standard factory values - tradução para russo
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standard factory values - tradução para russo

IN MATHEMATICS, THE SQUARE ROOT OF AN EIGENVALUE OF A NONNEGATIVE SELF-ADJOINT OPERATOR
Singular values; Singular Values
  • semi-axes]] of the ellipse.

standard factory values      
1) (заранее рассчитанные) нормативы издержек; стоимостные нормы
2) система нормативного учёта и оперативного контроля издержек производства
factory ship         
SHIP TYPE
Factory Ship; Fish processing tanker; Fish processing boat; Fish factory ship; Fish processing ship; Fish factory vessel; Factory fishing ship; Floating fish factory; Factory fish ship; Fish processing vessel; Factory trawler; Freezing trawler; Factory freezer trawlers; Factory vessel; Floating factory; Freezer trawler; Factory longliner

['fækt(ə)riʃip]

общая лексика

плавучий рыбозавод

обрабатывающее судно

существительное

общая лексика

плавучий рыбозавод

factory ship         
SHIP TYPE
Factory Ship; Fish processing tanker; Fish processing boat; Fish factory ship; Fish processing ship; Fish factory vessel; Factory fishing ship; Floating fish factory; Factory fish ship; Fish processing vessel; Factory trawler; Freezing trawler; Factory freezer trawlers; Factory vessel; Floating factory; Freezer trawler; Factory longliner
factory ship noun плавучий рыбозавод

Definição

Тексако
("Текса́ко")

нефтяная монополия США; см. в ст. Нефтяные монополии.

Wikipédia

Singular value

In mathematics, in particular functional analysis, the singular values, or s-numbers of a compact operator T : X Y {\displaystyle T:X\rightarrow Y} acting between Hilbert spaces X {\displaystyle X} and Y {\displaystyle Y} , are the square roots of the (necessarily non-negative) eigenvalues of the self-adjoint operator T T {\displaystyle T^{*}T} (where T {\displaystyle T^{*}} denotes the adjoint of T {\displaystyle T} ).

The singular values are non-negative real numbers, usually listed in decreasing order (σ1(T), σ2(T), …). The largest singular value σ1(T) is equal to the operator norm of T (see Min-max theorem).

If T acts on Euclidean space R n {\displaystyle \mathbb {R} ^{n}} , there is a simple geometric interpretation for the singular values: Consider the image by T {\displaystyle T} of the unit sphere; this is an ellipsoid, and the lengths of its semi-axes are the singular values of T {\displaystyle T} (the figure provides an example in R 2 {\displaystyle \mathbb {R} ^{2}} ).

The singular values are the absolute values of the eigenvalues of a normal matrix A, because the spectral theorem can be applied to obtain unitary diagonalization of A {\displaystyle A} as A = U Λ U {\displaystyle A=U\Lambda U^{*}} . Therefore, A A = U Λ Λ U = U | Λ | U {\textstyle {\sqrt {A^{*}A}}={\sqrt {U\Lambda ^{*}\Lambda U^{*}}}=U\left|\Lambda \right|U^{*}} .

Most norms on Hilbert space operators studied are defined using s-numbers. For example, the Ky Fan-k-norm is the sum of first k singular values, the trace norm is the sum of all singular values, and the Schatten norm is the pth root of the sum of the pth powers of the singular values. Note that each norm is defined only on a special class of operators, hence s-numbers are useful in classifying different operators.

In the finite-dimensional case, a matrix can always be decomposed in the form U Σ V {\displaystyle \mathbf {U\Sigma V^{*}} } , where U {\displaystyle \mathbf {U} } and V {\displaystyle \mathbf {V^{*}} } are unitary matrices and Σ {\displaystyle \mathbf {\Sigma } } is a rectangular diagonal matrix with the singular values lying on the diagonal. This is the singular value decomposition.

Como se diz standard factory values em Russo? Tradução de &#39standard factory values&#39 em Russo