「Geometry」の共起表現一覧(1語右で並び替え)3ページ目
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It has | geometry Conformal Adaptive Binary-Tree mesh generatio |
This | geometry conforms with the predictions of VSEPR theory |
W(CO)6 adopts an octahedral | geometry consisting of six rod-like CO ligands radiati |
work with an emphasis on order, the spirit of | geometry, construction and invention. |
n the MathNotations international high school | geometry contest. |
follow straight lines; the new discipline of | geometry could thus make predictions and solve problem |
ry, infinitesimal neighbourhoods in algebraic | geometry could be defined routinely for an algebraic v |
essor Severi in Rome to explore how algebraic | geometry could be integrated into the theory of functi |
A bibliography for systoles in hyperbolic | geometry currently numbers forty articles. |
The active site Ni | geometry cycles from square planar Ni(II), with thiola |
A geodatabase record can use a | geometry data type to represent the location of an obj |
Furthermore the cars | geometry deforms through collisions, again effecting t |
In | geometry, Dehn constructed two examples of planes, a s |
, Containing the Principles of Arithmetic and | Geometry Demonstrated in a Short and Easie Method ... |
Helly's theorem is a basic result in discrete | geometry describing the ways that convex sets may inte |
A supersonic airfoil is a cross-section | geometry designed to generate lift efficiently at supe |
worked in differential topology, differential | geometry, differential equations, topological dynamica |
He has published on algebraic | geometry, differential geometry, geometric function th |
Part design and | geometry directly affect the castability, with volume, |
nd systems, especially in the engineering and | geometry domain. |
ding automata theory, combinatorics, discrete | geometry, dynamical systems, group theory, harmonic an |
was known for his rediscovery and teaching of | geometry, earning his reputation when he made the firs |
A chemical structure includes molecular | geometry, electronic structure and crystal structure o |
e was involved in the design of the pipelined | Geometry Engine that undertook 3D graphical transforma |
Initial systems were based on the | Geometry Engine that Clark and Marc Hannah had develop |
The | Geometry Engine was the first very-large-scale integra |
In | geometry, equipollence is a certain relationship betwe |
re areas of Algebra, Analysis, Noncommutative | geometry, Ergodic theory, Mathematical logic, Number t |
m became a rather popular topic in elementary | geometry ever since with a somewhat regular publicatio |
In Euclidean | geometry, every triangle has two isodynamic points, us |
A similar phenomenon occurs in hyperbolic | geometry, except that the sum of the angles of a trian |
veys into the level of skill in astronomy and | geometry existed in neolithic Britain. |
Java | Geometry Expert is free under GNU General Public Licen |
Geometry Expert (GEX) is a Chinese software for dynami | |
There's a new Chinese version of | Geometry Expert, called MMP/Geometer. |
In | geometry, facetting (also spelled faceting) is the pro |
vited to present this work at the prestigious | Geometry Festival in 2009. |
Analytic | Geometry, First Course, Teubner, 1972. |
In | geometry, flexagons are flat models, usually construct |
His research interest is algebraic | geometry, focussing on properties of derived categorie |
In convex | geometry, Folkman worked with his RAND colleague Lloyd |
f equiconsistency of hyperbolic and Euclidean | geometry for any dimension. |
odeling of M dwarfs suggests that the coronal | geometry for low-mass dwarfs is dominated by relativel |
lled pi* orbital, back bonding prefers a bent | geometry for the heme-NO complex. |
ium is octa-coordinated, which is an uncommon | geometry for this metal. |
the three carbons is 180°, indicating linear | geometry for the carbons of allene. |
r the theoretical neuromorphology, along with | geometry for metrical parameters, are the set theory, |
AGF Text - Autodesk | Geometry Format - An extension to OGC's Standard (at t |
udy of academic collaborations in enumerative | geometry found that he was not only the most prolific |
His work covers a whole range of modern | geometry, from the classical theory of surfaces, to th |
The software imports 3-D | geometry from CAD data in the form of STL files . |
Table of | Geometry, from the 1728 Cyclopaedia. |
our signal from the off-air recording and the | geometry from the film recording, were included as a b |
He was Lowndean Professor of Astronomy and | Geometry from 1990 to 1999. |
ue for reconstructing two-dimensional surface | geometry from an unstructured point cloud. |
the elevator platform and to prevent certain | geometry from not only deflecting due to gravity, but |
96, a highways project was started to capture | geometry, geo-location, services, and navigation attri |
on the context in which it is used (aviation, | geometry, geographical survey, sport, and more). |
hers from all over Europe and made courses in | geometry, geography, hydrography, and horology. |
In analytic | geometry, geometric notions such as distance and angle |
and applied mathematics and worked on Finsler | geometry, geometry of solvmanifolds and nilmanifolds, |
was the Opuscula Mathematica which dealt with | geometry, gravity and arithmetic. |
Geometry guy 16:50, 21 March 2007 (UTC) | |
Thank you, | Geometry guy. |
em, the graph isomorphism problem, projective | geometry, Hamiltonian cycles, planarity, graph embeddi |
Fractal | geometry has been used to model the branching patterns |
The leading direction in noncommutative | geometry has been laid by French mathematician Alain C |
Differential | geometry has been of increasing importance to mathemat |
incidence matrix in combinatorics and finite | geometry has ones to indicate incidence between points |
well-known Connes approach to noncommutative | geometry has not been applied so much here and the cur |
In | geometry, he enumerated and published a list of 25 con |
A striking feature of the noncommutative | geometry here is that the smallest covariant quantum d |
Besides | geometry, Hipparchus also used arithmetic techniques d |
Influenced by Euclidean | geometry, his larger works are created from aluminum o |
g, he studied theology, rhetoric, philosophy, | geometry, history, geography, and Latin at Wittenberg |
1951 Introductory calculus, with analytic | geometry, Holt, Rinehart and Winston, revised edition |
ential dependence on time makes the spacetime | geometry identical to the de Sitter Universe, and only |
In computational | geometry if a function is unimodal it permits the desi |
owing great skill as a calculator, publishing | Geometry Improved and logarithmic tables. |
general relativity, describing the spacetime | geometry in the region surrounding a charged, rotating |
Computational | Geometry in C (1998) ISBN 0521649765 |
Survey of | Geometry in 2 vols, 2nd ed. |
partial differential equations and Riemannian | geometry, in particular contributions to the theory of |
medes Geo3D is a software package for dynamic | geometry in three dimensions. |
t Turkish and even wrote a book on coordinate | geometry in that language. |
e was a champion of the classical approach to | geometry, in a period when the tendency was to approac |
This form of variable | geometry in intergovernmental cooperation has not been |
analysis of the appearance of non-commutative | geometry in theories containing open strings, and an i |
le, it is possible to slice the Schwarzschild | geometry in such a way that there is no apparent horiz |
The first book discussed | geometry in brief, and gnomonics at great length. |
ed for its research in the field of algebraic | geometry, in particular in the area of moduli bundles. |
or surveyor to survey or capture a building's | geometry in real time or while on site by translating |
ed him to study various aspects of arithmetic | geometry: in particular, he and his collaborators have |
uire multiple attachment by C1q with critical | geometry in order to achieve the necessary avidity. |
d by Isaak Yaglom when describing Minkowskian | geometry in the conclusion of his book A Simple Non-Eu |
es Colubri and R. Stephen Berry: "Topology to | Geometry in protein folding: beta-lactoglobulin", PROC |
Contrast this with Euclidean | geometry, in which a line has one parallel through a g |
ide, a special instance of the description of | geometry in terms of linear algebra (using rational me |
discovery of the Fano plane, a non-Euclidean | geometry in which the diagonal points of a complete qu |
ds out of Nothing; a course on the history of | geometry in the 19th century |
He is known for his work in arithmetic | geometry, in particular on elliptic curves in characte |
ds of proof are quite different and algebraic | geometry includes also geometry in finite characterist |
of number theory, combinatorics and discrete | geometry, including graph theory. |
an computational techniques in arithmetic and | geometry, including the Moscow Papyrus, the most impor |
in Algebra, Arithmetic, Astronomy, Calculus, | Geometry, Infinite Series and Linguistics. |
ent can include transformations to affect the | geometry inside the subroutine. |
Most existing arrays use a planar | geometry instead, and Labeyrie's hypertelescope will u |
st to propose the idea of uniting algebra and | geometry into a single subject and invented an algebra |
Likewise the | geometry involved in step 2 results in sketch d: two r |
It's molecular | geometry is a tetrahedral. |
Solid | Geometry is a 2002 short TV film directed by Denis Law |
rami also showed that n-dimensional Euclidean | geometry is realized on a horosphere of the (n + 1)-di |
Ordered | geometry is a form of geometry featuring the concept o |
Cabri | Geometry is a commercial interactive geometry software |
The flat top of the peak in Bragg | geometry is the so-called Darwin Plateau. |
Analytic | geometry is essentially equivalent to real and complex |
Grassmann then showed that once | geometry is put into the algebraic form he advocated, |
The Lowndean chair of Astronomy and | Geometry is one of the two major Professorships in Ast |
Geometry is one of the main branches of mathematics an | |
Its molecular | geometry is approximately tetrahedral like ammonia. |
culus, an axiomatic treatment of differential | geometry is built via sheaf theory and sheaf cohomolog |
r machined from a solid block of foam; if the | geometry is simple enough it can even be cut using a h |
The Pitot theorem of plane | geometry is named after him. |
By examples, an example of | geometry is Riemannian geometry, while an example of t |
ension of an algebraic variety V in algebraic | geometry is defined, informally speaking, as the numbe |
It has also been shown that the loop quantum | geometry is non-commutative. |
For this reason, the metric of a warped | geometry is often called a warped product metric. |
When more than two forces are involved, the | geometry is no longer parallelogrammatic, but the same |
d 10,11.On the other hand, if the diffraction | geometry is insensitive to strain, such as in GISAXS, |
Linear coordination | geometry is typically adopted by gold(I) compounds, su |
This | geometry is achieved by forming a polymer wherein half |
The roof's | geometry is irregular, featuring curves and counter-cu |
Once the | geometry is determined, the paths of particles and lig |
The conceptually simplest | geometry is that of a parallel beam of electrons incid |
state wavefunction for H2 at the equilibrium | geometry is dominated by the configuration (φ1)2, whic |
xicab metric) of the unit disk in the taxicab | geometry is 8. |
Contemporary differential | geometry is intrinsic, meaning that the spaces it cons |
The molecular | geometry is generally octahedral, though it is sometim |
Turbo System (MTS) turbine with variable vane | geometry, is electronically controlled. |
tures with large-scale dipolar or quadrapolar | geometry is negligible. |
The Professor of | Geometry is always appointed by the City of London Cor |
ructures such as towers where the hyperboloid | geometry's structural strength is used to support an o |
In theoretical physics, quantum | geometry is the set of new mathematical concepts gener |
vature, R, this so-called 'crossed cylinders' | geometry is mathematically equivalent to the interacti |
ilitation lecture "On the hypotheses on which | geometry is based" (1854; published posthumously durin |
ion shaders transform the entire space that a | geometry is defined in. |
local quantity which is used to describe the | geometry is itself a local dynamical field, with its o |
e plane (points (x,y) with x and y finite), a | geometry is obtained in which the parallel postulate f |
as been distributed each 2D slice of the part | geometry is fused by selectively applying the laser en |
Ordered | geometry is a fundamental geometry forming a common fr |
In mathematics affine | geometry is the study of geometric properties which re |
is explained by the fact that two-dimensional | geometry is described in terms of the rotation group S |
Some Nonlinear Problems in Riemannian | Geometry ISBN 3540607528 |
A Course in Differential | Geometry ISBN 082182709X |
In the context of digital | geometry, isothetic polygons are practically axis-para |
After a major suspension | geometry issue was resolved during the course of the B |
considered as a properly intersected surface | geometry, it has the same topology as a triakis icosah |
When one line crosses another in | geometry, it is said to cut that line. |
However, with a careful choice of the | geometry, it is possible to create a negative dispersi |
a | geometry: it is equipped with a metric and is flat. |
In plane | geometry, Kepler-Bouwkamp constant is obtained as a li |
tomation comprise information about topology, | geometry, kinematics and logic, where logic comprises |
Quantum | Geometry, Kluwer 1992 |
his is the famous construction central to his | geometry, known now as a Riemannian metric. |
stinctive appearance was due to its elemental | geometry, lacking composite elements. |
ed acoustic desorption (LIAD) is transmission | geometry LDI with a metal film target. |
es (1994, about Benoit Mandelbrod and Fractal | Geometry), Les Prairies de la Mer (1995, about Jacques |
School in Niesky, Germany, most probably as a | geometry lesson or project. |
ngdom and around the world in mathematics and | geometry lessons. |
In Euclidean plane | geometry, Lester's theorem, named after June Lester, s |
The spot size converter, while not of chiral | geometry, leverages the company's glass microfabricati |
In projective | geometry, Levi graphs are a form of bipartite graph us |
The name affine | geometry, like projective geometry and Euclidean geome |
Geometry Lover | |
indu Siddhantas and with the contributions to | geometry made by the astronomer mathematicians Aryabha |
ulates variations and uncertainties in loads, | geometry, material behavior and other user-defined inp |
, feed rate, cutting speed, tool material and | geometry, material of the work piece and other factors |
its conjugation as well as its flat or planar | geometry, meaning that all the atoms lie in a single p |
Gmsh contains 4 modules, for solving, | geometry, meshing, and post-processing. |
In algebraic | geometry, Mnev's universality theorem is a result whic |
JTS implements the | geometry model and API defined in the OpenGIS Consorti |
Geometry model | |
Also, the design incorporates special | geometry modifications that enhance the heat transfer |
flat membrane surfaces to be used in dead-end | geometry modules. |
sing number of carbon atoms in the frame, the | geometry more closely approximates a sphere, and the s |
] of one who, having already practiced all of | geometry most diligently [...] and having studied Ptol |
d a number of short films, including Vertical | Geometry, Moving Water, Liquid Air, and Digital Baba. |
hen Birkhoff's theorem says that the exterior | geometry must be Schwarzschild; the only effect of the |
This school offers these classes in | Geometry MYP, Biology MYP and IB, Humanities MYP and I |
equality is a classical theorem in Riemannian | geometry, named after Richard L. Bishop and Mikhail Gr |
Cauchy's theorem is a theorem in | geometry, named after Augustin Cauchy. |
on the flow rate for a given stepped spillway | geometry: nappe, transition and skimming flow regimes |
rks on perspective, conic sections, spherical | geometry, number theory and rigor. |
sis, partial differential equations, integral | geometry, number theory) and in physics. |
Elements of Algebra: | Geometry, Numbers, Equations,1994, ISBN 0387942904 |
text markup language for representing vector | geometry objects on a map, spatial reference systems o |
Part II: The | Geometry of Retaliation.” |
Affine | geometry of convex bodies, Wiley, 1998. |
of Mechanisms and Motion (1949) and Kinematic | Geometry of Mechanisms (1978). |
The | geometry of the hyperplanes can be treated by using th |
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