Examples of using Vector spaces in English and their translations into Italian
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To show that two finite-dimensional vector spaces are equal, one often uses the following criterion: if V is a finite-dimensional vector space and W is a linear subspace of V with dim(W) dim(V),
Vector space, norms, distances
Point space, geometric vectors space(vector space). .
linear programmingModule Ricerca Operativa: Vector space, scalar product,
Some simple formulae relate the dimension of a vector space with the cardinality of the base field
Since there is no natural way to choose an ordered basis of a vector space, a frame bundle lacks a canonical choice of identity cross-section.
ring, or vector space.
the even functions form a vector space over the reals.
anything can be a vector space as long as vector addition
ring, or vector space.
the odd functions also form a vector space over the reals.
term weights as in the vector space model.
In mathematics, the symmetric algebra"S"("V")(also denoted Sym("V")) on a vector space"V" over a field"K" is the free commutative unital associative algebra over"K" containing"V.
This fact is usually represented in vector space models by the orthogonality assumption of term vectors
To show the existence of a vector space basis for such spaces may require Zorn's lemma.
You can release rays with a uniform density in wave vector space, so that each ray subtends the same solid angle.
one can construct a Jordan algebra A+ using the same underlying addition vector space.
L∞ metric is a metric defined on a vector space where the distance between two vectors is the greatest of their differences along any coordinate dimension.
In mathematics, a Sobolev space is a vector space of functions equipped with a norm that is a combination of"Lp"-norms of the function itself as well as its derivatives up to a given order.
Definitions==A representation of a group"G" on a vector space"V" over a field"K" is a group homomorphism from"G" to GL("V"),