a dcpo with the Scott	topology is a Hausdorff space if and only if the order
Since membrane	topology is frequently the first available structural
complete partial order (dcpo) with the Scott	topology is always a Kolmogorov space (i.e., it satisf
The UMI	topology is a star network similar to USB but much low
ed between each section (or some other active	topology is used) there is no interaction between the
The bridged T	topology is used for delay equalisation, particularly
ung (German for main conjecture) of geometric	topology is the conjecture that any two triangulations
Ladder	topology is much more popular.
The preoder inducing the upper	topology is its specialization preorder, but the speci
e proximity space is separated, the resulting	topology is Hausdorff.
The study of spacetime	topology is especially important in physical cosmology
1. Logic of	topology is a particular case of the spatial one.
The strand	topology is 2134 with 3 antiparallel to the rest.
electrons and atomic nuclei, in all possible	topology isomers.
length, the UTM ground coordinate system, and	topology linkages contained in line, node and area ele
The star network	topology made the network much easier to manage and ma
Its algebraic structure and	topology make it into a Lie group, a type of topologic
ll analogues like CFlow, SFlow, JFlow, etc.),	Topology Management, Configuration Management, and Pro
s and theoretical computer science the Lawson	topology, named after J. D. Lawson, is a topology on p
ons (corresponding to continuity in the Scott	topology, not continuity in the real analytical sense)
ossary of terms) and nomenclature (concerning	topology, not naming of individual substances) in the
In four dimensions, Hawking proved that the	topology of the event horizon of a black hole must be
w that the interior of a set depends upon the	topology of the underlying space.
Michael H. Freedman and Frank Quinn,	Topology of 4-manifolds, Princeton Mathematical Series
l filter section in an infinite chain (ladder	topology) of identical sections.
uch at the apex of their stroke, altering the	topology of the surrounding medium.
he shape of a doughnut, whose surface has the	topology of a two-dimensional torus.
the function space, carrying the compact-open	topology, of base point-preserving mappings from BG to
an Einstein manifolds having the differential	topology of odd-dimensional spheres or exotic spheres.
ysics and astronomy to determine the possible	topology of the universe (eg. a torus, 3-sphere, etc.)
erve of an open covering is a construction in	topology, of an abstract simplicial complex from an op
The	topology of the town consists of hills and sloping ter
ISBN 0-8247-7437-X) explores the geometry and	topology of low-dimensional manifolds.
He also studied the configuration (or	topology) of DNA, an approach that proved fruitful in
The	topology of Tiruchirappalli is almost flat with a few
uch algorithms can be of use in inferring the	topology of any network where the change in state of o
been applied in computer science to model the	topology of ad-hoc wireless communication networks.
: the FAD-binding domain (N-terminal) has the	topology of an anti-parallel beta-barrel, while the NA
The specific	topology of the helices is dependent on the protein -
In biochemistry, the membrane	topology of an transmembrane protein describes which p
ex-first perspective projection has a surface	topology of a tetrakis hexahedron and the geometric pr
he former is well-founded on the basis of the	topology of Grassmannians, and intersection theory.
At the end of the 1980s, the	topology of the electromagnetic field was studied in d
resulting notion usually depends only on the	topology of the phase space.
ity of amino acids individually, the membrane	topology of a protein (and indeed whether or not it is
The	topology of the syntonic temperament's tonnetz is gene
Michael Freedman and Frank Quinn,	Topology of 4-manifolds.
his Roma instaurata, the first archaeological	topology of ancient Rome, in Colonna's company, when t
	Topology of helices and strands in the wHTH families m
With the order	topology of this set, 1 is a limit point of the set.
The first who bound up the	topology of figures and the logical systems was Alfred
uses the symbol MEP to indicate the framework	topology of melanophlogite.
correct mathematical term for the Alexandrov	topology on spacetime would be the interval topology,
i.e. is continuous with respect to the lower	topology on the lower-extended line .
i.e. is continuous with respect to the upper	topology on .
mi norms can be constructed to define a polar	topology on the vector spaces and turn them into local
n subsets of a partially ordered set P form a	topology on P, the Scott topology.
f all configurations, according to the Cantor	topology on the space of configurations (there is a pe
P is a complete upper semilattice, the Lawson	topology on P is always a complete T1 topology.
This is the Alexandrov	topology on the poset of faces of Δ.
The lower	topology on a poset P is generated by the subbasis con
Note, that in mathematics, an Alexandrov	topology on a partial order is usually taken to be the
rk with Department of Mechanical Engineering,	Topology Optimization (TOPOPT).
The goal of TOPOPT is to use	topology optimization and other structural optimizatio
	topology or norm to be possibly carried by the noncomm
Relations of	topology, physics and computations are considered by B
laborators), this time for a serious paper on	topology, Power problems in abstract spaces, Duke Math
Membrane	topology predictions also can be invaluable for develo
Bay	Topology Protocol
h as SNMP, SNMP MIB-II (RFC 1213), SNMPv3 and	topology protocols such as IEEE 802.1AB (LLDP).
ing and the chemical properties of the atoms,	topology provides a model for explaining how the atoms
lems involving gas network computation of any	topology requires such a representation of the network
Products with fused	topology result.
The Mathai-Quillen formalism appeared in	Topology shortly after Varghese completed his PhD.
continuous, but as they got assembled into a	topology, something went to a non-continuous limit.
ly balanced and a balanced version of another	topology, such as T-sections, may actually end up usin
e lunar surface, the hazards presented by the	topology such as craters, rocks, and other obstruction
Geometry algorithms based on Java	Topology Suite
Zobel constant resistance filters use a	topology that is somewhat different from other filter
Average path length is a concept in network	topology that is defined as the average number of step
f prime ideals of R equipped with the Zariski	topology that the Krull dimension of R is precisely eq
It is also the title of a journal Geometry &	Topology that covers these topics.

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「topology」の共起表現一覧(1語右で並び替え)