「PROJECTIVE」の共起表現(1語右で並び替え)

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olomorphic vector bundle over a non-singular	projective algebraic variety admits a Hermitian-Einstei
Fano worked on	projective and algebraic geometry; the Fano plane, Fano
ar spaces can be seen as a generalization of	projective and affine planes, and more broadly, of 2-(v
d in general by Adolf Kneser in 1912 using a	projective argument.
Recently launched programmes	Projective Cities, Design+Make and Interprofessional St
ay also mean specifically a convex cone or a	projective cone.
cle and describing it as the Levi graph of a	projective configuration discovered by Zacharias.
for graphs, digraphs, combinatorial designs,	projective configurations, polyhedra, graph embeddings
gle and the complete quadrilateral both form	projective configurations; in the notation of projectiv
Steinitz's 1894 thesis was on the subject of	projective configurations; it contained the result that
They are also known as	projective designs.
He studied	projective differential geometry under Prof.
His research interests included	projective differential geometry and topology.
therian local ring with maximal ideal m, the	projective dimension of the residue field A/m.
the supremum of the set of	projective dimensions of all finite A-modules;
The	projective dual of a complete quadrangle is a complete
an space, but only in certain others such as	projective elliptic space.
A	projective frame on n-dimensional projective space is a
Defining affine (and	projective) geometries as configurations of points and
The name affine geometry, like	projective geometry and Euclidean geometry, follows nat
s extended as a definition of noncommutative	projective geometry by Michael Artin and J. J. Zhang, w
as become necessary to augment the axioms of	projective geometry with Fano's axiom that the diagonal
solute, and hyperbolic geometry (but not for	projective geometry).
In	projective geometry, the complex projective line includ
lgebra, geometry, trigonometry, probability,	projective geometry, pre-calculus and calculus.
of intermediacy (or "betweenness") but, like	projective geometry, omitting the basic notion of measu
In	projective geometry, Levi graphs are a form of bipartit
tion problem, the graph isomorphism problem,	projective geometry, Hamiltonian cycles, planarity, gra
In mathematics, specifically	projective geometry, a complete quadrangle is a system
from many disciplines, including optics and	projective geometry.
to Rome to work at the chair of Analytic and	Projective Geometry.
important for the subsequent development of	projective geometry.
Klein model of hyperbolic space, relating to	projective geometry.
s Extension problems in intuitionistic plane	Projective geometry.
Quantum mechanics may be modelled on a	projective Hilbert space, and the categorical product o
lly conceptual developments from his work on	projective identification - from the "minutely split 'p
er in a form of an ego-defense system called	projective identification."
together with an affine or, more generally,	projective map π mapping Q onto P.
This leads to an ideal	projective measurement.
ment is best thought of as the ideal quantum	projective measurement.
In 1984, N. Karmarkar proposed a	projective method for linear programming.
emann surfaces in , C. S. Seshadri's work on	projective modules over polynomial rings and M. S. Nara
of toric varieties, where it corresponds to	projective normality of the toric variety determined by
N. Moschovakis, with a dissertation entitled	Projective Ordinals and Countable Analytic Sets.
A	projective plane has non-orientable genus one.
Freedman, Michael H.; Meyer, David A.:	Projective plane and planar quantum codes.
An intuitive understanding of the complex	projective plane is given by Edwards (2003), which he a
Locally, the	projective plane has all the properties of spherical ge
ee vertices considered at infinity (the real	projective plane at infinity) correspond directionally
Let X be the complex	projective plane with its standard symplectic form (cor
ive Euler characteristic: the sphere and the	projective plane (Coxeter 80).
s, colored by their order of overlap in each	projective plane.
quilateral triangle faces form a rudimentary	projective plane.
is an embedding of Petersen graph on a real	projective plane.
gonal embedding of the Petersen graph in the	projective plane.
K4 (the complete graph with 4 vertices) on a	projective plane.
ed to that of the sphere is that of the real	projective plane; it is obtained by identifying antipod
orics includes an important paper of 1943 on	projective planes: he also worked on block designs.
ned point on the sphere), they do not define	projective polyhedra by the quotient map from 3-space (
It can be realized as a	projective polyhedron (a tessallation of the real proje
It can be realized as a	projective polyhedron (a tessellation of the real proje
mid without its base.It can be realized as a	projective polyhedron (a tessallation of the real proje
an Euler characteristic of 1 and is hence a	projective polyhedron, yielding a representation of the
nfused with the demicube - the hemicube is a	projective polyhedron, while the demicube is an ordinar
y the tetrahemihexahedron is topologically a	projective polyhedron, as can be verified by its Euler
cardinals that all games with winning set a	projective set are determined (see Projective determina
Real	projective space RPn is essential since the inclusion
complex hyperplane does not separate complex	projective space into two components, because it has co
ple a smooth complex hypersurface in complex	projective space of dimension n will be a manifold of d
quintic - i.e. a quintic hypersurface in the	projective space .
umford regularity of a coherent sheaf F over	projective space Pn is the smallest integer r such that
set A of hyperplanes in a linear, affine, or	projective space S. Questions about a hyperplane arrang
an space, thus effectively regarding it as a	projective space.
Its symmetry group is the	projective special linear group L2(11), so it has 660 s
Its symmetry group is the	projective special linear group L2(19), so it has 3420
supersymmetry algebra, harmonic superspace,	projective superspace
of the definition: some authors restrict to	projective surfaces, and some allow surfaces with Du Va
tor head is far more stable than traditional	projective systems.
arrower developed a scale, based on a set of	projective techniques, that effectively predicted which
For the	projective theory see quadric (projective geometry).
o complete quadrilaterals, there is a unique	projective transformation taking one of the two configu
onograph entitled Quantitative Arithmetic of	Projective Varieties.
The	projective variety defined by this graded ring is calle

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