「ndimensional」の共起表現(1語右で並び替え)

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To ensure that this field is actually	n-dimensional and does not collapse to an even smaller f
ssiveness of C, SA-C instead features true	n-dimensional arrays as first-class objects of the langu
	N-dimensional arrays, complex numbers, linear algebra, F
h radius r is An rn−1 and the volume of an	n-dimensional ball with radius r is Vn rn.
lid representations of a relation is as an	n-dimensional chart, where n is the number of attributes
from within K by placing a grid consisting	n-dimensional cubes and doing a random walk over these c
Each	n-dimensional De Bruijn graph is the line digraph of the
en in the illustration, each vertex of the	n-dimensional De Bruijn graph corresponds to an edge of
Each point p on an	n-dimensional differentiable manifold has a tangent spac
A regular grid is a tessellation of	n-dimensional Euclidean space by congruent parallelotope
Its generalization to	n-dimensional Euclidean spaces is known as the smallest
Let K be a convex body in	n-dimensional Euclidean space Rn containing the origin i
eometry concerning integrable functions on	n-dimensional Euclidean space Rn.
In mathematics, a convex body in	n-dimensional Euclidean space Rn is a compact convex set
many essentially different space groups in	n-dimensional Euclidean space.
eal-valued measurable functions defined on	n-dimensional Euclidean space Rn.
-Minkowski inequality for convex bodies in	n-dimensional Euclidean space Rn.
Beltrami also showed that	n-dimensional Euclidean geometry is realized on a horosp
mation to the volume of a convex body K in	n-dimensional Euclidean space by assume the existence of
all sets of given Gaussian measure in the	n-dimensional Euclidean space, half-spaces have the mini
Menger curvature of a triple of points in	n-dimensional Euclidean space Rn is the reciprocal of th
inkowski inequality for compact subsets of	n-dimensional Euclidean space Rn to random compact sets.
The (q, p)-norm of the	n-dimensional Fourier transform is defined to be
SpaceFuncs - tool for 2D, 3D,	N-dimensional geometric modeling with possibilities of p
Hn is an the	n-dimensional Hausdorff measure.
vectors Si, Tj in the unit ball B(H) of an	n-dimensional Hilbert space H.
by thickening each of the 2n facets of an	n-dimensional hypercube into a box.
The achromatic number of an	n-dimensional hypercube graph is known to be proportiona
All	n-dimensional hypercubes are graceful.
ble because of the unpredictable nature of	n-dimensional hyperspace.
where "vol" denotes	n-dimensional Lebesgue measure.
Let λn denote	n-dimensional Lebesgue measure on n-dimensional Euclidea
where vol denotes	n-dimensional Lebesgue measure and the + on the left-han
the volume of the unit (n−m)-ball and μ is	n-dimensional Lebesgue measure.
An	n-dimensional manifold is a space that locally is an n-d
f n distinct points on the circle S1 is an	n-dimensional manifold, which can be compactified into a
denotes the	n-dimensional open ball of radius r about p, Q denotes t
An	n-dimensional parallelepiped is an example of an object
In general, an	n-dimensional parity scheme can correct n/2 errors.
An	n-dimensional parity scheme is only guaranteed to correc
ge is an (n − 2)-dimensional element of an	n-dimensional polytope.
In geometry, a peak is an (n-3)-face of an	n-dimensional polytope.
A facet-transitive or isotopic figure is a	n-dimensional polytopes or honeycomb, with its facets ((
A projective frame on	n-dimensional projective space is an ordered collection
if a continuously differentiable map on an	n-dimensional real vector space has a single fixed point
Let M be a complete	n-dimensional Riemannian manifold whose Ricci curvature
Let X and Y be compact oriented connected	n-dimensional smooth manifolds and f: Y → X a continuous
An	n-dimensional space is divided into 2n hyperoctants.
s-parallel, axis-oriented) is an object in	n-dimensional space whose shape is aligned with the coor
sional hypercubes at 90° or 180° angles in	n-dimensional space, where 1≤k≤n.
numbers can be understood as a location in	n-dimensional space.
nsional hyperplanes defined by m points in	n-dimensional space.
The definition extends to any object X in	n-dimensional space: its centroid is the intersection of
reedom can be described as a point in some	n-dimensional space; for example, classical mechanics de
used to refer to hypercubes, or "cubes" in	n-dimensional spaces, for values of n other than 3.
ed and dissipated in a hypothetical curved	n-dimensional structural element.
An	n-dimensional uniform tessellation can be constructed on
In general an	n-dimensional uniform tessellation vertex figures are de
The polar body of an	n-dimensional unit sphere is itself another unit sphere.

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「ndimensional」の共起表現一覧(1語右で並び替え)