「Geometry」の共起表現(2語左で並び替え)

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「Geometry」の共起表現一覧(2語左で並び替え)

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e OH groups, and one Cl atom in a tetrahedral	geometry [Zn(OH)3Cl].
Versions of a tropical	geometry, of an absolute geometry over a field with on
a coordination number of 4 with a tetrahedral	geometry.
Whitehead's theory is said to feature a prior	geometry.
ai Lobachevsky first presents a non-Euclidean	geometry.
lled pi* orbital, back bonding prefers a bent	geometry for the heme-NO complex.
A supersonic airfoil is a cross-section	geometry designed to generate lift efficiently at supe
ground state proceeds through a pyramidalized	geometry.
edicted by VSEPR theory, it adopts a T-shaped	geometry about the central iodine atom.
he ability of iodine(III) to adopt a T-shaped	geometry without multiple bonds.
protein are determined by solving a distance	geometry problem.
onding in the protein has in fact a distorted	geometry that is neither planar nor tetrahedral, with
orm a six-dimensional space with a particular	geometry too small to be observable.
s the slave capable of learning a complicated	geometry problem.
em to help with emissions and also a variable	geometry turbocharger system to help with the performa
Most existing arrays use a planar	geometry instead, and Labeyrie's hypertelescope will u
For this reason, the metric of a warped	geometry is often called a warped product metric.
It is also the title of a journal	Geometry & Topology that covers these topics.
A track	geometry car work car at Jay Street - Borough Hall.
E(r) - both a local	geometry parameter, and the energy per unit mass of th
In addition, a disc	geometry would account for the varying thickness of th
In a finite	geometry of higher dimension, X could be the set of po
ity - a transformation that exchanges a large	geometry of one theory with the strong coupling of ano
or surveyor to survey or capture a building's	geometry in real time or while on site by translating
A Complicated	Geometry
It utilizes a variable	geometry turbocharger and intercooler, producing 325 h
discovery of the Fano plane, a non-Euclidean	geometry in which the diagonal points of a complete qu
air of coordinate systems for a Schwarzschild	geometry which are adapted to radial null geodesics (i
Dehn gave an example of a non-Legendrian	geometry where the and sum of a triangle is greater th
This article is about cutting	geometry.
tomation comprise information about topology,	geometry, kinematics and logic, where logic comprises
ng in vacuum, we do not get to know about the	geometry of the surface of the body.
sh, Art, Music, Speech, Advanced Mathematics,	Geometry, Bible, History, Government, Economics, Biolo
ent can include transformations to affect the	geometry inside the subroutine.
allenging elementary results from algebra and	geometry that are useful in competitions at the high s
The mathematics classes focus on algebra and	geometry.
credits of mathematics (including algebra and	geometry), three credits of science, three credits of
ing and research in the fields of algebra and	geometry.
st to propose the idea of uniting algebra and	geometry into a single subject and invented an algebra
mathematics, specifically linear algebra and	geometry, relative dimension is the dual notion to cod
, Concepts of Problem Solving, Algebra I-III,	Geometry, Calculus, Trigonometry, Biology, Physical Sc
is was ground-breaking given that algebra and	geometry were considered completely separate branches
ms are administered in Algebra I, Algebra II,	Geometry, and Biology.
Algebra /	Geometry
Algebra and	Geometry provide high school credit.
n the needs of commutative algebra, algebraic	geometry, and singularity theory.
h students can take Pre-Algebra, Algebra, and	Geometry.
ddle school include pre-algebra, algebra, and	geometry.
] of one who, having already practiced all of	geometry most diligently [...] and having studied Ptol
Furthermore, electron lenses allows the	geometry of the diffraction experiment to be varied.
r the theoretical neuromorphology, along with	geometry for metrical parameters, are the set theory,
hich axle (front/rear) is lifted and also the	geometry (i.e.
Also, the	geometry of these rolls is determined by specific tole
alls were massively thick, and although their	geometry was complicated, with some picking about, a c
The compound has an octahedral	geometry with C4v symmetry.
An important	geometry related to that of the sphere is that of the
W(CO)6 adopts an octahedral	geometry consisting of six rod-like CO ligands radiati
ium is octa-coordinated, which is an uncommon	geometry for this metal.
the application of the Algebraic Analysis to	Geometry (1831)
ynamical systems, numerical analysis, fractal	geometry, chaos theory, computer graphics, image proce
re areas of Algebra, Analysis, Noncommutative	geometry, Ergodic theory, Mathematical logic, Number t
at the interface between analysis, topology,	geometry, and physics.
es (1994, about Benoit Mandelbrod and Fractal	Geometry), Les Prairies de la Mer (1995, about Jacques
thematics, such as trigonometry and spherical	geometry.
of Mechanisms and Motion (1949) and Kinematic	Geometry of Mechanisms (1978).
rain size of the metal being stressed and the	geometry of the material, with flatter specimens showi
face of analytic number theory and arithmetic	geometry concerning the number and distribution of rat
ace of analytic number theory and Diophantine	geometry.
for his work on number theory and diophantine	geometry.
He studies mainly number theory and algebraic	geometry with an arithmetic flavor.
ese calculators have backlit displays and the	Geometry (in user mem) and ECON2 apps preinstalled.
work at the chair of Analytic and Projective	Geometry.
f equiconsistency of hyperbolic and Euclidean	geometry for any dimension.
wanting to learn how ray tracing and related	geometry and graphics algorithms work.
ng contributions to analysis and differential	geometry, some of them enabling the later development
In graph theory and computational	geometry, a Steiner point is an extra vertex that is n
of polyhedral combinatorics and computational	geometry.
partial differential equations and Riemannian	geometry, in particular contributions to the theory of
of research involve moduli spaces and complex	geometry.
He worked in number theory and on	geometry, particularly polyhedra, where Miller's monst
geometrics, terrain, micrometeorology and the	geometry of area structures.
h is independent of the applied loads and the	geometry of the body.
heory of operator algebras and noncommutative	geometry.
rtial differential equations and differential	geometry.
using the theory of finite fields and finite	geometry to solve problems in design.
Fano worked on projective and algebraic	geometry; the Fano plane, Fano fibration, Fano surface
ultiple feature classes per file and multiple	geometry properties per feature class.
d course in commutative algebra and algebraic	geometry.
Data Structure, Algorithms and Computational	geometry.
f specialisation are algebraic and symplectic	geometry.
i theory, intersection theory and enumerative	geometry.
He was working in differential and algebraic	geometry.
options include Pre-Algebra, Algebra 1 and 2,	Geometry, Pre-Calculus, Calculus and College Algebra.
stood, into Schubert calculus and enumerative	geometry, the former is well-founded on the basis of t
such as randomness and entropy, and teaching	geometry to children.
r divided by specific application and special	geometry.
on algorithms for integer programming and the	geometry of numbers, random walks in n-space, randomiz
not only deeply versed in ancient and modern	geometry, but also had a full knowledge of the analyti
race, densely packed fields of cars, and the	geometry of the track, vehicles tend to crash out very
metries: Euclidean, elliptical and hyperbolic	geometry.
in II, French II, Spanish IV, and Descriptive	Geometry.
cation at Tiverton, Rhode Island, and studied	geometry and applied mathematics on his own.
ds of proof are quite different and algebraic	geometry includes also geometry in finite characterist
our signal from the off-air recording and the	geometry from the film recording, were included as a b
d of Algorithmica, Discrete and Computational	Geometry, as well as Computational Geometry: Theory an
tionably the inventors of plane and spherical	geometry, which did not, strictly speaking, exist amon
In statistics and computational	geometry, the notion of centerpoint is a generalizatio
of number theory, combinatorics and discrete	geometry, including graph theory.
ntary texts such as Trigonometry and Analytic	Geometry.
e arithmetic of elliptic curves and algebraic	geometry.
the weak derivatives of the function and the	geometry of the domain, and can be used to show that c
disciplines, including optics and projective	geometry.
esign, rail cross section and wear, and track	geometry all had a role in the derailment.
problems in commutative algebra and algebraic	geometry.
to the development of algebra and analytical	geometry (died 1703).
are much smaller than a cutting tool, and the	geometry and orientation of individual grains are not
Practical Algebra (1908, 1910) and Analytical	Geometry and Curve Tracing (1907; revised edition, 191
Handbook of Discrete and Computational	Geometry, with Jacob E. Goodman (2004) ISBN 9781584883
ction using bounds on its derivatives and the	geometry of its domain of definition.
Algebraic and Complex	geometry
In the study of ellipses and related	geometry, various parameters in the distortion of a ci
served) characteristics of the pair and their	geometry with respect to Earth (as Earth is looking al
incidence matrix in combinatorics and finite	geometry has ones to indicate incidence between points
Department courses include Algebra I and II,	Geometry, Trigonometry, Calculus, and Basic Math.
are called symplectic topology and symplectic	geometry.
ds of advanced complex analysis and algebraic	geometry and it is 72 pages long.
h is primarily in number theory and algebraic	geometry, but he has occasionally published in other s
alizes in representation theory and algebraic	geometry.
te a calculus textbook, Calculus and Analytic	Geometry with Applications (Prindle, Weber & Schmidt,
s History, Biology, Chemistry and/or Physics,	Geometry, Algebra II and Trigonometry, and also meet v
When one line crosses another in	geometry, it is said to cut that line.
Applications of	geometry processing algorithms already cover a wide ra
e was a champion of the classical approach to	geometry, in a period when the tendency was to approac
to the areas of diophantine approximation and	geometry of numbers.
opology as homotopy theory, but some areas of	geometry and topology (such as surgery theory, particu
, Containing the Principles of Arithmetic and	Geometry Demonstrated in a Short and Easie Method ...
nclude number theory and arithmetic algebraic	geometry, particularly zeta functions over finite fiel
Greek and sciences, including arithmetic and	geometry.
an computational techniques in arithmetic and	geometry, including the Moscow Papyrus, the most impor
ian who specialises in arithmetical algebraic	geometry.
geometria (Book of Algebra in Arithmetics and	Geometry), (1567).
ontrolled by a number of factors, such as the	geometry of the ligand chelate ring, ring metal Jahn-T
ith local and visiting artists such as Sacred	Geometry.
School in Niesky, Germany, most probably as a	geometry lesson or project.
us areas of mathematical analysis such as the	geometry of Banach spaces, harmonic analysis, analytic
sification of the Artes Mechanicae as applied	geometry was introduced to Western Europe by Gundissal
-intensive and error-prone assembly; flexible	geometry, both for the GEM and the readout pads; and s
Such a background is associated with	geometry that solves Einstein's equations (with higher
uneiform characters of astonishingly rigorous	geometry.
or the foundation of a chair of astronomy and	geometry.
The Lowndean chair of Astronomy and	Geometry is one of the two major Professorships in Ast
r than both, of the subjects of astronomy and	geometry.
He was Lowndean Professor of Astronomy and	Geometry from 1990 to 1999.
veys into the level of skill in astronomy and	geometry existed in neolithic Britain.
in Algebra, Arithmetic, Astronomy, Calculus,	Geometry, Infinite Series and Linguistics.
Evolver was written at The	Geometry Center, sponsored by the National Science Fou
idal field and enforces an axisymmetric field	geometry.
For barycenters in	geometry, see centroid.
cam acquired Salt Lake City based Engineering	Geometry Systems.
as well as design of novel materials based on	geometry principles.
ildren, teaching lessons on basic arithmetic,	geometry, and drawing through a series of interactive
of Rho is marked by a balance between strict	geometry, similar to the "cold" abstractism of Russian
This relationship between local	geometry and coupling constant is of great value throu
s, ANSA maintains the association between CAD	geometry and the FE mesh.
l structure, see Trigonal bipyramid molecular	geometry.
oranes adopt a trigonal bipyramidal molecular	geometry with the two apical bonds longer than the thr
compound has a trigonal bipyramidal molecular	geometry and, in solution, exists as a mixture of two
Bistatic range	geometry
sed distance to describe falling bodies using	geometry, which had been used and trusted since Euclid
Janos Bolyai, non-Euclidean	Geometry and the Nature of Space
mming language and coauthored the book Turtle	Geometry about Logo.
She is co-author of the book Submanifold	Geometry and Critical Point Theory and an editor of th
The first book discussed	geometry in brief, and gnomonics at great length.
ei Li and Yves Le Jan he wrote the books "The	Geometry of Filtering" and "On the Geometry of Diffusi
eplacement requires specification of both the	geometry (location of the dipoles) and the dipole pola
ed during the third century BC as a branch of	geometry used extensively for astronomical studies.
The bridge's challenging	geometry was executed by T. L. Eyre, a Philadelphia co
More broadly, in	geometry or design, the term can be assigned in an abs
not been isolated experimentally yet, but the	geometry and electronic configuration of its molecule
les possible, and the complicated but elegant	geometry of the DNA double helix that permits the `enc
ructures such as towers where the hyperboloid	geometry's structural strength is used to support an o
the γ-ray interaction than is possible by the	geometry of the segments.
ticles move in trajectories determined by the	geometry of spacetime.
Influenced by Euclidean	geometry, his larger works are created from aluminum o
and cis,cis-muconic acid which differ by the	geometry around the double bonds.
rystal structure is 0.541 nm, calculated from	geometry and ionic radii of 0.074 nm (zinc) and 0.184
owing great skill as a calculator, publishing	Geometry Improved and logarithmic tables.
ifferential and Integral Calculus, Analytical	Geometry and Trigonometry, Spherical Trigonometry, Ana
m Field Theory, Stochastic Calculus, Spectral	Geometry, Algebraic Number Theory, Biostatistics and A
aces, or complex manifolds, is called complex	geometry.
CASTEP permits	geometry optimisation and finite temperature molecular
ncurrency theory, interaction categories, and	geometry of interaction.
ons Foundation to found the Simons Center for	Geometry and Physics at Stony Brook, the largest gift
He held the Savilian Chair of	Geometry at the University of Oxford from 1797 to 1809
He held the Savilian Chair of	Geometry at the University of Oxford from 1970 to 1995
om 1995 to 1996 he held the Savilian Chair of	Geometry at Oxford University and Fellow of New Colleg
mathematician: he held the Savilian Chair of	Geometry at the University of Oxford in 1765.
He held the Savilian Chair of	Geometry at the University of Oxford from 1631 to 1649
from 1794 to 1810, held the Savilian Chair of	Geometry at the University of Oxford from 1810 to 1827
mathematician: He held the Savilian Chair of	Geometry at the University of Oxford from 1766 to 1797

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「Geometry」の共起表現(2語左で並び替え) - Weblio英語共起表現検索

「Geometry」の共起表現一覧(2語左で並び替え)