「Geometry」の共起表現(1語右で並び替え)2ページ目

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「Geometry」の共起表現一覧(1語右で並び替え)2ページ目

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of the International Journal of Computational	Geometry and Applications.
has spanned representation theory, algebraic	geometry and mathematical physics.
e of quantum gravity and the relation between	geometry and quantum field theories.
International Journal of Computational	Geometry and Applications (IJCGA)
ntal contributions to the field of analytical	geometry and was a pioneer in the investigations of ca
In computational	geometry and geometric graph theory, a β-skeleton or b
le deficit is defined similarly in hyperbolic	geometry and is likewise proportional to area.
Fomenko Integrability and Nonintegrability in	Geometry and Mechanics.
d Geography, Foreign Languages, Pre-Calculus,	Geometry, and Algebra 2.
Avis is a professor in computational	geometry and applied mathematics in the School of Comp
erger's algorithm, in computational algebraic	geometry and computational commutative algebra
ildren, teaching lessons on basic arithmetic,	geometry, and drawing through a series of interactive
maticians, working in the fields of topology,	geometry and ergodic theory.
und around a tube to create a tangential flow	geometry and to reduce membrane fouling.
Here his text on the sulvasutras dealt with	geometry, and extended the treatment of the Pythagorea
cation at Tiverton, Rhode Island, and studied	geometry and applied mathematics on his own.
e extended the curriculum to include algebra,	geometry and Latin, they named the school the Diocleti
er scientist who specializes in combinatorial	geometry and number theory.
robotics, 3D computer graphics, computational	geometry, and interactive computer simulation.
The	geometry and kinematics of this gaseous circumstellar
under the general headings of noncommutative	geometry and quantum geometry.
The term "projective	geometry" is sometimes used to indicate the generalise
The courses Integrated Algebra',	Geometry, and Algebra II/Trigonometry are required cou
each characteristics, specifically the breach	geometry and formation time, were estimated by Yochum
al graphs, introducing the connection between	geometry and the physical world that became a second c
The furnace was re-lined to the new	geometry and found to be much more efficient, and No.
nd the International Journal of Computational	Geometry and Applications.
lity of an accelerated mass to warp lightbeam	geometry and lightbeam-based coordinate systems, is re
She is co-author of the book Submanifold	Geometry and Critical Point Theory and an editor of th
ekker, 1985, ISBN 0-8247-7437-X) explores the	geometry and topology of low-dimensional manifolds.
dation state prefers a different coordination	geometry, and binds preferentially to different ligand
atics and physics, in particular differential	geometry and general relativity, a warped geometry is
reas of combinatorics, graph theory, discrete	geometry, and number theory.
allow exploration of the connections between	geometry and algebra.
e extremely close to discovering non-Eucliean	geometry and was a logician.
tandard includes standardized definitions for	geometry and topology, data quality, coordinate system
rboux made several important contributions to	geometry and mathematical analysis (see linear PDEs fo
ermination of cell division site based on the	geometry and polarity of the cells.
ibility polygons are studied in computational	geometry and find their applications in motion plannin
He studied	geometry and architecture with Juan de Herrera, the ar
Hindi, Kannada, History, Geography, Algebra,	Geometry, and Science.
hysics, including number theory, differential	geometry and particle physics.
This relationship between local	geometry and coupling constant is of great value throu
holds the Isaias Nizri Chair in Computational	Geometry and Robotics.
oon return to approximately the same relative	geometry, and a nearly identical eclipse will occur.
ifferential and Integral Calculus, Analytical	Geometry and Trigonometry, Spherical Trigonometry, Ana
Mass analyzers are typically Mattauch-Herzog	geometry, and use either photosensitive plates for ion
In Riemannian	geometry and general relativity, the trace-free Ricci
art in the work of “International Society for	Geometry and Graphics” (ISGG).
hy, Foreign Languages, Physics, Pre-Calculus,	Geometry, and Algebra 2.
ndo also wrote theoretical tracts on gravity,	geometry and architecture, occupying himself above all
Noncommutative	geometry and Number Theory (with Caterina Consani) Vie
re applications of graph theory, game theory,	geometry and general use of data structures and algori
be designed that use electrowetting, channel	geometry, and hydrophobic or hydrophilic coatings to a
rystal structure is 0.541 nm, calculated from	geometry and ionic radii of 0.074 nm (zinc) and 0.184
8-1913 began to reoresent his new interest in	geometry and simultaneous perspective.
Language, Hindi, History, Geography, Algebra,	Geometry, and Science as per the SSC Maharashtra Board
ons Foundation to found the Simons Center for	Geometry and Physics at Stony Brook, the largest gift
In mathematics (in particular	geometry and trigonometry) and all natural sciences (i
cine, astronomy, logic, mathematics including	geometry, and mechanics.
slim mathematician and astronomer who studied	geometry and in particular tangents to circles.
He was an excellent student, especially in	geometry and mathematics, and graduated with honors at
emes, including a series on Music, Astronomy,	Geometry, and Philosophy.
In mathematics, especially in	geometry and topology, an ambient space is the space s
various problems of number theory, algebraic	geometry and analysis on locally symmetric spaces.
approximation can be applied to the electrode	geometry and ohmic drop distortion is minimal.
s, ANSA maintains the association between CAD	geometry and the FE mesh.
001), Electric Steamboat (2004), Rigid String	Geometry and Zelle 148 (2006), Vice Versa, Kalligaphie
ms are administered in Algebra I, Algebra II,	Geometry, and Biology.
the philosophy of mathematical fields such as	geometry and probability, quantum mechanics, and the s
eory, and for expounding the relation between	geometry and field theories that arise through string
are much smaller than a cutting tool, and the	geometry and orientation of individual grains are not
able, and so it relies on text to specify the	geometry and toolpaths needed to machine a part.
oryunov is a Russian mathematician working in	geometry and topology.
Practical Algebra (1908, 1910) and Analytical	Geometry and Curve Tracing (1907; revised edition, 191
ncluding function minimization, computational	geometry, and combinatorial counting.
d Chicago where he "encountered the elemental	geometry and organic ornamentation of Gill and Wright'
scientific articles about classical algebraic	geometry and abstract algebra.
Differential	geometry and topology
ormerly the arXiv moderator for computational	geometry and discrete mathematics.
arithmic form, effective methods, Diophantine	geometry and Diophantine analysis.
German mathematician who worked on algebraic	geometry and invariant theory.
In differential	geometry and mathematical physics (especially string t
flow theory in combinatorial optimization, to	geometry, and to physics.
In	geometry, and less formally, in most fractal art softw
Stecchini's analysis of the	geometry and methods for constructing the Great Pyrami
ped polygons are of interest in computational	geometry and its applications such as motion planning
ematician, known for his work in the field of	geometry, and in particular for the complex manifold a
In algebraic	geometry and string theory, the phenomenon of wall-cro
hey point out that he was an expert in metric	geometry, and "metric geometry was too challenging to
He worked in differential	geometry and Riemannian geometry.
lies on the mathematical methods of spherical	geometry and the measurements of astrometry.
an mathematician, known for work in algebraic	geometry and diophantine geometry, and many expository
physical education and mathematics, including	geometry, and coached the Minden High School Crimson T
arch has been in the subject of computational	geometry and combinatorial algorithms; she is known fo
Busemann's theorem is a theorem in Euclidean	geometry and geometric tomography.
ds of advanced complex analysis and algebraic	geometry and it is 72 pages long.
at the interface between analysis, topology,	geometry, and physics.
ician researching algorithms in computational	geometry and related areas.
e published a series of textbooks on algebra,	geometry and trigonometry, analytical geometry, and ca
opology as homotopy theory, but some areas of	geometry and topology (such as surgery theory, particu
male colleges and academies, studied algebra,	geometry, and trigonometry; Latin and Greek; English l
In	geometry and combinatorics, an arrangement of hyperpla
Teflic acid has octahedral	geometry and, Ignoring its bent Te-O-H bond, has point
compound has a trigonal bipyramidal molecular	geometry and, in solution, exists as a mixture of two
mathematics, who introduced him to Riemannian	geometry and, more generally, to differential geometry
r (pre-algebra), Mercury (algebra I), Gemini (	geometry), Apollo (algebra II), and Discovery (compreh
It had 8MB RAM, 16MB ROM, a	geometry application, 240x320 display, Hitachi SH3 pro
agnetic field, showing that its intensity and	geometry are very similar to the large-scale solar mag
A source of examples from	geometry are the line graphs of the graphs of simple p
s) or for situations where the loading or the	geometry are complex.
raditional geometric forms ascribed to sacred	geometry are the sine wave, the sphere, the vesica pis
Pop's research concerns algebraic	geometry, arithmetic geometry, and Galois theory.
an exist in two isomeric forms with differing	geometry around the pentenyl double bond, cis-jasmone
zschild vacuum (which describes the spacetime	geometry around a spherical mass),
It has tetrahedral molecular	geometry around the sulfur atom, and is regarded to be
and cis,cis-muconic acid which differ by the	geometry around the double bonds.
Born in Paris, Restout studied drawing,	geometry, art history and painting at the Bazot Studio
crystallography, focusing both on the overall	geometry as well as the O---O distances, which reveals
Fractal	geometry, as defined in 1983 by Benoit Mandelbrot, emp
assical and contemporary methods of algebraic	geometry, as well as nonassociative algebra.
Descriptive	Geometry, as applied to the Drawing of Fortifications
The ancient Greeks considered	geometry as just one of several sciences, and held the
d of Algorithmica, Discrete and Computational	Geometry, as well as Computational Geometry: Theory an
near point is a necessary tool of birational	geometry, as soon as algebraic surfaces are considered
elino-Camelia to the study of non-commutative	geometry as a feasible theory of quantum spacetime.
c. 300 BC - Euclid's Elements expound	geometry as a system of theorems following logically f
was an important precursor to noncommutative	geometry as later developed by Alain Connes among othe
The metric standard used the same thread	geometry as the USS standard but differed in that the
on of number series was related to objects of	geometry as well as cosmogony.
In	geometry, as a polygon in the unitary plane, which has
s may appear in the ball's description of the	geometry as abrupt points, barriers and singularities.
mmer, Logick, Rhetorick, Musick, Arithmetick,	Geometry, Astronomy,' Lond.
udents at this level; this assumes mastery of	Geometry at the freshman level.
n, when her father was appointed Professor of	Geometry at the University of London, and she attended
d, he succeeded Edmond Halley as professor of	geometry at Oxford University in 1742 and was elected
rned to Turin in 1852, when he taught applied	geometry at the technical institute.
He held the Savilian Chair of	Geometry at the University of Oxford from 1797 to 1809
t the Institute for Gravitational Physics and	Geometry at Penn State.
In 1919, Onicescu went to study	geometry at the University of Rome, under the guidance
He was a professor of algebraic	geometry at the University of Duisburg-Essen.
om 1882 he was also a professor of analytical	geometry at the Bridges and Roads' School in Bucharest
n 1619 he was appointed Savilian professor of	geometry at Oxford, and resigned his professorship of
nions that remain adopt a linear coordination	geometry at copper.
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.
on 15 November 1643 was elected Professor of	Geometry at Gresham College, in the place of John Grea
The	geometry at xenon is square planar, consistent with VS
He gave public lectures as professor of	geometry at Gresham College, London from 1620 to 1630.
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
all organomercury compounds, the coordination	geometry at mercury is linear.
In 1892, he became the Savilian Professor of	Geometry at the University of Oxford.
The Professor of	Geometry at Gresham College, London, gives free educat
College, Oxford and, as of 2006, professor of	geometry at Gresham College, London, where he has also
He was a professor of	Geometry at the University of Bucharest and director o
mathematician: He held the Savilian Chair of	Geometry at the University of Oxford from 1766 to 1797
In	geometry, Barrow's inequality states the following: Le
ting which is built upon a vertical pictorial	geometry based on a golden section rectangle and a squ
stract has often been applied to differential	geometry before, but the abstract differential geometr
sh, Art, Music, Speech, Advanced Mathematics,	Geometry, Bible, History, Government, Economics, Biolo
In differential	geometry, Bochner's formula on curvature from 1946 was
-intensive and error-prone assembly; flexible	geometry, both for the GEM and the readout pads; and s
In	geometry, Brocard points are special points within a t
not only deeply versed in ancient and modern	geometry, but also had a full knowledge of the analyti
vious once you've "got" it and understand the	geometry, but until then you assume anything sludgy gr
ers traditionally is concerned with Euclidean	geometry, but triangle centers can also be studied in
ive plane has all the properties of spherical	geometry, but it has different global properties.
h is primarily in number theory and algebraic	geometry, but he has occasionally published in other s
ay to aid him in his studies: one treatise on	geometry by Psellos and two philosophical essays by Jo
as a definition of noncommutative projective	geometry by Michael Artin and J. J. Zhang, who add als
asy to maintain and update any changes in the	geometry by simply reworking the updated area instead
an opportunity to complete both Algebra 1 and	Geometry by the end of their 8th grade year.
, Concepts of Problem Solving, Algebra I-III,	Geometry, Calculus, Trigonometry, Biology, Physical Sc
M. Senechal, Quasicrystals and	Geometry, Cambridge University Press, 1995.
Molecular	geometry can be roughly represented using a structural
	Geometry can be studied by students starting from CASA
The maximally extended Schwarzschild	geometry can be divided into 4 regions each of which c
Fractal	geometry can be found in a number of geophysical pheno
Mallios says noncommutative	geometry can be considered a special case of ADG, and
r & dispose of ligands in a given predictable	geometry, can induce a “template effect.”
lity works for black holes whose near-horizon	geometry can be expressed as a product of AdS3 and a s
Molecular	geometry can range from the very simple, such as diato
A track	geometry car work car at Jay Street - Borough Hall.
In Euclidean	geometry, Carnot's theorem, named after Lazare Carnot
molecular chain influences the local nuclear	geometry, causing an attenuation (or even reversal) of
Evolver was written at The	Geometry Center, sponsored by the National Science Fou
at Moscow State University where he held the	Geometry Chair from 1923 till 1952.
ay of achieving large-scale wormholes without	geometry change - instead of creating a wormhole from
ynamical systems, numerical analysis, fractal	geometry, chaos theory, computer graphics, image proce
90% in	Geometry compared to a state average of 69%
Elements of	geometry, composed of three books, later edited by Tha
rks in computational chemistry, computational	geometry, computer animation, industrial engineering,
ric modeling, image processing, computational	geometry, computer graphics, compression, mesh generat
face of analytic number theory and arithmetic	geometry concerning the number and distribution of rat
, the Brascamp-Lieb inequality is a result in	geometry concerning integrable functions on n-dimensio
In common usage in elementary	geometry, cones are assumed to be right circular, wher

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「Geometry」の共起表現(1語右で並び替え)2ページ目 - Weblio英語共起表現検索

「Geometry」の共起表現一覧(1語右で並び替え)2ページ目