Examples of using Vector space in English and their translations into Russian
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the set of hyperbolic quaternions form a vector space over the real numbers of dimension 4.
The matrices generated according to this distribution can act as rotation operators for vectors in-dimensional vector space.
This model can be generalized to model an n+ 1{\displaystyle n+1} dimensional hyperbolic space by replacing the real number x by a vector in an n dimensional Euclidean vector space.
that preserves a nondegenerate alternating bilinear form on the vector space k2n.
is the subgroup of the general linear group that preserves a nondegenerate quadratic form q on a vector space over a field k.
which represent an affine geometry on the vector space F3xF3, an S(2,3,9) system.
There is a vast array of forces, that's why we are all in vector space, or space Vectors. .
case of the theorem, when X is a finite-dimensional real vector space.
This is done by viewing the finite fields F q n{\displaystyle\mathbb{F}_{q^{n}}} as a vector space over F q{\displaystyle\mathbb{F}_{q}}
A matrix norm is a norm on the vector space K m× n{\displaystyle K^{m\times n.
CETIM, Vector Space System and other famous market players.
quantum chemistry, each set of degenerate eigenstates of the Hamiltonian operator comprises a vector space V for a representation of the symmetry group of the Hamiltonian,
This generalizes to any field F and any vector space V over F, with linear maps replacing matrices
Lie) algebra A on a vector space V is a map Φ:
Let V be the three dimensional vector space defined over the field F. The projective plane P(V)
W of a(finite dimensional) vector space V, the dimension of their intersection is dim U+ dim W- dim U+ W.
K→ K on the vector space of polynomials in the variable x over a field K is the commutator of T with the multiplication by x in the algebra of endomorphisms EndK.
In linear algebra, an endomorphism of a vector space V is a linear operator V→ V. An automorphism is an invertible linear operator on V. When the vector space is finite-dimensional, the automorphism group
A linear code of length n and rank k is a linear subspace C with dimension k of the vector space F q n{\displaystyle\mathbb{F}_{q}^{n}}
If V is a vector space of functions of a finite number of variables n,